{"id":235,"date":"2016-12-22T19:39:49","date_gmt":"2016-12-22T19:39:49","guid":{"rendered":"http:\/\/rentabilitet.dk\/opgaver\/?page_id=235"},"modified":"2016-12-22T19:42:08","modified_gmt":"2016-12-22T19:42:08","slug":"sandsynligheder-og-sandsynlighedsfordelinger","status":"publish","type":"page","link":"https:\/\/rentabilitet.dk\/opgaver\/matematik\/sandsynligheder-og-sandsynlighedsfordelinger\/","title":{"rendered":"Sandsynligheder og sandsynlighedsfordelinger"},"content":{"rendered":"<html xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:default=\"http:\/\/www.w3.org\/1998\/Math\/MathML\">\n<style>\n.docxpressoPlugin {\n\tfont-size: 83.35%;\n}\n\n.h5p_layout {\n    box-sizing: content-box !important;\n}\n\n.h5p_layout *{\n    float: none;\n    text-align: initial;\n\tbox-sizing: border-box;\n}\n\/*to make sure that floating elements are always inside the document bounds*\/\n.h5p_layout:after {\n    content: \" \";\n    display: block;\n    height: 0;\n    clear: both;\n  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counter(ulLFO7_2, lower-latin)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO7 ul ul ul {counter-reset: ulLFO7_4;margin-left: -1.375in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO7 li ul li ul li {text-indent: -0.125in;margin-left: 108pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO7 li ul li ul li:before {counter-increment: ulLFO7_3;content: counter(ulLFO7_3, lower-roman)  \". \";margin-left: -0.125in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO7 ul ul ul ul {counter-reset: ulLFO7_5;margin-left: -1.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO7 li ul li ul li ul li {text-indent: -0.25in;margin-left: 144pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO7 li ul li ul li ul li:before {counter-increment: ulLFO7_4;content: counter(ulLFO7_4, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO7 ul ul ul ul ul {counter-reset: ulLFO7_6;margin-left: -2.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO7 li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 180pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO7 li ul li ul li ul li ul li:before {counter-increment: ulLFO7_5;content: counter(ulLFO7_5, lower-latin)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO7 ul ul ul ul ul ul {counter-reset: ulLFO7_7;margin-left: -2.875in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO7 li ul li ul li ul li ul li ul li {text-indent: -0.125in;margin-left: 216pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO7 li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO7_6;content: counter(ulLFO7_6, lower-roman)  \". \";margin-left: -0.125in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO7 ul ul ul ul ul ul ul {counter-reset: ulLFO7_8;margin-left: -3.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO7 li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 252pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO7 li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO7_7;content: counter(ulLFO7_7, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO7 ul ul ul ul ul ul ul ul {counter-reset: ulLFO7_9;margin-left: -3.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO7 li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 288pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO7 li ul li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO7_8;content: counter(ulLFO7_8, lower-latin)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO7 ul ul ul ul ul ul ul ul ul {counter-reset: ulLFO7_10;margin-left: -4.375in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO7 li ul li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.125in;margin-left: 324pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO7 li ul li ul li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO7_9;content: counter(ulLFO7_9, lower-roman)  \". \";margin-left: -0.125in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO8 {counter-reset: ulLFO8_1;margin-left: 0;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO8 ul {counter-reset: ulLFO8_2;margin-left: -0.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO8 li {text-indent: -0.25in;margin-left: 36pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO8 li:before {counter-increment: ulLFO8_1;content: counter(ulLFO8_1, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO8 ul ul {counter-reset: ulLFO8_3;margin-left: -0.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO8 li ul li {text-indent: -0.25in;margin-left: 72pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO8 li ul li:before {counter-increment: ulLFO8_2;content: counter(ulLFO8_2, lower-latin)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO8 ul ul ul {counter-reset: ulLFO8_4;margin-left: -1.375in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO8 li ul li ul li {text-indent: -0.125in;margin-left: 108pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO8 li ul li ul li:before {counter-increment: ulLFO8_3;content: counter(ulLFO8_3, lower-roman)  \". \";margin-left: -0.125in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO8 ul ul ul ul {counter-reset: ulLFO8_5;margin-left: -1.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO8 li ul li ul li ul li {text-indent: -0.25in;margin-left: 144pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO8 li ul li ul li ul li:before {counter-increment: ulLFO8_4;content: counter(ulLFO8_4, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO8 ul ul ul ul ul {counter-reset: ulLFO8_6;margin-left: -2.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO8 li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 180pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO8 li ul li ul li ul li ul li:before {counter-increment: ulLFO8_5;content: counter(ulLFO8_5, lower-latin)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO8 ul ul ul ul ul ul {counter-reset: ulLFO8_7;margin-left: -2.875in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO8 li ul li ul li ul li ul li ul li {text-indent: -0.125in;margin-left: 216pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO8 li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO8_6;content: counter(ulLFO8_6, lower-roman)  \". \";margin-left: -0.125in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO8 ul ul ul ul ul ul ul {counter-reset: ulLFO8_8;margin-left: -3.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO8 li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 252pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO8 li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO8_7;content: counter(ulLFO8_7, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO8 ul ul ul ul ul ul ul ul {counter-reset: ulLFO8_9;margin-left: -3.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO8 li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 288pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO8 li ul li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO8_8;content: counter(ulLFO8_8, lower-latin)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO8 ul ul ul ul ul ul ul ul ul {counter-reset: ulLFO8_10;margin-left: -4.375in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO8 li ul li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.125in;margin-left: 324pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO8 li ul li ul li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO8_9;content: counter(ulLFO8_9, lower-roman)  \". \";margin-left: -0.125in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO9 {counter-reset: ulLFO9_1;margin-left: 0;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO9 ul {counter-reset: ulLFO9_2;margin-left: -0.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO9 li {text-indent: -0.25in;margin-left: 36pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO9 li:before {counter-increment: ulLFO9_1;content: counter(ulLFO9_1, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO9 ul ul {counter-reset: ulLFO9_3;margin-left: -0.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO9 li ul li {text-indent: -0.25in;margin-left: 72pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO9 li ul li:before {counter-increment: ulLFO9_2;content: counter(ulLFO9_2, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO9 ul ul ul {counter-reset: ulLFO9_4;margin-left: -1.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO9 li ul li ul li {text-indent: -0.25in;margin-left: 108pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO9 li ul li ul li:before {counter-increment: ulLFO9_3;content: counter(ulLFO9_3, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO9 ul ul ul ul {counter-reset: ulLFO9_5;margin-left: -1.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO9 li ul li ul li ul li {text-indent: -0.25in;margin-left: 144pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO9 li ul li ul li ul li:before {counter-increment: ulLFO9_4;content: counter(ulLFO9_4, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO9 ul ul ul ul ul {counter-reset: ulLFO9_6;margin-left: -2.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO9 li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 180pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO9 li ul li ul li ul li ul li:before {counter-increment: ulLFO9_5;content: counter(ulLFO9_5, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO9 ul ul ul ul ul ul {counter-reset: ulLFO9_7;margin-left: -2.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO9 li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 216pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO9 li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO9_6;content: counter(ulLFO9_6, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO9 ul ul ul ul ul ul ul {counter-reset: ulLFO9_8;margin-left: -3.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO9 li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 252pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO9 li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO9_7;content: counter(ulLFO9_7, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO9 ul ul ul ul ul ul ul ul {counter-reset: ulLFO9_9;margin-left: -3.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO9 li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 288pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO9 li ul li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO9_8;content: counter(ulLFO9_8, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO9 ul ul ul ul ul ul ul ul ul {counter-reset: ulLFO9_10;margin-left: -4.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO9 li ul li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 324pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO9 li ul li ul li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO9_9;content: counter(ulLFO9_9, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO11 {counter-reset: ulLFO11_1;margin-left: 0;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO11 ul {counter-reset: ulLFO11_2;margin-left: -0.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO11 li {text-indent: -0.25in;margin-left: 36pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO11 li:before {counter-increment: ulLFO11_1;content: counter(ulLFO11_1, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO11 ul ul {counter-reset: ulLFO11_3;margin-left: -0.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO11 li ul li {text-indent: -0.25in;margin-left: 72pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO11 li ul li:before {counter-increment: ulLFO11_2;content: counter(ulLFO11_2, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO11 ul ul ul {counter-reset: ulLFO11_4;margin-left: -1.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO11 li ul li ul li {text-indent: -0.25in;margin-left: 108pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO11 li ul li ul li:before {counter-increment: ulLFO11_3;content: counter(ulLFO11_3, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO11 ul ul ul ul {counter-reset: ulLFO11_5;margin-left: -1.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO11 li ul li ul li ul li {text-indent: -0.25in;margin-left: 144pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO11 li ul li ul li ul li:before {counter-increment: ulLFO11_4;content: counter(ulLFO11_4, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO11 ul ul ul ul ul {counter-reset: ulLFO11_6;margin-left: -2.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO11 li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 180pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO11 li ul li ul li ul li ul li:before {counter-increment: ulLFO11_5;content: counter(ulLFO11_5, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO11 ul ul ul ul ul ul {counter-reset: ulLFO11_7;margin-left: -2.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO11 li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 216pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO11 li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO11_6;content: counter(ulLFO11_6, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO11 ul ul ul ul ul ul ul {counter-reset: ulLFO11_8;margin-left: -3.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO11 li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 252pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO11 li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO11_7;content: counter(ulLFO11_7, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO11 ul ul ul ul ul ul ul ul {counter-reset: ulLFO11_9;margin-left: -3.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO11 li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 288pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO11 li ul li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO11_8;content: counter(ulLFO11_8, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO11 ul ul ul ul ul ul ul ul ul {counter-reset: ulLFO11_10;margin-left: -4.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO11 li ul li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 324pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO11 li ul li ul li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO11_9;content: counter(ulLFO11_9, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO13 {margin-left: 0;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO13 ul {margin-left: -0.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO13 li {text-indent: -0.25in;margin-left: 36pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO13 li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO13_1;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO13 ul ul {margin-left: -0.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO13 li ul li {text-indent: -0.25in;margin-left: 72pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO13 li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO13_2;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO13 ul ul ul {margin-left: -1.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO13 li ul li ul li {text-indent: -0.25in;margin-left: 108pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO13 li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO13_3;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO13 ul ul ul ul {margin-left: -1.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO13 li ul li ul li ul li {text-indent: -0.25in;margin-left: 144pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO13 li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO13_4;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO13 ul ul ul ul ul {margin-left: -2.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO13 li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 180pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO13 li ul li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO13_5;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO13 ul ul ul ul ul ul {margin-left: -2.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO13 li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 216pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO13 li ul li ul li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO13_6;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO13 ul ul ul ul ul ul ul {margin-left: -3.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO13 li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 252pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO13 li ul li ul li ul li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO13_7;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO13 ul ul ul ul ul ul ul ul {margin-left: -3.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO13 li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 288pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO13 li ul li ul li ul li ul li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO13_8;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO13 ul ul ul ul ul ul ul ul ul {margin-left: -4.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO13 li ul li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 324pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO13 li ul li ul li ul li ul li ul li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO13_9;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO14 {margin-left: 0;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO14 ul {margin-left: -0.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO14 li {text-indent: -0.25in;margin-left: 36pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO14 li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO14_1;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO14 ul ul {margin-left: -0.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO14 li ul li {text-indent: -0.25in;margin-left: 72pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO14 li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO14_2;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO14 ul ul ul {margin-left: -1.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO14 li ul li ul li {text-indent: -0.25in;margin-left: 108pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO14 li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO14_3;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO14 ul ul ul ul {margin-left: -1.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO14 li ul li ul li ul li {text-indent: -0.25in;margin-left: 144pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO14 li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO14_4;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO14 ul ul ul ul ul {margin-left: -2.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO14 li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 180pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO14 li ul li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO14_5;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO14 ul ul ul ul ul ul {margin-left: -2.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO14 li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 216pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO14 li ul li ul li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO14_6;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO14 ul ul ul ul ul ul ul {margin-left: -3.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO14 li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 252pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO14 li ul li ul li ul li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO14_7;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO14 ul ul ul ul ul ul ul ul {margin-left: -3.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO14 li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 288pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO14 li ul li ul li ul li ul li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO14_8;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO14 ul ul ul ul ul ul ul ul ul {margin-left: -4.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO14 li ul li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 324pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO14 li ul li ul li ul li ul li ul li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO14_9;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO15 {margin-left: 0;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO15 ul {margin-left: -0.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO15 li {text-indent: -0.25in;margin-left: 36pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO15 li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO15_1;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO15 ul ul {margin-left: -0.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO15 li ul li {text-indent: -0.25in;margin-left: 72pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO15 li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO15_2;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO15 ul ul ul {margin-left: -1.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO15 li ul li ul li {text-indent: -0.25in;margin-left: 108pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO15 li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO15_3;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO15 ul ul ul ul {margin-left: -1.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO15 li ul li ul li ul li {text-indent: -0.25in;margin-left: 144pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO15 li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO15_4;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO15 ul ul ul ul ul {margin-left: -2.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO15 li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 180pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO15 li ul li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO15_5;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO15 ul ul ul ul ul ul {margin-left: -2.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO15 li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 216pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO15 li ul li ul li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO15_6;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO15 ul ul ul ul ul ul ul {margin-left: -3.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO15 li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 252pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO15 li ul li ul li ul li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO15_7;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO15 ul ul ul ul ul ul ul ul {margin-left: -3.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO15 li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 288pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO15 li ul li ul li ul li ul li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO15_8;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO15 ul ul ul ul ul ul ul ul ul {margin-left: -4.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO15 li ul li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 324pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO15 li ul li ul li ul li ul li ul li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO15_9;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO16 {margin-left: 0;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO16 ul {margin-left: -0.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO16 li {text-indent: -0.25in;margin-left: 36pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO16 li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO16_1;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO16 ul ul {margin-left: -0.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO16 li ul li {text-indent: -0.25in;margin-left: 72pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO16 li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO16_2;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO16 ul ul ul {margin-left: -1.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO16 li ul li ul li {text-indent: -0.25in;margin-left: 108pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO16 li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO16_3;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO16 ul ul ul ul {margin-left: -1.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO16 li ul li ul li ul li {text-indent: -0.25in;margin-left: 144pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO16 li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO16_4;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO16 ul ul ul ul ul {margin-left: -2.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO16 li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 180pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO16 li ul li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO16_5;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO16 ul ul ul ul ul ul {margin-left: -2.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO16 li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 216pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO16 li ul li ul li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO16_6;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO16 ul ul ul ul ul ul ul {margin-left: -3.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO16 li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 252pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO16 li ul li ul li ul li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO16_7;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO16 ul ul ul ul ul ul ul ul {margin-left: -3.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO16 li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 288pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO16 li ul li ul li ul li ul li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO16_8;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO16 ul ul ul ul ul ul ul ul ul {margin-left: -4.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO16 li ul li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 324pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO16 li ul li ul li ul li ul li ul li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO16_9;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO17 {margin-left: 0;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO17 ul {margin-left: -0.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO17 li {text-indent: -0.25in;margin-left: 36pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO17 li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO17_1;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO17 ul ul {margin-left: -0.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO17 li ul li {text-indent: -0.25in;margin-left: 72pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO17 li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO17_2;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO17 ul ul ul {margin-left: -1.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO17 li ul li ul li {text-indent: -0.25in;margin-left: 108pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO17 li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO17_3;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO17 ul ul ul ul {margin-left: -1.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO17 li ul li ul li ul li {text-indent: -0.25in;margin-left: 144pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO17 li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO17_4;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO17 ul ul ul ul ul {margin-left: -2.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO17 li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 180pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO17 li ul li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO17_5;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO17 ul ul ul ul ul ul {margin-left: -2.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO17 li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 216pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO17 li ul li ul li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO17_6;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO17 ul ul ul ul ul ul ul {margin-left: -3.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO17 li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 252pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO17 li ul li ul li ul li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO17_7;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO17 ul ul ul ul ul ul ul ul {margin-left: -3.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO17 li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 288pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO17 li ul li ul li ul li ul li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO17_8;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO17 ul ul ul ul ul ul ul ul ul {margin-left: -4.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO17 li ul li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 324pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO17 li ul li ul li ul li ul li ul li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO17_9;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO18 {margin-left: 0;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO18 ul {margin-left: -0.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO18 li {text-indent: -0.25in;margin-left: 36pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO18 li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO18_1;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO18 ul ul {margin-left: -0.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO18 li ul li {text-indent: -0.25in;margin-left: 72pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO18 li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO18_2;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO18 ul ul ul {margin-left: -1.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO18 li ul li ul li {text-indent: -0.25in;margin-left: 108pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO18 li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO18_3;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO18 ul ul ul ul {margin-left: -1.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO18 li ul li ul li ul li {text-indent: -0.25in;margin-left: 144pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO18 li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO18_4;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO18 ul ul ul ul ul {margin-left: -2.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO18 li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 180pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO18 li ul li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO18_5;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO18 ul ul ul ul ul ul {margin-left: -2.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO18 li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 216pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO18 li ul li ul li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO18_6;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO18 ul ul ul ul ul ul ul {margin-left: -3.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO18 li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 252pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO18 li ul li ul li ul li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO18_7;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO18 ul ul ul ul ul ul ul ul {margin-left: -3.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO18 li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 288pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO18 li ul li ul li ul li ul li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO18_8;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO18 ul ul ul ul ul ul ul ul ul {margin-left: -4.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO18 li ul li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 324pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO18 li ul li ul li ul li ul li ul li ul li ul li ul li:before {font-family: Symbol !important;font-size: 10pt !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO18_9;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO19 {counter-reset: ulLFO19_1;margin-left: 0;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO19 ul {counter-reset: ulLFO19_2;margin-left: -0.5in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO19 li {text-indent: -0.25in;margin-left: 54pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO19 li:before {counter-increment: ulLFO19_1;content: counter(ulLFO19_1, lower-latin)  \") \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO19 ul ul {counter-reset: ulLFO19_3;margin-left: -1in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO19 li ul li {text-indent: -0.25in;margin-left: 90pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO19 li ul li:before {counter-increment: ulLFO19_2;content: counter(ulLFO19_2, lower-latin)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO19 ul ul ul {counter-reset: ulLFO19_4;margin-left: -1.625in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO19 li ul li ul li {text-indent: -0.125in;margin-left: 126pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO19 li ul li ul li:before {counter-increment: ulLFO19_3;content: counter(ulLFO19_3, lower-roman)  \". \";margin-left: -0.125in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO19 ul ul ul ul {counter-reset: ulLFO19_5;margin-left: -2in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO19 li ul li ul li ul li {text-indent: -0.25in;margin-left: 162pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO19 li ul li ul li ul li:before {counter-increment: ulLFO19_4;content: counter(ulLFO19_4, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO19 ul ul ul ul ul {counter-reset: ulLFO19_6;margin-left: -2.5in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO19 li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 198pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO19 li ul li ul li ul li ul li:before {counter-increment: ulLFO19_5;content: counter(ulLFO19_5, lower-latin)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO19 ul ul ul ul ul ul {counter-reset: ulLFO19_7;margin-left: -3.125in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO19 li ul li ul li ul li ul li ul li {text-indent: -0.125in;margin-left: 234pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO19 li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO19_6;content: counter(ulLFO19_6, lower-roman)  \". \";margin-left: -0.125in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO19 ul ul ul ul ul ul ul {counter-reset: ulLFO19_8;margin-left: -3.5in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO19 li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 270pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO19 li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO19_7;content: counter(ulLFO19_7, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO19 ul ul ul ul ul ul ul ul {counter-reset: ulLFO19_9;margin-left: -4in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO19 li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 306pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO19 li ul li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO19_8;content: counter(ulLFO19_8, lower-latin)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO19 ul ul ul ul ul ul ul ul ul {counter-reset: ulLFO19_10;margin-left: -4.625in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO19 li ul li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.125in;margin-left: 342pt;font-size: 11pt;}\n div#h5p_6a6c013475904 ul.LFO19 li ul li ul li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO19_9;content: counter(ulLFO19_9, lower-roman)  \". \";margin-left: -0.125in;display: table-cell;}\n div#h5p_6a6c013475904 ul.LFO20 {counter-reset: ulLFO20_1;margin-left: 0;padding: 0; 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div#h5p_6a6c013475904  section.h5p_page p span.doxMathFormula .MJXc-TeX-size2-R {font-family: MJXc-TeX-size2-R,MJXc-TeX-size2-Rw}\n div#h5p_6a6c013475904  section.h5p_page p span.doxMathFormula .MJXc-TeX-size3-R {font-family: MJXc-TeX-size3-R,MJXc-TeX-size3-Rw}\n div#h5p_6a6c013475904  section.h5p_page p span.doxMathFormula .MJXc-TeX-size4-R {font-family: MJXc-TeX-size4-R,MJXc-TeX-size4-Rw}\n div#h5p_6a6c013475904  section.h5p_page p span.doxMathFormula .mjx-sub span.mjx-char {font-size: 70.7%}\n div#h5p_6a6c013475904  section.h5p_page p span.doxMathFormula .mjx-sup span.mjx-char {font-size: 70.7%}\n div#h5p_6a6c013475904  section.h5p_page p span.doxMathFormula .mjx-under span.mjx-char {font-size: 70.7%}\n div#h5p_6a6c013475904  section.h5p_page p span.doxMathFormula .mjx-over span.mjx-char {font-size: 70.7%}\n div#h5p_6a6c013475904  section.h5p_page p span.doxMathFormula .mjx-root span.mjx-char {font-size: 70.7%;}\n div#h5p_6a6c013475904  section.h5p_page p span.doxMathFormula .mjx-root {font-size: auto !important ; width: 0.5em !important; vertical-align: 1.2em !important}\n<\/style><script src=\"https:\/\/cdn.mathjax.org\/mathjax\/2.6-latest\/MathJax.js?config=MML_CHTML\" type=\"text\/javascript\"> <\/script>\n<div id=\"h5p_6a6c013475904\"><section xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" id=\"section_0\" class=\"h5p_layout h5p_page h5p_page_PL0\"><div class=\"PL0\"><div style=\"left: 0;height: 751.39992pt;width: 578.90016pt;\" class=\"a14\"><div style=\"left: 0;height: 750.50136pt;position: absolute;width: 578.90016pt;\" class=\"\"><div style=\"position: absolute; float: none !important;height: 10.42363in;width: 8.04028in;margin-left: 0.0125in;margin-top: 0in;\" class=\"a1\"><svg style=\"position: absolute; top: 0; left: 0;padding: 0 !important; border: none !important\" preserveAspectRatio=\"none\" fill-rule=\"evenodd\" class=\"a1\" height=\"10.42363in\" width=\"8.04028in\" viewBox=\"0 0 772 1001\"><g><path d=\"M 0 0 L 772 0 772 1001 0 1001 Z\"\/><\/g><\/svg><\/div><div style=\"position: absolute; float: none !important;height: 10.42363in;width: 5.88339in;margin-left: 2.16939in;margin-top: 0in;\" class=\"a2\"><svg style=\"position: absolute; top: 0; left: 0;padding: 0 !important; border: none !important\" preserveAspectRatio=\"none\" fill-rule=\"evenodd\" class=\"a2\" height=\"10.42363in\" width=\"5.88339in\" viewBox=\"0 0 565 1001\"><g><path d=\"M 0 0 L 565 0 565 1001 0 1001 Z\"\/><\/g><\/svg><p class=\"Ingenafstand\"><span class=\"T6\">Sandsynligheder og sandsynligheds-fordelinger<\/span><\/p><p class=\"P7\">&nbsp;<\/p><p class=\"P8\">&nbsp;<\/p><p class=\"P9\">&nbsp;<\/p><p class=\"P10\">&nbsp;<\/p><\/div><div style=\"left: 0;height: 453.79728pt;position: absolute;width: 78.12288pt;\" class=\"\"><div style=\"position: absolute; float: none !important;height: 1.05242in;width: 1.08504in;margin-left: 1.08504in;margin-top: 4.19789in;\" class=\"a3\"><svg style=\"position: absolute; top: 0; left: 0;padding: 0 !important; border: none !important\" preserveAspectRatio=\"none\" fill-rule=\"evenodd\" class=\"a3\" height=\"1.05242in\" width=\"1.08504in\" viewBox=\"0 0 104 101\"><g><path d=\"M 0 0 L 104 0 104 101 0 101 Z\"\/><\/g><\/svg><\/div><div style=\"position: absolute; float: none !important;height: 1.05242in;width: 1.08504in;margin-left: 1.08504in;margin-top: 3.14547in;\" class=\"a4\"><svg style=\"position: absolute; top: 0; left: 0;padding: 0 !important; border: none !important\" preserveAspectRatio=\"none\" fill-rule=\"evenodd\" class=\"a4\" height=\"1.05242in\" width=\"1.08504in\" viewBox=\"0 0 104 101\"><g><path d=\"M 0 0 L 104 0 104 101 0 101 Z\"\/><\/g><\/svg><\/div><div style=\"position: absolute; float: none !important;height: 1.05242in;width: 1.08504in;margin-left: 0in;margin-top: 3.14547in;\" class=\"a5\"><svg style=\"position: absolute; top: 0; left: 0;padding: 0 !important; border: none !important\" preserveAspectRatio=\"none\" fill-rule=\"evenodd\" class=\"a5\" height=\"1.05242in\" width=\"1.08504in\" viewBox=\"0 0 104 101\"><g><path d=\"M 0 0 L 104 0 104 101 0 101 Z\"\/><\/g><\/svg><\/div><div style=\"position: absolute; float: none !important;height: 1.05242in;width: 1.08504in;margin-left: 0in;margin-top: 2.09305in;\" class=\"a6\"><svg style=\"position: absolute; top: 0; left: 0;padding: 0 !important; border: none !important\" preserveAspectRatio=\"none\" fill-rule=\"evenodd\" class=\"a6\" height=\"1.05242in\" width=\"1.08504in\" viewBox=\"0 0 104 101\"><g><path d=\"M 0 0 L 104 0 104 101 0 101 Z\"\/><\/g><\/svg><\/div><div style=\"position: absolute; float: none !important;height: 1.05242in;width: 1.08504in;margin-left: 0in;margin-top: 4.19789in;\" class=\"a7\"><svg style=\"position: absolute; top: 0; left: 0;padding: 0 !important; border: none !important\" preserveAspectRatio=\"none\" fill-rule=\"evenodd\" class=\"a7\" height=\"1.05242in\" width=\"1.08504in\" viewBox=\"0 0 104 101\"><g><path d=\"M 0 0 L 104 0 104 101 0 101 Z\"\/><\/g><\/svg><\/div><div style=\"position: absolute; float: none !important;height: 1.05242in;width: 1.08504in;margin-left: 1.08504in;margin-top: 5.25032in;\" class=\"a8\"><svg style=\"position: absolute; top: 0; left: 0;padding: 0 !important; border: none !important\" preserveAspectRatio=\"none\" fill-rule=\"evenodd\" class=\"a8\" height=\"1.05242in\" width=\"1.08504in\" viewBox=\"0 0 104 101\"><g><path d=\"M 0 0 L 104 0 104 101 0 101 Z\"\/><\/g><\/svg><\/div><\/div><div style=\"position: absolute; float: none !important;height: 1.05312in;width: 1.08504in;margin-left: 1.64457in;margin-top: 0in;\" class=\"a9\"><svg style=\"position: absolute; top: 0; left: 0;padding: 0 !important; border: none !important\" preserveAspectRatio=\"none\" fill-rule=\"evenodd\" class=\"a9\" height=\"1.05312in\" width=\"1.08504in\" viewBox=\"0 0 104 101\"><g><path d=\"M 0 0 L 104 0 104 101 0 101 Z\"\/><\/g><\/svg><p class=\"P11\">&nbsp;<\/p><\/div><\/div><div style=\"left: 0;height: 751.39992pt;position: absolute;width: 354.88296pt;\" class=\"\"><div style=\"left: 0;height: 735.8184pt;position: absolute;width: 19.53pt;\" class=\"\"><div style=\"position: absolute; float: none !important;height: 0.26551in;width: 0.27125in;margin-left: 7.29592in;margin-top: 9.95419in;\" class=\"a10\"><svg style=\"position: absolute; top: 0; left: 0;padding: 0 !important; border: none !important\" preserveAspectRatio=\"none\" fill-rule=\"evenodd\" class=\"a10\" height=\"0.26551in\" width=\"0.27125in\" viewBox=\"0 0 26 25\"><g><path d=\"M 0 0 L 26 0 26 25 0 25 Z\"\/><\/g><\/svg><\/div><div style=\"position: absolute; float: none !important;height: 0.26551in;width: 0.27125in;margin-left: 7.29592in;margin-top: 9.69256in;\" class=\"a11\"><svg style=\"position: absolute; top: 0; left: 0;padding: 0 !important; border: none !important\" preserveAspectRatio=\"none\" fill-rule=\"evenodd\" class=\"a11\" height=\"0.26551in\" width=\"0.27125in\" viewBox=\"0 0 26 25\"><g><path d=\"M 0 0 L 26 0 26 25 0 25 Z\"\/><\/g><\/svg><\/div><div style=\"position: absolute; float: none !important;height: 0.26551in;width: 0.27125in;margin-left: 7.56717in;margin-top: 9.69256in;\" class=\"a12\"><svg style=\"position: absolute; top: 0; left: 0;padding: 0 !important; border: none !important\" preserveAspectRatio=\"none\" fill-rule=\"evenodd\" class=\"a12\" height=\"0.26551in\" width=\"0.27125in\" viewBox=\"0 0 26 25\"><g><path d=\"M 0 0 L 26 0 26 25 0 25 Z\"\/><\/g><\/svg><\/div><\/div><div style=\"position: absolute; float: none !important;height: 0.95857in;width: 4.92893in;margin-left: 2.17136in;margin-top: 9.47754in;\" class=\"a13\"><svg style=\"position: absolute; top: 0; left: 0;padding: 0 !important; border: none !important\" preserveAspectRatio=\"none\" fill-rule=\"evenodd\" class=\"a13\" height=\"0.95857in\" width=\"4.92893in\" viewBox=\"0 0 473 92\"><g><path d=\"M 0 0 L 473 0 473 92 0 92 Z\"\/><\/g><\/svg><p class=\"P12\"><span class=\"T13\">Frederik Hovmark Pedersen<\/span><\/p><p class=\"P14\">&nbsp;<\/p><p class=\"P15\">&nbsp;<\/p><\/div><\/div><\/div><p class=\"P1\"\/><p class=\"Normal\">&nbsp;<\/p><p class=\"P16\">&nbsp;<\/p><p class=\"Overskrift\"><span>Indholdsfortegnelse<\/span><\/p><div><p class=\"P17\"><a href=\"#_Toc416286871\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Indledning<\/span>&emsp;<span>2<\/span><\/a><\/p><p class=\"P18\"><a href=\"#_Toc416286872\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Teori<\/span>&emsp;<span>2<\/span><\/a><\/p><p class=\"P19\"><a href=\"#_Toc416286873\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Udfaldsrum<\/span>&emsp;<span>2<\/span><\/a><\/p><p class=\"P20\"><a href=\"#_Toc416286874\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Sandsynlighedsfelt<\/span>&emsp;<span>3<\/span><\/a><\/p><p class=\"P21\"><a href=\"#_Toc416286875\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Symmetrisk sandsynlighedsfelt<\/span>&emsp;<span>3<\/span><\/a><\/p><p class=\"P22\"><a href=\"#_Toc416286876\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">H\u00e6ndelse<\/span>&emsp;<span>3<\/span><\/a><\/p><p class=\"P23\"><a href=\"#_Toc416286877\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Betinget sandsynlighed<\/span>&emsp;<span>5<\/span><\/a><\/p><p class=\"P24\"><a href=\"#_Toc416286878\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Multiplikationsformlen<\/span>&emsp;<span>6<\/span><\/a><\/p><p class=\"P25\"><a href=\"#_Toc416286879\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">U\u00e6fh\u00e6ngige h\u00e6ndelser<\/span>&emsp;<span>6<\/span><\/a><\/p><p class=\"P26\"><a href=\"#_Toc416286880\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Stokastisk variabel<\/span>&emsp;<span>7<\/span><\/a><\/p><p class=\"P27\"><a href=\"#_Toc416286881\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Diskrete og&#x200b;&#x200b;&nbsp;<\/span><span class=\"Hyperlink\">kontinuerte stokastiske variable<\/span>&emsp;<span>7<\/span><\/a><\/p><p class=\"P28\"><a href=\"#_Toc416286882\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Middelv\u00e6rdi, varians og standardafvigelse<\/span>&emsp;<span>7<\/span><\/a><\/p><p class=\"P29\"><a href=\"#_Toc416286883\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Binomialfordeling<\/span>&emsp;<span>9<\/span><\/a><\/p><p class=\"P30\"><a href=\"#_Toc416286884\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Formlen for sandsynlighedsfunktion ved binomialfordeling<\/span>&emsp;<span>9<\/span><\/a><\/p><p class=\"P31\"><a href=\"#_Toc416286885\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Middelv\u00e6rdi, standardafvigelse og varians i binomialfordeling<\/span>&emsp;<span>10<\/span><\/a><\/p><p class=\"P32\"><a href=\"#_Toc416286886\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Normalfordeling<\/span>&emsp;<span>11<\/span><\/a><\/p><p class=\"P33\"><a href=\"#_Toc416286887\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Egenskaber ved normalfordeling<\/span>&emsp;<span>12<\/span><\/a><\/p><p class=\"P34\"><a href=\"#_Toc416286888\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Fraktiler i&#x200b;&#x200b;&nbsp;<\/span><span class=\"Hyperlink\">normalfordelingen<\/span>&emsp;<span>12<\/span><\/a><\/p><p class=\"P35\"><a href=\"#_Toc416286889\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Opgaver<\/span>&emsp;<span>15<\/span><\/a><\/p><p class=\"P36\"><a href=\"#_Toc416286890\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Opgave A<\/span>&emsp;<span>15<\/span><\/a><\/p><p class=\"P37\"><a href=\"#_Toc416286891\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Opgave B<\/span>&emsp;<span>16<\/span><\/a><\/p><\/div><p class=\"Normal\">&nbsp;<\/p><p class=\"Normal\">&nbsp;<\/p><p class=\"Normal\">&nbsp;<\/p><p class=\"P38\">&nbsp;<\/p><h1 class=\"P39\"><span id=\"_Toc416286871\"\/><span>Indledning<\/span><\/h1><p class=\"P40\"><span>I denne emneopgave vil jeg gennemg\u00e5 emnet sandsynlighedsregning. Jeg vil her komme ind<\/span>&#x200b;&#x200b;&nbsp;<span>p\u00e5 hvad et sandsynlighedsfelt samt et symmetrisk sandsynlighedsfelt er. Jeg vil se p\u00e5 hvilken formel der g\u00e6lder for et symmetrisk sandsynlighedsfelt. Jeg vil se hvad en h\u00e6ndelse, en komplement\u00e6r-h\u00e6ndelse, foreningsh\u00e6ndelse og f\u00e6llesh\u00e6ndelse er. Jeg vil gennemg\u00e5 regnereglerne for h\u00e6ndelser. Jeg vil besk\u00e6ftige mig med en betinget sandsynlighed. Med multiplikationsformlen. Jeg vil se p\u00e5 hvorn\u00e5r to h\u00e6ndelser er uafh\u00e6ngige. Jeg vil forklare hvad en stokastisk variabel er. Jeg vil se p\u00e5 diskrete og kontinuerte stokastiske variable. Jeg vil behandle emnet binomialfordeling og se p\u00e5 sandsynlighedsfunktionen i en binomialfordeling. Jeg vil ligeledes forklare hvordan middelv\u00e6rdi, varians og standardafvigelsen beregnes i en binomialfordeling. Og til slut vil jeg se p\u00e5<\/span>&#x200b;&#x200b;&nbsp;<span>hvad en normalfordeling er, og hvad dennes parametre kaldes samt har af betydning.<\/span><\/p><h1 class=\"P41\"><span id=\"_Toc416286872\"\/><span>Teori<\/span><\/h1><p class=\"P42\"><span class=\"T43\">Sandsynlighedsregning handler om sandsynligheden for at en given ting sker eller ikke sker. Og det er noget der bruges og kan bruges overalt i vores hverdag. Det kan&#x200b;&#x200b;&nbsp;<\/span><span class=\"T44\">v\u00e6re man vil finde sandsynligheden for at f\u00e5 13 rigtige i tips. Det kan v\u00e6re pokerspilleren der skal beregne sandsynligheden for at vinde, n\u00e5r han har f\u00e5et to kort p\u00e5 h\u00e5nden. Det kan v\u00e6re sandsynligheden for at vinde i lotto. Eller sandsynligheden for at e<\/span><span class=\"T45\">n virksomhed f\u00e5r held med et salgsfremst\u00f8d.&#x200b;&#x200b;&nbsp;<\/span><span class=\"T46\">Der findes 3 m\u00e5der at bestemme sandsynligheder p\u00e5:<\/span><\/p><ul class=\"LFO1\" style=\"counter-reset: ulLFO1_1 0;\"><li style=\"color: initial; font-family: initial;hyphenate: false;font-size: 12pt;text-align: justify !important;vertical-align: middle !important;margin-bottom: 0in !important;line-height: 1 !important;mleft: 0.375in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P47\"><span>Subjektive sandsynligheder:<\/span><\/p><\/li><\/ul><p class=\"P48\"><span>Her handler det om personlig vurdering af sandsynlighed som fx ved oddset.<\/span><\/p><p class=\"P49\">&nbsp;<\/p><ul class=\"LFO3\" style=\"counter-reset: ulLFO3_1 1;\"><li style=\"color: initial; font-family: initial;hyphenate: false;font-size: 12pt;text-align: justify !important;vertical-align: middle !important;margin-bottom: 0in !important;line-height: 1 !important;mleft: 0.375in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P50\"><span>Objektive sandsynligheder:<\/span><\/p><\/li><\/ul><p class=\"P51\"><span>Her kan sandsynligheden bestemmes ved beregning. Dette sker ved fx kortspil, terningkast osv.<\/span>&#x200b;&#x200b;&nbsp;<\/p><p class=\"P52\"><span>\u00a0<\/span><\/p><ul class=\"LFO5\" style=\"counter-reset: ulLFO5_1 2;\"><li style=\"color: initial; font-family: initial;hyphenate: false;font-size: 12pt;text-align: justify !important;vertical-align: middle !important;margin-bottom: 0in !important;line-height: 1 !important;mleft: 0.375in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P53\"><span>Relative frekvenser:<\/span><\/p><\/li><\/ul><p class=\"P54\"><span>Sandsynligheden bestemmes her fra frekvensen i en stikpr\u00f8ve. Fx en meningsm\u00e5ling.<\/span><\/p><p class=\"P55\">&nbsp;<\/p><h2 class=\"P56\"><span id=\"_Toc416286873\"\/><span>Udfaldsrum<\/span><\/h2><p class=\"P57\"><span class=\"T58\">N\u00e5r man taler om sandsynlighed er der jo n\u00f8dt til at v\u00e6re en r\u00e6kke udfald.<\/span><span class=\"T59\">&#x200b;&#x200b;&nbsp;Det enkelte udfald betegnes som u<\/span><span class=\"T60\">i<\/span><span class=\"T61\">. Hvis man s\u00e5 tager udgangspunkt i terningkast, s\u00e5 findes der 6 forskellige udfald. Der er sandsynligheden for at f\u00e5 1(<\/span><span class=\"T62\">u<\/span><span class=\"T63\">1<\/span><span class=\"T64\">&#x200b;&#x200b;&nbsp;= 1), sandsynligheden for at f\u00e5 2(u<\/span><span class=\"T65\">2<\/span><span class=\"T66\">&#x200b;&#x200b;&nbsp;= 2) osv.<\/span><\/p><p class=\"P67\"><span>Udfaldsrummet, der altid betegnes med stort U, er s\u00e5<\/span>&#x200b;&#x200b;&nbsp;<span>alle de mulige udfald. Det vil sige at det ved terningkast bliver U = {u1, u2, u3, u4, u5, u6}, som s\u00e5 svarer til at man kan sl\u00e5: {1, 2, 3, 4, 5, 6}.<\/span>&#x200b;&#x200b;&nbsp;<\/p><h2 class=\"P68\"><span id=\"_Toc416286874\"\/><span>Sandsynlighedsfelt<\/span><\/h2><p class=\"P69\"><span>Et sandsynlighedsfelt best\u00e5r af udfaldsrum med dertilh\u00f8rende sandsynligheder. Der<\/span>&#x200b;&#x200b;&nbsp;<span>g\u00e6lder to generelle regler for sandsynlighedsfelter:<\/span><\/p><ul class=\"LFO7\" style=\"counter-reset: ulLFO7_1 0;\"><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;hyphenate: false;hyphenate: false;mleft: 0.5in !important;text-align: justify !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P70\"><span class=\"T71\">Et sandsynlighedsfelt er karakteriseret ved, at sandsynligheden altid vil v\u00e6re mellem 0 og 1(<\/span><span class=\"T72\">0&#x200b;&#x200b;&nbsp;<\/span><span class=\"T73\">\u2264<\/span><span class=\"T74\">&#x200b;&#x200b;&nbsp;P(u)&#x200b;&#x200b;&nbsp;<\/span><span class=\"T75\">\u2264<\/span><span class=\"T76\">&#x200b;&#x200b;&nbsp;1). Og s\u00e5 vil summen af sandsynlighederne s\u00e5 altid v\u00e6re 1(P(u<\/span><span class=\"T77\">1<\/span><span class=\"T78\">) + P(u<\/span><span class=\"T79\">2<\/span><span class=\"T80\">) + P(u<\/span><span class=\"T81\">3<\/span><span class=\"T82\">)\u2026 = 1).<\/span><\/p><\/li><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;font-size: 12pt;mleft: 0.5in !important;text-align: justify !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P83\"><span>Desuden er alle sandsynlighederne altid positive.<\/span><\/p><\/li><\/ul><p class=\"P84\"><span>Som det ses herover betegnes sandsynlighed med bogstavet P, sandsynlighedsparameteren, som kommer af ordet probability, det engelske ord for sandsynlighed. P(u) betyder dermed sandsynligheden for et givent udfald.<\/span><\/p><p class=\"P85\"><span>Man<\/span>&#x200b;&#x200b;&nbsp;<span>kan s\u00e5 ud fra fx eksemplet med terningkast lave et skema med udfald og tilh\u00f8rende sandsynligheder:<\/span><\/p><div xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"dxoResponsiveTable\"><table xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"Table86\"><colgroup><col class=\" TableColumn87\" data-colwidth=\"1.084\" data-colwidthunits=\"in\"\/><col class=\" TableColumn88\" data-colwidth=\"0.6666\" data-colwidthunits=\"in\"\/><col class=\" TableColumn89\" data-colwidth=\"0.6666\" data-colwidthunits=\"in\"\/><col class=\" TableColumn90\" data-colwidth=\"0.6666\" data-colwidthunits=\"in\"\/><col class=\" TableColumn91\" data-colwidth=\"0.6666\" data-colwidthunits=\"in\"\/><col class=\" TableColumn92\" data-colwidth=\"0.6666\" data-colwidthunits=\"in\"\/><col class=\" TableColumn93\" data-colwidth=\"0.7159\" data-colwidthunits=\"in\"\/><\/colgroup><tr class=\"TableRow94\"><td class=\"TableCell95\"><p class=\"P96\"><span>Udfald<\/span>&#x200b;&#x200b;&nbsp;<\/p><\/td><td class=\"TableCell97\"><p class=\"P98\"><span class=\"T99\">u<\/span><span class=\"T100\">1<\/span><span class=\"T101\">&#x200b;&#x200b;&nbsp;= 1<\/span><\/p><\/td><td class=\"TableCell102\"><p class=\"P103\"><span class=\"T104\">u<\/span><span class=\"T105\">2<\/span><span class=\"T106\">&#x200b;&#x200b;&nbsp;= 2<\/span><\/p><\/td><td class=\"TableCell107\"><p class=\"P108\"><span class=\"T109\">u<\/span><span class=\"T110\">3<\/span><span class=\"T111\">&#x200b;&#x200b;&nbsp;= 3<\/span><\/p><\/td><td class=\"TableCell112\"><p class=\"P113\"><span class=\"T114\">u<\/span><span class=\"T115\">4<\/span><span class=\"T116\">&#x200b;&#x200b;&nbsp;= 4<\/span><\/p><\/td><td class=\"TableCell117\"><p class=\"P118\"><span class=\"T119\">u<\/span><span class=\"T120\">5<\/span><span class=\"T121\">&#x200b;&#x200b;&nbsp;= 5<\/span><\/p><\/td><td class=\"TableCell122\"><p class=\"P123\"><span class=\"T124\">u<\/span><span class=\"T125\">6<\/span><span class=\"T126\">&#x200b;&#x200b;&nbsp;= 6<\/span><\/p><\/td><\/tr><tr class=\"TableRow127\"><td class=\"TableCell128\"><p class=\"P129\"><span>Sandsynlighed<\/span><\/p><\/td><td class=\"TableCell130\"><p class=\"P131\"><span class=\"T132\">P<\/span><span class=\"T133\">(u1)<\/span><span class=\"T134\">&#x200b;&#x200b;&nbsp;=&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>6<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><\/p><\/td><td class=\"TableCell135\"><p class=\"P136\"><span class=\"T137\">P<\/span><span class=\"T138\">(u2)<\/span><span class=\"T139\">&#x200b;&#x200b;&nbsp;=&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>6<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><\/p><\/td><td class=\"TableCell140\"><p class=\"P141\"><span class=\"T142\">P<\/span><span class=\"T143\">(u3)<\/span><span class=\"T144\">&#x200b;&#x200b;&nbsp;=&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>6<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><\/p><\/td><td class=\"TableCell145\"><p class=\"P146\"><span class=\"T147\">P<\/span><span class=\"T148\">(u4)<\/span><span class=\"T149\">&#x200b;&#x200b;&nbsp;=&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>6<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><\/p><\/td><td class=\"TableCell150\"><p class=\"P151\"><span class=\"T152\">P<\/span><span class=\"T153\">(u5)<\/span><span class=\"T154\">&#x200b;&#x200b;&nbsp;=&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>6<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><\/p><\/td><td class=\"TableCell155\"><p class=\"P156\"><span class=\"T157\">P<\/span><span class=\"T158\">(u6)<\/span><span class=\"T159\">&#x200b;&#x200b;&nbsp;=&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>6<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><\/p><\/td><\/tr><\/table><\/div><h3 class=\"P160\"><span id=\"_Toc416286875\"\/><span>Symmetrisk sandsynlighedsfelt<\/span><\/h3><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"P161\"><span class=\"T162\">Der&#x200b;&#x200b;&nbsp;<\/span><span class=\"T163\">forekommer et symmetrisk sandsynlighedsfelt n\u00e5r alle udfaldene har samme sandsynlighed. Dette er tilf\u00e6ldet ved fx terningkast, m\u00f8ntkast osv. Sandsynligheden for den enkelte h\u00e6ndelse i et symmetrisk sandsynlighedsfelt er:&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mi>G<\/mml:mi><mml:mi>u<\/mml:mi><mml:mi>n<\/mml:mi><mml:mi>s<\/mml:mi><mml:mi>t<\/mml:mi><mml:mi>i<\/mml:mi><mml:mi>g<\/mml:mi><mml:mi>e<\/mml:mi><mml:mi>u<\/mml:mi><mml:mi>d<\/mml:mi><mml:mi>f<\/mml:mi><mml:mi>a<\/mml:mi><mml:mi>l<\/mml:mi><mml:mi>d<\/mml:mi><\/mml:mrow><mml:mrow><mml:mi>M<\/mml:mi><mml:mi>u<\/mml:mi><mml:mi>l<\/mml:mi><mml:mi>i<\/mml:mi><mml:mi>g<\/mml:mi><mml:mi>e<\/mml:mi><mml:mi>u<\/mml:mi><mml:mi>d<\/mml:mi><mml:mi>f<\/mml:mi><mml:mi>a<\/mml:mi><mml:mi>l<\/mml:mi><mml:mi>d<\/mml:mi><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T164\">. Dvs. at hvis man vil regne sandsy<\/span><span class=\"T165\">nligheden ud for at sl\u00e5 6, s\u00e5 er det gunstige udfald = 6, mens de mulige udfald er 1 til 6<\/span><\/p><p class=\"P166\"><span>N\u00e5r man har sandsynlighedsfeltet kan man definere h\u00e6ndelserne, som er en delm\u00e6ngde af udfaldsrummet.<\/span>&#x200b;&#x200b;&nbsp;<\/p><p class=\"P167\">&nbsp;<\/p><h2 class=\"P168\"><span id=\"_Toc416286876\"\/><span>H\u00e6ndelse<\/span><\/h2><p class=\"P169\"><span>H\u00e6ndelsen er alts\u00e5 en kombination af flere udfald. Et<\/span>&#x200b;&#x200b;&nbsp;<span>eksempel p\u00e5 en h\u00e6ndelse kan igen v\u00e6re hvis man kaster med en terning, og kun vil have et antal lige \u00f8jne(h\u00e6ndelse = antal lige \u00f8jne). De tal man s\u00e5 i dette tilf\u00e6lde kan bruge(de gunstige udfald), er s\u00e5 2, 4 og 6.<\/span>&#x200b;&#x200b;&nbsp;<\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"P170\"><span class=\"T171\">P(lige antal) = P(2) + P(4) + P(6) =&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>6<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T172\">&#x200b;&#x200b;&nbsp;+ &#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>6<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T173\">+ &#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>6<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T174\">&#x200b;&#x200b;&nbsp;= &#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>2<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T175\">.<\/span><span class=\"T176\">&#x200b;&#x200b;&nbsp;Det vil sige at sandsynligheden for at f\u00e5 et lige tal er&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>2<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T177\">.<\/span><\/p><p class=\"P178\"><span>Der findes seks forskellige former for h\u00e6ndelser:<\/span><\/p><ul class=\"LFO8\" style=\"counter-reset: ulLFO8_1 0;\"><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;hyphenate: false;hyphenate: false;mleft: 0.5in !important;text-align: justify !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P179\"><span class=\"T180\">Den umulige h\u00e6ndelse<\/span><span class=\"T181\">(<\/span><span class=\"T182\">P(\u00f8) = 0). Og det ligger jo lidt i ordet, at dette er en h\u00e6ndelse der ikke kan lade sig g\u00f8re.<\/span><\/p><\/li><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;hyphenate: false;hyphenate: false;mleft: 0.5in !important;text-align: justify !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P183\"><span class=\"T184\">Den sikre h\u00e6ndelse<\/span><span class=\"T185\">(P(U)<\/span><span class=\"T186\">&#x200b;&#x200b;&nbsp;= 1). Alts\u00e5 en h\u00e6ndelse som er 100% sikker.<\/span><\/p><\/li><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;hyphenate: false;hyphenate: false;mleft: 0.5in !important;text-align: justify !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P187\"><span class=\"T188\">Den komplement\u00e6re h\u00e6ndelse.<\/span><span class=\"T189\">&#x200b;&#x200b;&nbsp;Dette er den modsatte h\u00e6ndelse, hvilket vil sige alle andre h\u00e6ndelser end den\/dem man vil have(P(<\/span><span class=\"T190\">\u1fb9<\/span><span class=\"T191\">) = -P(A)). Hvis h\u00e6ndelsen fx var, at du skulle have et lige antal \u00f8jne ved terningka<\/span><span class=\"T192\">st, s\u00e5 er den komplement\u00e6re h\u00e6ndelse et ulige antal \u00f8jne.<\/span><\/p><\/li><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;hyphenate: false;hyphenate: false;mleft: 0.5in !important;text-align: justify !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P193\"><span class=\"T194\">F\u00e6llesh\u00e6ndelsen<\/span><span class=\"T195\">. Er sandsynligheden for at b\u00e5de A og B optr\u00e6der. Dette skrives som P(A\u2229B). Det kan vises i et Venn-diagram, som ses herunder.<\/span><\/p><\/li><\/ul><p class=\"P196\"><span class=\"T197\"><span><img src=\"data:image\/png;base64,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\" style=\"z-index: 100;width: 2.39583in;height: 1.66667in;width: 2.39583in;display: inline;\" title=\"\" alt=\"\"\/><\/span><\/span><\/p><ul xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"LFO8\" style=\"counter-reset: ulLFO8_1 4;\"><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;hyphenate: false;hyphenate: false;mleft: 0.5in !important;text-align: justify !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P198\"><span class=\"T199\">Foreningsh\u00e6ndelsen<\/span><span class=\"T200\">. Her er der tale om sandsynligheden<\/span><span class=\"T201\">&#x200b;&#x200b;&nbsp;for at A eller B optr\u00e6der. Dette skrives som P(A<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mo>\u222a<\/mml:mo><\/mml:math><\/span><\/span><span class=\"T202\">B).<\/span><\/p><\/li><\/ul><p class=\"P203\"><span class=\"T204\"><span><img 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\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\" style=\"z-index: 100;width: 2.33333in;height: 1.55208in;width: 2.33333in;display: inline;\" title=\"\" alt=\"\"\/><\/span><\/span><\/p><p class=\"P205\">&nbsp;<\/p><ul class=\"LFO8\" style=\"counter-reset: ulLFO8_1 5;\"><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;hyphenate: false;hyphenate: false;mleft: 0.5in !important;text-align: justify !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P206\"><span class=\"T207\">Disjunkte h\u00e6ndelser<\/span><span class=\"T208\">. Her har A og B ingen udfald tilf\u00e6lles, da de ikke overlapper hinanden. Dette kunne fx v\u00e6re ved terningkast, hvor A er lig en ener og B er lig antal lige \u00f8jne.<\/span><\/p><\/li><\/ul><p class=\"P209\"><span class=\"T210\"><span><img 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\" style=\"z-index: 100;width: 2.33333in;height: 1.57292in;width: 2.33333in;display: inline;\" title=\"\" alt=\"\"\/><\/span><\/span><\/p><p class=\"P211\">&nbsp;<\/p><p class=\"P212\"><span>Der g\u00e6lder naturligvis ogs\u00e5 nogle regler for h\u00e6ndelser.<\/span>&#x200b;&#x200b;&nbsp;<\/p><ul xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"LFO9\" style=\"counter-reset: ulLFO9_1 0;\"><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;text-align: justify !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P213\"><span class=\"T214\">Vilk\u00e5rlige h\u00e6ndelser: P(A<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mo>\u222a<\/mml:mo><\/mml:math><\/span><\/span><span class=\"T215\">B) = P(A) + P(B) - P(A\u2229B).<\/span><\/p><\/li><\/ul><ul xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"LFO11\" style=\"counter-reset: ulLFO11_1 1;\"><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;text-align: justify !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P216\"><span class=\"T217\">Disjunkte h\u00e6ndelser: P(A<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mo>\u222a<\/mml:mo><\/mml:math><\/span><\/span><span class=\"T218\">B) = P(A) + P(B).<\/span><\/p><\/li><\/ul><p class=\"P219\"><span>N\u00e5r jeg skriver P(A) betyder det sandsynligheden for at f\u00e5 A, mens P(B) betyder sandsynligheden for at f\u00e5 B.<\/span>&#x200b;&#x200b;&nbsp;<\/p><p class=\"P220\"><span>Et eksempel<\/span>&#x200b;&#x200b;&nbsp;<span>p\u00e5 brugen af en af reglerne kunne s\u00e5 v\u00e6re ved terningkast med 1 terning. Her er der 6 mulige h\u00e6ndelser. Vi siger s\u00e5 at:<\/span><\/p><p class=\"P221\"><span>A = {2,4,6} alts\u00e5 et lige tal<\/span><\/p><p class=\"P222\"><span>B = {4,5,6} alts\u00e5 mindst 4 \u00f8jne<\/span><\/p><p class=\"P223\"><span>Dermed kan vi finde P(A), P(B) og P(A\u2229B):<\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"P224\"><span class=\"T225\">P(A) = &#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mi mathvariant=\"normal\">G<\/mml:mi><mml:mi mathvariant=\"normal\">u<\/mml:mi><mml:mi mathvariant=\"normal\">n<\/mml:mi><mml:mi mathvariant=\"normal\">s<\/mml:mi><mml:mi mathvariant=\"normal\">t<\/mml:mi><mml:mi mathvariant=\"normal\">i<\/mml:mi><mml:mi mathvariant=\"normal\">g<\/mml:mi><mml:mi mathvariant=\"normal\">e<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">u<\/mml:mi><mml:mi mathvariant=\"normal\">d<\/mml:mi><mml:mi mathvariant=\"normal\">f<\/mml:mi><mml:mi mathvariant=\"normal\">a<\/mml:mi><mml:mi mathvariant=\"normal\">l<\/mml:mi><mml:mi mathvariant=\"normal\">d<\/mml:mi><\/mml:mrow><mml:mrow><mml:mi mathvariant=\"normal\">M<\/mml:mi><mml:mi mathvariant=\"normal\">u<\/mml:mi><mml:mi mathvariant=\"normal\">l<\/mml:mi><mml:mi mathvariant=\"normal\">i<\/mml:mi><mml:mi mathvariant=\"normal\">g<\/mml:mi><mml:mi mathvariant=\"normal\">e<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">u<\/mml:mi><mml:mi mathvariant=\"normal\">d<\/mml:mi><mml:mi mathvariant=\"normal\">f<\/mml:mi><mml:mi mathvariant=\"normal\">a<\/mml:mi><mml:mi mathvariant=\"normal\">l<\/mml:mi><mml:mi mathvariant=\"normal\">d<\/mml:mi><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T226\">&#x200b;&#x200b;&nbsp;= &#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>3<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>6<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T227\">&#x200b;&#x200b;&nbsp;=&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>2<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"P228\"><span class=\"T229\">P(B) =&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mi mathvariant=\"normal\">G<\/mml:mi><mml:mi mathvariant=\"normal\">u<\/mml:mi><mml:mi mathvariant=\"normal\">n<\/mml:mi><mml:mi mathvariant=\"normal\">s<\/mml:mi><mml:mi mathvariant=\"normal\">t<\/mml:mi><mml:mi mathvariant=\"normal\">i<\/mml:mi><mml:mi mathvariant=\"normal\">g<\/mml:mi><mml:mi mathvariant=\"normal\">e<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">u<\/mml:mi><mml:mi mathvariant=\"normal\">d<\/mml:mi><mml:mi mathvariant=\"normal\">f<\/mml:mi><mml:mi mathvariant=\"normal\">a<\/mml:mi><mml:mi mathvariant=\"normal\">l<\/mml:mi><mml:mi mathvariant=\"normal\">d<\/mml:mi><\/mml:mrow><mml:mrow><mml:mi mathvariant=\"normal\">M<\/mml:mi><mml:mi mathvariant=\"normal\">u<\/mml:mi><mml:mi mathvariant=\"normal\">l<\/mml:mi><mml:mi mathvariant=\"normal\">i<\/mml:mi><mml:mi mathvariant=\"normal\">g<\/mml:mi><mml:mi mathvariant=\"normal\">e<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">u<\/mml:mi><mml:mi mathvariant=\"normal\">d<\/mml:mi><mml:mi mathvariant=\"normal\">f<\/mml:mi><mml:mi mathvariant=\"normal\">a<\/mml:mi><mml:mi mathvariant=\"normal\">l<\/mml:mi><mml:mi mathvariant=\"normal\">d<\/mml:mi><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T230\">&#x200b;&#x200b;&nbsp;= &#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>3<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>6<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T231\">&#x200b;&#x200b;&nbsp;=&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>2<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"P232\"><span class=\"T233\">P<\/span><span class=\"T234\">(A\u2229B)(som er 4 og 6) =&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>2<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>6<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T235\">&#x200b;&#x200b;&nbsp;=&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>3<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"P236\"><span class=\"T237\">Og nu kan jeg s\u00e5 beregne&#x200b;&#x200b;&nbsp;<\/span><span class=\"T238\">P(A<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mo>\u222a<\/mml:mo><\/mml:math><\/span><\/span><span class=\"T239\">B):<\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"P240\"><span class=\"T241\">P(A<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mo>\u222a<\/mml:mo><\/mml:math><\/span><\/span><span class=\"T242\">B) = P(A) + P(B) - P(A\u2229B) =&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>2<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T243\">&#x200b;&#x200b;&nbsp;+ &#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>2<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T244\">&#x200b;&#x200b;&nbsp;- &#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>3<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T245\">&#x200b;&#x200b;&nbsp;= &#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>2<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>3<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T246\">&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&#x200b;&#x200b;&nbsp;<\/span><\/p><p class=\"P247\"><span>De gunstige tal her er s\u00e5 2, 4, 5 og 6.<\/span><\/p><p class=\"P248\"><span class=\"T249\">Man kan s\u00e5 desuden udregne den modsatte h\u00e6ndelse til P(A), som er P(<\/span><span class=\"T250\">\u1fb9<\/span><span class=\"T251\">), samt den modsatte h\u00e6ndelse til&#x200b;&#x200b;&nbsp;<\/span><span class=\"T252\">P(B), som er P(B\u00a0\u0305). Da vi ved at det hele skal give 1, g\u00f8res dette g\u00f8res s\u00e5ledes:<\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"P253\"><span class=\"T254\">P(<\/span><span class=\"T255\">\u1fb9<\/span><span class=\"T256\">) = 1 - P(A) = 1 -&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>2<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T257\">&#x200b;&#x200b;&nbsp;=&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>2<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T258\">\u00a0<\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"P259\"><span class=\"T260\">P(B\u00a0\u0305) = 1 - P(B) = 1 -&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>2<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T261\">&#x200b;&#x200b;&nbsp;=&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>2<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><\/p><p class=\"P262\">&nbsp;<\/p><h2 class=\"P263\"><span id=\"_Toc416286877\"\/><span>Betinget sandsynlighed<\/span><\/h2><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"P264\"><span class=\"T265\">En betinget sandsynlighed er sandsynligheden for at noget sker, givet at noget andet er sket&#x200b;&#x200b;&nbsp;<\/span><span class=\"T266\">forinden. Et eksempel kan v\u00e6re at man kaster en terning. A er s\u00e5 lig en sekser, og B er lig et lige antal \u00f8jne. Den betingende sandsynlighed kunne s\u00e5 hedde&#x200b;&#x200b;&nbsp;<\/span><span class=\"T267\">P = (A|B), hvilket betyder sandsynligheden for at f\u00e5 en sekser, givet\/betinget af\/forudsat at man ha<\/span><span class=\"T268\">r f\u00e5et et lige antal \u00f8jne. Sandsynligheden for dette er s\u00e5&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>3<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T269\">, da der jo kun er tre mulige udfald(2, 4 og 6)<\/span><\/p><p class=\"P270\"><span>Der g\u00e6lder to regler:<\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"P271\"><span class=\"T272\">P(A|B) =&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mi mathvariant=\"bold-italic\">P<\/mml:mi><mml:mo>(<\/mml:mo><mml:mi mathvariant=\"bold-italic\">A<\/mml:mi><mml:mo>\u2229<\/mml:mo><mml:mi mathvariant=\"bold-italic\">B<\/mml:mi><mml:mo>)<\/mml:mo><\/mml:mrow><mml:mrow><mml:mi mathvariant=\"bold-italic\">P<\/mml:mi><mml:mo>(<\/mml:mo><mml:mi mathvariant=\"bold-italic\">B<\/mml:mi><mml:mo>)<\/mml:mo><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T273\">&nbsp;&#x200b;&#x200b;&#x200b;&#x200b;&nbsp;<\/span><span class=\"T274\">og<\/span><span class=\"T275\">&#x200b;&#x200b;&nbsp;<\/span><span class=\"T276\">P(B|A) =&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mi mathvariant=\"bold\">P<\/mml:mi><mml:mo>(<\/mml:mo><mml:mi mathvariant=\"bold\">A<\/mml:mi><mml:mo>\u2229<\/mml:mo><mml:mi mathvariant=\"bold\">B<\/mml:mi><mml:mo>)<\/mml:mo><\/mml:mrow><mml:mrow><mml:mi mathvariant=\"bold\">P<\/mml:mi><mml:mo>(<\/mml:mo><mml:mi mathvariant=\"bold\">A<\/mml:mi><mml:mo>)<\/mml:mo><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><\/p><p class=\"P277\"><span>Denne formel kan s\u00e5 ogs\u00e5 benyttes til at beregne sandsynligheden for at f\u00e5 en sekser givet at man har f\u00e5et et lige antal \u00f8jne.<\/span>&#x200b;&#x200b;&nbsp;<\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"P278\"><span class=\"T279\">&#x200b;&#x200b;&nbsp;<\/span><span class=\"T280\">P(sekser|lige tal) =&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mi mathvariant=\"normal\">P<\/mml:mi><mml:mo>(<\/mml:mo><mml:mi mathvariant=\"normal\">s<\/mml:mi><mml:mi mathvariant=\"normal\">a<\/mml:mi><mml:mi mathvariant=\"normal\">n<\/mml:mi><mml:mi mathvariant=\"normal\">d<\/mml:mi><mml:mi mathvariant=\"normal\">s<\/mml:mi><mml:mi mathvariant=\"normal\">y<\/mml:mi><mml:mi mathvariant=\"normal\">n<\/mml:mi><mml:mi mathvariant=\"normal\">l<\/mml:mi><mml:mi mathvariant=\"normal\">i<\/mml:mi><mml:mi mathvariant=\"normal\">g<\/mml:mi><mml:mi mathvariant=\"normal\">h<\/mml:mi><mml:mi mathvariant=\"normal\">e<\/mml:mi><mml:mi mathvariant=\"normal\">d<\/mml:mi><mml:mi mathvariant=\"normal\">e<\/mml:mi><mml:mi mathvariant=\"normal\">n<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">f<\/mml:mi><mml:mi mathvariant=\"normal\">o<\/mml:mi><mml:mi mathvariant=\"normal\">r<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">b<\/mml:mi><mml:mi mathvariant=\"normal\">\u00e5<\/mml:mi><mml:mi mathvariant=\"normal\">d<\/mml:mi><mml:mi mathvariant=\"normal\">e<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">e<\/mml:mi><mml:mi mathvariant=\"normal\">n<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">s<\/mml:mi><mml:mi mathvariant=\"normal\">e<\/mml:mi><mml:mi mathvariant=\"normal\">k<\/mml:mi><mml:mi mathvariant=\"normal\">s<\/mml:mi><mml:mi mathvariant=\"normal\">e<\/mml:mi><mml:mi mathvariant=\"normal\">r<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">o<\/mml:mi><mml:mi mathvariant=\"normal\">g<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">e<\/mml:mi><mml:mi mathvariant=\"normal\">t<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">l<\/mml:mi><mml:mi mathvariant=\"normal\">i<\/mml:mi><mml:mi mathvariant=\"normal\">g<\/mml:mi><mml:mi mathvariant=\"normal\">e<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">t<\/mml:mi><mml:mi mathvariant=\"normal\">a<\/mml:mi><mml:mi mathvariant=\"normal\">l<\/mml:mi><mml:mo>)<\/mml:mo><\/mml:mrow><mml:mrow><mml:mi mathvariant=\"normal\">P<\/mml:mi><mml:mo>(<\/mml:mo><mml:mi mathvariant=\"normal\">s<\/mml:mi><mml:mi mathvariant=\"normal\">a<\/mml:mi><mml:mi mathvariant=\"normal\">n<\/mml:mi><mml:mi mathvariant=\"normal\">d<\/mml:mi><mml:mi mathvariant=\"normal\">s<\/mml:mi><mml:mi mathvariant=\"normal\">y<\/mml:mi><mml:mi mathvariant=\"normal\">n<\/mml:mi><mml:mi mathvariant=\"normal\">l<\/mml:mi><mml:mi mathvariant=\"normal\">i<\/mml:mi><mml:mi mathvariant=\"normal\">g<\/mml:mi><mml:mi mathvariant=\"normal\">h<\/mml:mi><mml:mi mathvariant=\"normal\">e<\/mml:mi><mml:mi mathvariant=\"normal\">d<\/mml:mi><mml:mi mathvariant=\"normal\">e<\/mml:mi><mml:mi mathvariant=\"normal\">n<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">f<\/mml:mi><mml:mi mathvariant=\"normal\">o<\/mml:mi><mml:mi mathvariant=\"normal\">r<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">a<\/mml:mi><mml:mi mathvariant=\"normal\">t<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">f<\/mml:mi><mml:mi mathvariant=\"normal\">\u00e5<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">e<\/mml:mi><mml:mi mathvariant=\"normal\">t<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">l<\/mml:mi><mml:mi mathvariant=\"normal\">i<\/mml:mi><mml:mi mathvariant=\"normal\">g<\/mml:mi><mml:mi mathvariant=\"normal\">e<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">t<\/mml:mi><mml:mi mathvariant=\"normal\">a<\/mml:mi><mml:mi mathvariant=\"normal\">l<\/mml:mi><mml:mo>)<\/mml:mo><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T281\">&#x200b;&#x200b;&nbsp;=&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mfrac><mml:mrow><mml:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>6<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:mrow><mml:mrow><mml:mfrac><mml:mrow><mml:mn>3<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>6<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T282\">&#x200b;&#x200b;&nbsp;=&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>6<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>18<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T283\">&#x200b;&#x200b;&nbsp;=&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>3<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><\/p><h3 class=\"P284\"><span id=\"_Toc416286878\"\/><span>Multiplikationsformlen<\/span><\/h3><p class=\"P285\"><span class=\"T286\">Multiplikationsformlen siger, at for to h\u00e6ndelser A og B g\u00e6lder, at sandsynligheden fr A\u2229B er givet ved:&#x200b;&#x200b;&nbsp;<\/span><span class=\"T287\">P(A\u2229B) = P(A|B) * P(B) eller P(A\u2229B) = P(B|A) * P(A).<\/span><\/p><p class=\"P288\">&nbsp;<\/p><h2 class=\"P289\"><span id=\"_Toc416286879\"\/><span>U\u00e6fh\u00e6ngige h\u00e6ndelser<\/span><\/h2><p class=\"P290\"><span>Handler om hvorvidt et givent udfald er afh\u00e6ngig af noget. Fx kan antal timer en elev bruger p\u00e5 at l\u00e6se lektier, v\u00e6re afh\u00e6ngig af elevens k\u00f8n. Er dette tilf\u00e6ldet siger man at der er stokastisk afh\u00e6ngighed.<\/span><\/p><p class=\"P291\"><span class=\"T292\">Til at finde ud af om der er stokastisk afh\u00e6ng<\/span><span class=\"T293\">ighed\/uafh\u00e6ngighed, benyttes formlen&#x200b;&#x200b;&nbsp;<\/span><span class=\"T294\">P(A\u2229B) = P(A) * P(B)<\/span><span class=\"T295\">. Alts\u00e5 multiplikationsformlen. Dette betyder at hvis P(A) * P(B) er lig med f\u00e6llesh\u00e6ndelsen, s\u00e5 er der stokastisk uafh\u00e6ngighed.<\/span><\/p><p class=\"P296\"><span>Et eksempel kan v\u00e6re at man har unders\u00f8ger rygere og ikkerygere for om<\/span>&#x200b;&#x200b;&nbsp;<span>de havde hjerteproblemer. Udfaldet af unders\u00f8gelsen ses i skemaet herunder:<\/span><\/p><div class=\"dxoResponsiveTable\"><table class=\"Table297\"><colgroup><col class=\" TableColumn298\" data-colwidth=\"1.6277\" data-colwidthunits=\"in\"\/><col class=\" TableColumn299\" data-colwidth=\"0.7902\" data-colwidthunits=\"in\"\/><col class=\" TableColumn300\" data-colwidth=\"0.8236\" data-colwidthunits=\"in\"\/><\/colgroup><tr class=\"TableRow301\"><td class=\"TableCell302\"><p class=\"P303\"><span>\u00a0<\/span><\/p><\/td><td class=\"TableCell304\"><p class=\"P305\"><span>Rygere<\/span><\/p><\/td><td class=\"TableCell306\"><p class=\"P307\"><span>Ikkerygere<\/span>&#x200b;&#x200b;&nbsp;<\/p><\/td><\/tr><tr class=\"TableRow308\"><td class=\"TableCell309\"><p class=\"P310\"><span>Hjerteproblemer<\/span><\/p><\/td><td class=\"TableCell311\"><p class=\"P312\"><span>100(10%)<\/span><\/p><\/td><td class=\"TableCell313\"><p class=\"P314\"><span>80(8%)<\/span><\/p><\/td><\/tr><tr class=\"TableRow315\"><td class=\"TableCell316\"><p class=\"P317\"><span>Ikke hjerteproblemer<\/span><\/p><\/td><td class=\"TableCell318\"><p class=\"P319\"><span>200(20%)<\/span><\/p><\/td><td class=\"TableCell320\"><p class=\"P321\"><span>620(62%)<\/span><\/p><\/td><\/tr><\/table><\/div><p class=\"P322\">&nbsp;<\/p><p class=\"P323\"><span>Det ses tydeligt at der er stokastisk afh\u00e6ngighed, da der er flere rygere med<\/span>&#x200b;&#x200b;&nbsp;<span>hjerteproblemer end ikkerygere med hjerteproblemer. Men lad os alligvel beregne det.<\/span>&#x200b;&#x200b;&nbsp;<\/p><p class=\"P324\"><span>P(hjerteproblemer\u2229ryger) = P(hjerteproblemer) * P(ryger)<\/span>&#x200b;&#x200b;&nbsp;<\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"P325\"><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>100<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>1000<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T326\">&#x200b;&#x200b;&nbsp;=&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>180<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>1000<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T327\">&#x200b;&#x200b;&nbsp;*&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>300<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>1000<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"P328\"><span class=\"T329\">0,1 = 0,18 *&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>300<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>1000<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T330\">&#x200b;&#x200b;&nbsp;<\/span><span class=\"T331\">\uf0f3<\/span><span class=\"T332\">&#x200b;&#x200b;&nbsp;0,054<\/span><\/p><p class=\"P333\"><span>Og da 0,1 ikke er lig 0,054 er der stokastisk afh\u00e6ngighed. Hvilket vil sige, at det<\/span>&#x200b;&#x200b;&nbsp;<span>at man ryger har betydning for hvor stor sandsynlighed der er for at f\u00e5 hjerteproblemer. Alts\u00e5, rygning giver hjerteproblemer.<\/span>&#x200b;&#x200b;&nbsp;<\/p><p class=\"P334\">&nbsp;<\/p><h2 class=\"P335\"><span id=\"_Toc416286880\"\/><span>Stokastisk variabel<\/span><\/h2><p class=\"P336\"><span class=\"T337\">Da det ikke er alle udfaldsrum der best\u00e5r af tal, fx {plat, krone}, er det n\u00f8dvendigt at kunne beskrive fx<\/span><span class=\"T338\">&#x200b;&#x200b;&nbsp;disse to udfald med tal. Det er dette man benytter en stokastisk variabel til. Og man kan dermed konkludere, at en stokastisk variabel er kendetegnet ved at udfaldet angives ved tal. En stokastisk variabel beskrives desuden med et stort bogstav, f.eks. X,<\/span><span class=\"T339\">&#x200b;&#x200b;&nbsp;mens de v\u00e6rdier den s\u00e5 kan antage, beskrives med et sm\u00e5t bogstav, f.eks. x. Tager man s\u00e5 igen udgangspunkt i eksemplet med m\u00f8ntkast, s\u00e5 kan man sige at p<\/span><span class=\"T340\">lat: X = 0. Og krone: X = 1. Dermed bliver udfaldsrummet: U = {0,1}.<\/span><span class=\"T341\">&#x200b;&#x200b;&nbsp;Og sandsynligheden for at X antag<\/span><span class=\"T342\">er en v\u00e6rdi x betegnes som P(X=x). Dvs. skal man s\u00e5 vise sandsynligheden for at f\u00e5 plat, skrives dette som P(X=0) = 0,5. Mens sandsynligheden for at f\u00e5 krone ligeledes bliver P(X=1) = 0,5.<\/span><\/p><p class=\"P343\"><span class=\"T344\">P(X=x) kaldes ogs\u00e5 for punktsandsynligheden. For punktsandsynlighed<\/span><span class=\"T345\">er g\u00e6lder at sandsynlig-heden for et hvilket som helst udfald(i mit eksempel plat og krone), skal ligge mellem 0 og 1(<\/span><span>0<\/span>&#x200b;&#x200b;&nbsp;<span>\u2264<\/span>&#x200b;&#x200b;&nbsp;<span>P(X=x)<\/span>&#x200b;&#x200b;&nbsp;<span>\u2264<\/span>&#x200b;&#x200b;&nbsp;<span>1). Desuden skal det give 1, n\u00e5r man l\u00e6gger alle punktsandsynlighederne sammen(\u2211P(X=x) = 1).<\/span><\/p><h3 class=\"P346\"><span id=\"_Toc416286881\"\/><span>Diskrete og kontinuerte stokastiske variable<\/span><\/h3><p class=\"P347\"><span class=\"T348\">Stokastiske variable kan deles op i to kategorier. Diskrete stokastiske variable og kontinuerte stokastiske variable. En diskret stokastisk variabel er n\u00e5r man har et endeligt antal v\u00e6rdier. En diskret variabel kunne v\u00e6re man har et udfaldsrum<\/span><span class=\"T349\">&#x200b;&#x200b;&nbsp;der antager v\u00e6rdierne&#x200b;&#x200b;&nbsp;<\/span><span class=\"T350\">{-2, -1, 0, 1, 2}. Ligeledes er eksemplet med m\u00f8ntkast en diskret stokastisk variabel.<\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"P351\"><span class=\"T352\">Mens kontinuerte stokastiske variable ikke har et endeligt antal v\u00e6rdier. Alts\u00e5 har man i princippet et uendeligt antal v\u00e6rdier. Et eksempel p\u00e5 en<\/span><span class=\"T353\">&#x200b;&#x200b;&nbsp;kontinuert variabel kunne v\u00e6re, at man har et antal v\u00e6rdier(x), der ligger i intervallet -10 til 20(<\/span><span class=\"T354\">x&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mo>\u2208<\/mml:mo><\/mml:math><\/span><\/span><span class=\"T355\">&#x200b;&#x200b;&nbsp;[-10,20).&#x200b;&#x200b;&nbsp;<\/span><\/p><h3 class=\"P356\"><span id=\"_Toc416286882\"\/><span>Middelv\u00e6rdi, varians og standardafvigelse<\/span><\/h3><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"Normal\"><span class=\"T357\">Middelv\u00e6rdien, der enten betegnes med det gr\u00e6ske bogstav for m som hedder<\/span><span class=\"T358\">&#x200b;&#x200b;&nbsp;<\/span><span class=\"T359\">mu(<\/span><span class=\"T360\">\u03bc<\/span><span class=\"T361\">), eller med E(x),&#x200b;&#x200b;&nbsp;<\/span><span class=\"T362\">beregnes s\u00e5ledes: \u2211 x * P(X=x). \u2211 betyder summeret.&#x200b;&#x200b;&nbsp;<\/span><span class=\"T363\">Varianssen der betegnes som<\/span><span class=\"T364\">&#x200b;&#x200b;&nbsp;<\/span><span class=\"T365\">\u03c3<\/span><span class=\"T366\">2<\/span><span class=\"T367\">&#x200b;&#x200b;&nbsp;eller var(x) beregnes s\u00e5ledes: \u2211 (x - E(x))<\/span><span class=\"T368\">2<\/span><span class=\"T369\">&#x200b;&#x200b;&nbsp;* P(X=x).&#x200b;&#x200b;&nbsp;<\/span><span class=\"T370\">\u03c3<\/span><span class=\"T371\">&#x200b;&#x200b;&nbsp;er det gr\u00e6ske bogstav sigma. Efter at have fundet variansen kan standardafvigelsen s\u00e5 beregnes ved at tage kvadratro<\/span><span class=\"T372\">den af variansen:<\/span><span class=\"T373\">&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:msqrt><mml:msup><mml:mrow><mml:mi mathvariant=\"normal\">\u03c3<\/mml:mi><\/mml:mrow><mml:mrow><mml:mn>2<\/mml:mn><\/mml:mrow><\/mml:msup><\/mml:msqrt><\/mml:math><\/span><\/span><span class=\"T374\">&#x200b;&#x200b;&nbsp;=&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:msqrt><mml:mi mathvariant=\"normal\">v<\/mml:mi><mml:mi mathvariant=\"normal\">a<\/mml:mi><mml:mi mathvariant=\"normal\">r<\/mml:mi><mml:mo>(<\/mml:mo><mml:mi mathvariant=\"normal\">x<\/mml:mi><mml:mo>)<\/mml:mo><\/mml:msqrt><\/mml:math><\/span><\/span><span class=\"T375\">.<\/span><\/p><p class=\"P376\"><span>Som eksempel vil jeg finde sandsynligheden at f\u00e5 krone i 3 m\u00f8ntkast. De mulige udfald bliver her:<\/span><\/p><ul class=\"LFO13\" style=\"counter-reset: ulLFO13_1 0;\"><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;vertical-align: middle !important;margin-bottom: 0in !important;line-height: 1 !important;mleft: 0.3736in !important;text-indent: -0.2479in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P377\"><span class=\"T378\">PPP<\/span><\/p><\/li><\/ul><ul class=\"LFO14\" style=\"counter-reset: ulLFO14_1 0;\"><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;vertical-align: middle !important;margin-bottom: 0in !important;line-height: 1 !important;mleft: 0.3736in !important;text-indent: -0.2479in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P379\"><span class=\"T380\">PPK<\/span><\/p><\/li><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;vertical-align: middle !important;margin-bottom: 0in !important;line-height: 1 !important;mleft: 0.3736in !important;text-indent: -0.2479in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P381\"><span class=\"T382\">PKP<\/span><\/p><\/li><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;vertical-align: middle !important;margin-bottom: 0in !important;line-height: 1 !important;mleft: 0.3736in !important;text-indent: -0.2479in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P383\"><span class=\"T384\">PKK<\/span><\/p><\/li><\/ul><ul class=\"LFO15\" style=\"counter-reset: ulLFO15_1 0;\"><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;vertical-align: middle !important;margin-bottom: 0in !important;line-height: 1 !important;mleft: 0.3736in !important;text-indent: -0.2479in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P385\"><span class=\"T386\">KPP<\/span><\/p><\/li><\/ul><ul class=\"LFO16\" style=\"counter-reset: ulLFO16_1 0;\"><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;vertical-align: middle !important;margin-bottom: 0in !important;line-height: 1 !important;mleft: 0.3736in !important;text-indent: -0.2479in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P387\"><span class=\"T388\">KPK<\/span><\/p><\/li><\/ul><ul class=\"LFO17\" style=\"counter-reset: ulLFO17_1 0;\"><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;vertical-align: middle !important;margin-bottom: 0in !important;line-height: 1 !important;mleft: 0.3736in !important;text-indent: -0.2479in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P389\"><span class=\"T390\">KKP<\/span><\/p><\/li><\/ul><ul class=\"LFO18\" style=\"counter-reset: ulLFO18_1 0;\"><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;vertical-align: middle !important;mleft: 0.3736in !important;text-indent: -0.2479in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P391\"><span class=\"T392\">KKK<\/span><\/p><\/li><\/ul><p class=\"P393\"><span>Disse kan s\u00e5 illustreres som det ses herunder.<\/span><\/p><div xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"dxoResponsiveTable\"><table xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"Table394\"><colgroup><col class=\" TableColumn395\" data-colwidth=\"0.6666\" data-colwidthunits=\"in\"\/><col class=\" TableColumn396\" data-colwidth=\"0.8902\" data-colwidthunits=\"in\"\/><col class=\" TableColumn397\" data-colwidth=\"1.6486\" data-colwidthunits=\"in\"\/><col class=\" TableColumn398\" data-colwidth=\"1.9687\" data-colwidthunits=\"in\"\/><\/colgroup><tr class=\"TableRow399\"><td class=\"TableCell400\"><p class=\"P401\"><span>X<\/span><\/p><\/td><td class=\"TableCell402\"><p class=\"P403\"><span>P(X=x)<\/span><\/p><\/td><td class=\"TableCell404\"><p class=\"P405\"><span>Middelv\u00e6rdi: x*P(X=x)<\/span><\/p><\/td><td class=\"TableCell406\"><p class=\"P407\"><span class=\"T408\">Varians: (x-E(X))<\/span><span class=\"T409\">2<\/span><span class=\"T410\">&#x200b;&#x200b;&nbsp;<\/span><span class=\"T411\">*&#x200b;&#x200b;&nbsp;<\/span><span class=\"T412\">P(X=x)<\/span><\/p><\/td><\/tr><tr class=\"TableRow413\"><td class=\"TableCell414\"><p class=\"P415\"><span>0<\/span><\/p><\/td><td class=\"TableCell416\"><p class=\"P417\"><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>8<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T418\">= 0,125<\/span><\/p><\/td><td class=\"TableCell419\"><p class=\"P420\"><span>0*0,125=0<\/span><\/p><\/td><td class=\"TableCell421\"><p class=\"P422\"><span class=\"T423\">(0 - 1,5)<\/span><span class=\"T424\">2<\/span><span class=\"T425\">&#x200b;&#x200b;&nbsp;* 0,125 = 0,2813<\/span><\/p><\/td><\/tr><tr class=\"TableRow426\"><td class=\"TableCell427\"><p class=\"P428\"><span>1<\/span><\/p><\/td><td class=\"TableCell429\"><p class=\"P430\"><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>3<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>8<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T431\">=0,375<\/span><\/p><\/td><td class=\"TableCell432\"><p class=\"P433\"><span>1*0,375=0,375<\/span><\/p><\/td><td class=\"TableCell434\"><p class=\"P435\"><span class=\"T436\">(1-1,5)<\/span><span class=\"T437\">2&#x200b;&#x200b;&nbsp;<\/span><span class=\"T438\">* 0,375 = 0,0938<\/span><\/p><\/td><\/tr><tr class=\"TableRow439\"><td class=\"TableCell440\"><p class=\"P441\"><span>2<\/span><\/p><\/td><td class=\"TableCell442\"><p class=\"P443\"><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>3<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>8<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T444\">=0,375<\/span><\/p><\/td><td class=\"TableCell445\"><p class=\"P446\"><span>2*0,375=0,75<\/span><\/p><\/td><td class=\"TableCell447\"><p class=\"P448\"><span class=\"T449\">(2-1,5)<\/span><span class=\"T450\">2&#x200b;&#x200b;&nbsp;<\/span><span class=\"T451\">* 0,375 = 0,0938<\/span><\/p><\/td><\/tr><tr class=\"TableRow452\"><td class=\"TableCell453\"><p class=\"P454\"><span>3<\/span><\/p><\/td><td class=\"TableCell455\"><p class=\"P456\"><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>8<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T457\">= 0,125<\/span><\/p><\/td><td class=\"TableCell458\"><p class=\"P459\"><span>3*0,125=0,375<\/span><\/p><\/td><td class=\"TableCell460\"><p class=\"P461\"><span class=\"T462\">(3-1,5)<\/span><span class=\"T463\">2&#x200b;&#x200b;&nbsp;<\/span><span class=\"T464\">* 0,125 = 0,2813<\/span><\/p><\/td><\/tr><tr class=\"TableRow465\"><td class=\"TableCell466\"><p class=\"P467\"><span>sum<\/span><\/p><\/td><td class=\"TableCell468\"><p class=\"P469\"><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>8<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>8<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T470\">= 1<\/span><\/p><\/td><td class=\"TableCell471\"><p class=\"P472\"><span class=\"T473\">E(X) = 0+0,375+0,75+0,375 =&#x200b;&#x200b;&nbsp;<\/span><span class=\"T474\">1,5<\/span><\/p><\/td><td class=\"TableCell475\"><p class=\"P476\"><span class=\"T477\">Var(x) =&#x200b;&#x200b;&nbsp;<\/span><span class=\"T478\">0,7502<\/span><\/p><\/td><\/tr><\/table><\/div><p class=\"P479\">&nbsp;<\/p><p class=\"P480\"><span>Som det ses i tabellen har jeg, ved hj\u00e6lp af formlerne ovenfor, beregnet middelv\u00e6rdi og varians:<\/span><\/p><p class=\"P481\"><span>Middelv\u00e6rdi: E(X) = 1,5<\/span><\/p><p class=\"P482\"><span>Varians: var(x) = 0,7502<\/span><\/p><p class=\"P483\"><span>Og efter det kan jeg jo s\u00e5 beregne standardafvigelsen:<\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"Normal\"><span class=\"T484\">Standardafvigelse:&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:msqrt><mml:mi mathvariant=\"normal\">v<\/mml:mi><mml:mi mathvariant=\"normal\">a<\/mml:mi><mml:mi mathvariant=\"normal\">r<\/mml:mi><mml:mo>(<\/mml:mo><mml:mi mathvariant=\"normal\">x<\/mml:mi><mml:mo>)<\/mml:mo><\/mml:msqrt><\/mml:math><\/span><\/span><span class=\"T485\">&#x200b;&#x200b;&nbsp;=&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:msqrt><mml:mn>0,7502<\/mml:mn><\/mml:msqrt><\/mml:math><\/span><\/span><span class=\"T486\">=&#x200b;&#x200b;&nbsp;<\/span><span class=\"T487\">0,8661<\/span><span class=\"T488\">&#x200b;&#x200b;&nbsp;<\/span><\/p><p class=\"P489\"><span>Tabellen kan<\/span>&#x200b;&#x200b;&nbsp;<span>ogs\u00e5 benyttes til at beregne andre ting. Fx kan jeg ved hj\u00e6lp af den finde ud af hvad sandsynligheden er for at f\u00e5 mindre end 2 krone(P(X\u22642)), sandsynligheden for at f\u00e5 mere end 2 krone(P(X\u22652)), og sandsynligheden for at f\u00e5 pr\u00e6cis 2 krone(P(X=2)). Dette g\u00f8r jeg s\u00e5ledes.<\/span>&#x200b;&#x200b;&nbsp;<\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"Normal\"><span class=\"T490\">P(X\u22642) = P(X=0) + P(X=1) + P(X=2) =&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>8<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T491\">&#x200b;&#x200b;&nbsp;+ &#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>3<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>8<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T492\">&#x200b;&#x200b;&nbsp;+ &#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>3<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>8<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T493\">&#x200b;&#x200b;&nbsp;=&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>7<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>8<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T494\">&#x200b;&#x200b;&nbsp;= 0,875.<\/span><span class=\"T495\">&emsp;<\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"Normal\"><span class=\"T496\">P(X=2) = &#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>3<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>8<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T497\">.<\/span><span class=\"T498\">&#x200b;&#x200b;&nbsp;Her afl\u00e6ser jeg blot af tabellen.<\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"Normal\"><span class=\"T499\">P(X\u22652) = P(X=2) + P(X=3) =&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>3<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>8<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T500\">&nbsp;&#x200b;&#x200b;&#x200b;&#x200b;&nbsp;+&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>8<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T501\">&#x200b;&#x200b;&nbsp;=&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>4<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>8<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T502\">&#x200b;&#x200b;&nbsp;= 0,5.<\/span><\/p><p class=\"P503\">&nbsp;<\/p><h2 class=\"P504\"><span id=\"_Toc416286883\"\/><span>Binomialfordeling<\/span><\/h2><p class=\"P505\"><span>Der er tale om en binomialfordeling n\u00e5r der findes to mulige udfald. Dette<\/span>&#x200b;&#x200b;&nbsp;<span>kunne fx v\u00e6re succes\/fiasko, for\/imod, plat eller krone ved m\u00f8ntkast, at dumpe\/best\u00e5 en k\u00f8repr\u00f8ve eller at sl\u00e5 en sekser\/ikke sekser ved terningkast osv.<\/span><\/p><p class=\"P506\"><span>Ud over at der skal v\u00e6re to mulige udfald, findes der ogs\u00e5 tre andre krav til en binomialfordeling. Fors\u00f8get skal gentages et antal gange. Noget der kaldes antalsparameteren og betegnes med bogstavet n. Disse gentagelser skal s\u00e5 v\u00e6re uafh\u00e6ngige af hindanden. Og sandsynligheden for succes skal v\u00e6re den samme hver gang. Sandsynligheden for succes i de enkelte fors\u00f8g kaldes for sandsynlighedsparameteren og betegnes med bogstavet p.<\/span>&#x200b;&#x200b;&nbsp;<\/p><h3 class=\"P507\"><span id=\"_Toc416286884\"\/><span>Formlen for sandsynlighedsfunktion ved binomialfordeling<\/span><\/h3><p class=\"Normal\"><span class=\"T508\">Formlen for sandsynlighedsfunktionen X i &#x200b;&#x200b;&nbsp;en binomialfordeling hedder P(X=x) = K(n,x) * p<\/span><span class=\"T509\">x<\/span><span class=\"T510\">*(1-p)<\/span><span class=\"T511\">n-x<\/span><span class=\"T512\">. Denne kan vi s\u00e5 benytt<\/span><span class=\"T513\">e til et eksempel, hvor jeg vil beregne sandsynligheden for at et for\u00e6ldrepar med brune \u00f8jne(men med genetisk anl\u00e6g for bl\u00e5 \u00f8jne), f\u00e5r 3 ud af 4 b\u00f8rn med bl\u00e5 \u00f8jne, n\u00e5r sandsynligheden for at et af deres b\u00f8rn f\u00e5r bl\u00e5 \u00f8jne er 25%.&#x200b;&#x200b;&nbsp;<\/span><\/p><p class=\"P514\"><span>Den stokastiske variabel X<\/span>&#x200b;&#x200b;&nbsp;<span>er lig antal b\u00f8rn med bl\u00e5 \u00f8jne. Antalsparameteren n er lig 4, mens sandsynlighedsparameteren p er lig 0,25(25%).\u00a0Jeg benytter s\u00e5 formlen:<\/span><\/p><p class=\"Normal\"><span class=\"T515\">P(X=3) = K(4,3) * 0,25<\/span><span class=\"T516\">3<\/span><span class=\"T517\">&#x200b;&#x200b;&nbsp;*(1-0,25)<\/span><span class=\"T518\">4-3<\/span><span class=\"T519\">&#x200b;&#x200b;&nbsp;=&#x200b;&#x200b;&nbsp;<\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"Normal\"><span class=\"T520\">=&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>4<\/mml:mn><mml:mo>!<\/mml:mo><\/mml:mrow><mml:mrow><mml:mn>3<\/mml:mn><mml:mo>!<\/mml:mo><mml:mi mathvariant=\"normal\">*<\/mml:mi><mml:mfenced separators=\"|\"><mml:mrow><mml:mn>4<\/mml:mn><mml:mo>-<\/mml:mo><mml:mn>1<\/mml:mn><\/mml:mrow><\/mml:mfenced><mml:mo>!<\/mml:mo><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T521\">* 0,25<\/span><span class=\"T522\">3<\/span><span class=\"T523\">&#x200b;&#x200b;&nbsp;* 0,75&#x200b;&#x200b;&nbsp;<\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"Normal\"><span class=\"T524\">=&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>4<\/mml:mn><mml:mi mathvariant=\"normal\">*<\/mml:mi><mml:mn>3<\/mml:mn><mml:mi mathvariant=\"normal\">*<\/mml:mi><mml:mn>2<\/mml:mn><mml:mi mathvariant=\"normal\">*<\/mml:mi><mml:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>3<\/mml:mn><mml:mi mathvariant=\"normal\">*<\/mml:mi><mml:mn>2<\/mml:mn><mml:mi mathvariant=\"normal\">*<\/mml:mi><mml:mn>1<\/mml:mn><mml:mi mathvariant=\"normal\">*<\/mml:mi><mml:mn>1<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T525\">&#x200b;&#x200b;&nbsp;* 0,0117<\/span><\/p><p class=\"P526\"><span>= 4 * 0,0117<\/span><\/p><p class=\"P527\"><span>= 0,0469<\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"Normal\"><span class=\"T528\">I det ovenst\u00e5ende er der&#x200b;&#x200b;&nbsp;<\/span><span class=\"T529\">et sted hvor der st\u00e5r K(4,3), dette er binomialkoefficienten, som betyder at jeg har 4 muligheder og skal \u201dtr\u00e6kke\u201d 3. binomialkoefficienten skrives som&#x200b;&#x200b;&nbsp;<\/span><span class=\"T530\">K(n,x) = &#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mi mathvariant=\"normal\">n<\/mml:mi><mml:mo>!<\/mml:mo><\/mml:mrow><mml:mrow><mml:mi mathvariant=\"normal\">x<\/mml:mi><mml:mo>!<\/mml:mo><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">*<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mfenced separators=\"|\"><mml:mrow><mml:mi mathvariant=\"normal\">n<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mo>-<\/mml:mo><mml:mi mathvariant=\"normal\">x<\/mml:mi><\/mml:mrow><\/mml:mfenced><mml:mo>!<\/mml:mo><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T531\">. Udr\u00e5bstegnet betyder fakultet. Og st\u00e5r der fx 4! betyder det 4 fakultet, som, hvilket ogs\u00e5 s<\/span><span class=\"T532\">es i opgaven, betyder 4*3*2*1. Tilsvarende ville 15! betyde 15*14*13*\u2026*1.&#x200b;&#x200b;&nbsp;<\/span><\/p><p class=\"P533\">&nbsp;<\/p><p class=\"P534\"><span>Alts\u00e5 er sandsynligheden for at de f\u00e5r 3 b\u00f8rn med bl\u00e5 \u00f8jne lig 4,69%. Dette kan ogs\u00e5 beregnes i KehaTool. For at g\u00f8re dette g\u00e5r jeg ind i KeHaTools, v\u00e6lger den der hedder 2. sandsynlighed, og derefter den der hedder 1. Binomialfordeling. S\u00e5 indtaster jeg blot de oplysninger jeg har, og jeg f\u00e5r nedenst\u00e5ende, hvor jeg, som det ses, ogs\u00e5 kunne have afl\u00e6st hvad sandsynligheden er.\u00a0<\/span><\/p><p class=\"Normal\"><span class=\"T535\"><span><img 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\" style=\"z-index: 100;width: 3.41667in;height: 3.76042in;width: 3.41667in;display: inline;\" title=\"\" alt=\"Computergenereret alternativ tekst: Beregninger &#xA1; Binomialfordelingen&#10;Antal gentagelser 4&#10;Basis-sandsynlighed &#x2018;b,25&#10;Middelv&#xE6;rdi i&#10;Varians 0,75&#10;Spredning 0,866025&#10;Tabel over sandsynligheder&#10;P(Xk) P(X=k) P(Xk)&#10;O 0,31640625 0,316406 1&#10;1 0,73828125 0,421875 0,683594&#10;2 0,94921875 0,210938 0,261719&#10;3 0,99609375 0,046875 0,050781&#10;4 1 0,003906 0,003906\"\/><\/span><\/span><\/p><p class=\"P536\">&nbsp;<\/p><h3 class=\"P537\"><span id=\"_Toc416286885\"\/><span>Middelv\u00e6rdi, standardafvigelse og varians i binomialfordeling<\/span><\/h3><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"P538\"><span class=\"T539\">Middelv\u00e6rdien i binomialfordelingen som betegnes med \u03bc eller E(X) er bestemt ved: n * p. Variansen som betegnes med VAR(X) eller \u03c3<\/span><span class=\"T540\">2<\/span><span class=\"T541\">&#x200b;&#x200b;&nbsp;er bestemt ved: n * p * (1-p). Standardafvigelsen som betegnes med STD(X) eller \u03c3 er bestemt ved:&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:msqrt><mml:mi mathvariant=\"normal\">n<\/mml:mi><mml:mi mathvariant=\"normal\">*<\/mml:mi><mml:mi mathvariant=\"normal\">p<\/mml:mi><mml:mi mathvariant=\"normal\">*<\/mml:mi><mml:mo>(<\/mml:mo><mml:mn>1<\/mml:mn><mml:mo>-<\/mml:mo><mml:mi mathvariant=\"normal\">p<\/mml:mi><mml:mo>)<\/mml:mo><\/mml:msqrt><\/mml:math><\/span><\/span><span class=\"T542\">, alts\u00e5&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:msqrt><mml:mi mathvariant=\"normal\">V<\/mml:mi><mml:mi mathvariant=\"normal\">A<\/mml:mi><mml:mi mathvariant=\"normal\">R<\/mml:mi><mml:mo>(<\/mml:mo><mml:mi mathvariant=\"normal\">X<\/mml:mi><mml:mo>)<\/mml:mo><\/mml:msqrt><\/mml:math><\/span><\/span><span class=\"T543\">.<\/span><\/p><p class=\"P544\"><span>For at<\/span>&#x200b;&#x200b;&nbsp;<span>lave et eksempel p\u00e5 dette, siger jeg at jeg har en n der er lig 50(n = 50) og en p er er lig 0,25(p = 0,25).<\/span>&#x200b;&#x200b;&nbsp;<\/p><p class=\"P545\"><span>Jeg beregner s\u00e5 middelv\u00e6rdien, alts\u00e5 den gennemsnitlige v\u00e6rdi af den stokastiske variabel: E(x) = 50 * 0,25 = 12,5 <\/span>&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&#x200b;&#x200b;&nbsp;<\/p><p class=\"P546\"><span>S\u00e5 beregner<\/span>&#x200b;&#x200b;&nbsp;<span>jeg variansen: Var(X) = 50 * 0,25 * (1-0,25) = 9,375<\/span>&#x200b;&#x200b;&nbsp;<\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"Normal\"><span class=\"T547\">Og jeg kan nu beregne standardafvigelsen: STD(x) =&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:msqrt><mml:mn>9,375<\/mml:mn><\/mml:msqrt><\/mml:math><\/span><\/span><span class=\"T548\">&#x200b;&#x200b;&nbsp;= 3,0619<\/span><\/p><p class=\"P549\"><span>Dette kan KeHaTools naturligvis ogs\u00e5 beregne, g\u00f8r jeg det, s\u00e5 f\u00e5r jeg et billede der ser s\u00e5ledes ud, bortset fra at tabellen naturligvis<\/span>&#x200b;&#x200b;&nbsp;<span>forts\u00e6tter til 50.<\/span>&#x200b;&#x200b;&nbsp;<\/p><p class=\"Normal\"><span class=\"T550\"><span><img 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\" style=\"z-index: 100;width: 3.25195in;height: 4.75967in;width: 3.25195in;display: inline;\" title=\"\" alt=\"\"\/><\/span><\/span><\/p><p class=\"P551\">&nbsp;<\/p><h2 class=\"P552\"><span id=\"_Toc416286886\"\/><span>Normalfordeling<\/span><\/h2><p class=\"P553\"><span>Ved normalfordeling har man en r\u00e6kke observationer der fordeler sig symmetrisk omkring en midte, hvor de fleste observationer ligger, s\u00e5ledes at der dannes en klokkeformet kurve.<\/span><\/p><p class=\"P554\"><span>Et eksempel p\u00e5 noget der er normalfordelt er h\u00f8jden p\u00e5 v\u00e6rnepligtige. Et andet eksempel er karakterne for studenter, der vi ogs\u00e5 ofte vil v\u00e6re normalfordelt, da gennemsnittet som oftest vil v\u00e6re 7, og s\u00e5 ellers lige mange der f\u00e5r 10 og 4.<\/span><\/p><p class=\"P555\"><span>Klokkeformens bredde afh\u00e6nger af spredningen\/standardafvigelsen. Spredningen betegnes med STD(X). Stiger STD(X) vil \u201dklokken\u201d blive bredere, mens \u201dklokken\u201d vil blive smallere, hvis STD(X) falder. Dette sker da standardafvigelsen\/spredningen er udtryk for usikkerheden omkring middelv\u00e6rdien. Standardafvigelsen betegnes som oftest med det gr\u00e6ske bogstav \u03c3(sigma).<\/span><\/p><p class=\"P556\"><span>En anden vigtig parameter er middelv\u00e6rdien der beregnes med E(X). Middelv\u00e6rdien er det punkt p\u00e5 x-aksen man rammer, n\u00e5r man sk\u00e6rer en lige linje ned gennem midten af \u201dklokken\u201d. Denne har betydning for hvor p\u00e5 x-aksen \u201dklokken\u201d befinder sig. Stiger middelv\u00e6rdien rykker \u201dklokken\u201d til h\u00f8jre, og falder middelv\u00e6rdien rykker \u201dklokken\u201d til venstre. Middelv\u00e6rdien betegnes med det gr\u00e6ske bogstav \u03bc(mu).<\/span><\/p><h3 class=\"P557\"><span id=\"_Toc416286887\"\/><span>Egenskaber ved normalfordeling<\/span><\/h3><p class=\"P558\"><span class=\"T559\">Normalfordelingen har nogle fors<\/span><span class=\"T560\">kellige egenskaber. En af dem er, at sandsynligheden for at x ligger&#x200b;&#x200b;&nbsp;<\/span><span class=\"T561\">mellem middelv\u00e6rdien - standardafvigelsen og middelv\u00e6rdien + standardafvigelsen er 68%(P(E(X)-STD(X) &lt; &#x200b;&#x200b;&nbsp;X &lt; E(X)+STD(X)) = 68%).<\/span><\/p><p class=\"P562\"><span>En anden er, at sandsynligheden for at x ligger mellem middelv\u00e6rdien - 2*standardafvigelsen og middelv\u00e6rdien + 2*standardafvigelsen er 95%( P(E(X)-2*STD(X) &lt; X &lt; E(X)+2*STD(X)) = 95%).<\/span><\/p><p class=\"P563\"><span class=\"T564\">\u00a0<\/span><span><img 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\" style=\"z-index: 100;width: 3.62195in;height: 2.53125in;width: 3.62195in;display: inline;\" title=\"\" alt=\"Computergenereret alternativ tekst: \"\/><\/span><\/p><p class=\"P565\">&nbsp;<\/p><h3 class=\"P566\"><span id=\"_Toc416286888\"\/><span>Fraktiler i normalfordelingen<\/span><\/h3><p class=\"P567\"><span class=\"T568\">\u03b1-fraktilen x<\/span><span class=\"T569\">\u03b1<\/span><span class=\"T570\">&#x200b;&#x200b;&nbsp;i en normalfordeling X er givet ved: P(X\u2264x<\/span><span class=\"T571\">\u03b1<\/span><span class=\"T572\">) = \u03b1<\/span><\/p><p class=\"P573\"><span><img 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\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\" style=\"z-index: 100;width: 4.87031in;height: 2.79167in;width: 4.87031in;display: inline;\" title=\"\" alt=\"Computergenereret alternativ tekst: \"\/><\/span><\/p><p class=\"P574\"><span class=\"T575\">I eksemplet herover har jeg&#x200b;&#x200b;&nbsp;<\/span><span class=\"T576\">fundet ud af at sandsynligheden for at x-v\u00e6rdierne er mindre end eller lig med 3 er 0,1590(15,9%). Alts\u00e5 P(X&#x200b;&#x200b;&nbsp;<\/span><span class=\"T577\">\u2264<\/span><span class=\"T578\">&#x200b;&#x200b;&nbsp;3) = 0,1590 eller P(X<\/span><span class=\"T579\">\u2264<\/span><span class=\"T580\">X<\/span><span class=\"T581\">0,1590<\/span><span class=\"T582\">) = 0,1590.<\/span><\/p><p class=\"P583\"><span>Jeg har s\u00e5 et eksempel p\u00e5 brugen af normalfordelingen, hvor jeg benytter mig af KeHaTools. I mit eksempel antager jeg at v\u00e6gten p\u00e5 en sm\u00f8rpakke er normalfordelt med en middelv\u00e6rdi p\u00e5 250 gram, og en standardafvigelse p\u00e5 10 gram.<\/span><\/p><p class=\"P584\"><span>Ved at g\u00e5 ind i KeHaTools, v\u00e6lge sandsynlighed , derefter normalfordeling, og s\u00e5 indtaste de oplysninger jeg har, f\u00e5r jeg nedenst\u00e5ende.<\/span><\/p><div style=\"position: relative; float: none !important;height: 0.92778in;width: 3.56667in;margin-left: -0.27508in;margin-top: 1.24236in;\" class=\"a90\"><svg style=\"position: absolute; top: 0; left: 0;padding: 0 !important; border: none !important\" preserveAspectRatio=\"none\" fill-rule=\"evenodd\" class=\"a90\" height=\"0.92778in\" width=\"3.56667in\" viewBox=\"0 0 342 89\"><g><path d=\"M 0 45 A 0 0 342 89 0 45 -341608 -88861 A -341608 -88861 -341608 -88861 0 45 -341608 -88861 Z\"\/><\/g><\/svg><\/div><p class=\"P585\"><span class=\"T587\"><span><img 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\" style=\"z-index: 100;width: 3.74903in;height: 3.47982in;width: 3.74903in;display: inline;\" title=\"\" alt=\"\"\/><\/span><\/span><span class=\"T588\">&#x200b;&#x200b;&nbsp;<\/span><\/p><p class=\"P589\"><span>Ud fra oplysningerne i den r\u00f8de ring jeg har sat ind, kan jeg se, at sandsynligheden for at en pakke sm\u00f8r vejer under 240 gram er lig 15,87%(P(X\u2264240)=0,01587). Hvis jeg s\u00e5 \u00e6ndrer p\u00e5 tallet 240, og skriver et andet tal, ville jeg kunne se hvad sandsynligheden var for at en pakke sm\u00f8r vejede over eller under dette.<\/span><\/p><p class=\"P590\"><span>Ydermere kan jeg \u00e6ndre p\u00e5 tallene der hvor der st\u00e5r a = 240 og b =240, s\u00e5ledes at jeg f\u00e5r nedenst\u00e5ende.<\/span>&#x200b;&#x200b;&nbsp;<\/p><div data-anchor-type=\"paragraph\" class=\"a92\" style=\"z-index: 100;height: 2.92778in;width: 3.78125in;\"><img src=\"data:image\/tmp;base64,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\" style=\"z-index: 100;width: 3.78125in;height: 2.92778in;width: 3.78125in;\" title=\"\" alt=\"\"\/><\/div><p class=\"P591\"><span class=\"T593\">&#x200b;&#x200b;&nbsp;<\/span><\/p><p class=\"P594\">&nbsp;<\/p><div style=\"position: relative; float: none !important;height: 1.06389in;width: 3.47917in;margin-left: -4.12819in;margin-top: 1.68436in;\" class=\"a93\"><svg style=\"position: absolute; top: 0; left: 0;padding: 0 !important; border: none !important\" preserveAspectRatio=\"none\" fill-rule=\"evenodd\" class=\"a93\" height=\"1.06389in\" width=\"3.47917in\" viewBox=\"0 0 334 102\"><g><path d=\"M 0 51 A 0 0 334 102 0 51 -333227 -101897 A -333227 -101897 -333227 -101897 0 51 -333227 -101897 Z\"\/><\/g><\/svg><\/div><p class=\"Normal\"\/><p class=\"P596\"><span>Her har jeg s\u00e5 \u00e6ndret p\u00e5 b, s\u00e5ledes at jeg f\u00e5r sandsynligheden for at en<\/span>&#x200b;&#x200b;&nbsp;<span>pakke sm\u00f8r vejer mellem 240 gram og 265 gram. Denne er s\u00e5 77,45%(P(240 \u2264 X \u2264 265) = 0,07745).<\/span><\/p><p class=\"P597\"><span>Til sidst kan jeg s\u00e5 bestemme 10%-fraktilen. Dette g\u00f8r jeg ved at v\u00e6lge formler, v\u00e6lge flere funktioner, v\u00e6lge NORM.INV, og s\u00e5 indtaste de oplysninger jeg har om<\/span>&#x200b;&#x200b;&nbsp;<span>middelv\u00e6rdien, standardafvigelsen og det at jeg vil finde 10%-fraktilen.<\/span><\/p><p class=\"P598\"><span>G\u00f8r jeg dette f\u00e5r jeg tallet 237,1895. Hvilket vil sige at P(X \u2264 237,1845) = 0,10. Dette betyder s\u00e5 at 10% af sm\u00f8rbakkerne vejer 237,1845 gram eller derunder.<\/span>&#x200b;&#x200b;&nbsp;<\/p><p class=\"P599\"><span>Det samme kunne jeg s\u00e5<\/span>&#x200b;&#x200b;&nbsp;<span>v\u00e6lge at g\u00f8r for 90%-fraktilen med n\u00f8jagtigt samme fremgangsm\u00e5de. <\/span>&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&#x200b;&#x200b;&nbsp;<\/p><p class=\"P600\">&nbsp;<\/p><p class=\"P601\">&nbsp;<\/p><p class=\"P602\">&nbsp;<\/p><h1 class=\"P603\"><span id=\"_Toc416286889\"\/><span>Opgaver<\/span><\/h1><h2 class=\"P604\"><span id=\"_Toc416286890\"\/><span>Opgave A<\/span><\/h2><p class=\"P605\"><span>I en krukke ligger 20 kugler, hvoraf 12 er r\u00f8de og 8 er hvide. Vi tr\u00e6kker p\u00e5 tilf\u00e6ldig m\u00e5de 2 kugler efter hinanden uden at l\u00e6gge den f\u00f8rst udtrukne tilbage.<\/span><\/p><ul class=\"LFO19\" style=\"counter-reset: ulLFO19_1 0;\"><li style=\"color: initial; font-family: initial;hyphenate: false;font-style: italic;font-size: 12pt;text-align: justify !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P606\"><span>Beskriv<\/span>&#x200b;&#x200b;&nbsp;<span>de mulige udfald i et tr\u00e6diagram.<\/span><\/p><\/li><\/ul><p class=\"P607\"><span class=\"T608\"><span><img src=\"data:image\/tmp;base64,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\" style=\"z-index: 100;width: 1.65648in;height: 2.50035in;width: 1.65648in;display: inline;\" title=\"\" alt=\"\"\/><\/span><\/span><\/p><p class=\"P609\"><span class=\"T610\">&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&#x200b;&#x200b;&nbsp;Vi definerer nu f\u00f8lgende h\u00e6ndelser:<\/span><\/p><p class=\"Normal\"><span class=\"T611\">&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&#x200b;&#x200b;&nbsp;R<\/span><span class=\"T612\">1&#x200b;&#x200b;&nbsp;<\/span><span class=\"T613\">= R\u00f8d kugle i 1. tr\u00e6k<\/span><span class=\"T614\"><br\/><\/span><span class=\"T615\">&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&#x200b;&#x200b;&nbsp;H<\/span><span class=\"T616\">1&#x200b;&#x200b;&nbsp;<\/span><span class=\"T617\">= Hvid kugle i 1. tr\u00e6k<\/span><span class=\"T618\"><br\/><\/span><span class=\"T619\">&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&#x200b;&#x200b;&nbsp;R<\/span><span class=\"T620\">2&#x200b;&#x200b;&nbsp;<\/span><span class=\"T621\">= R\u00f8d kugle i 2. tr\u00e6k<\/span><span class=\"T622\"><br\/><\/span><span class=\"T623\">&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&#x200b;&#x200b;&nbsp;H<\/span><span class=\"T624\">2&#x200b;&#x200b;&nbsp;<\/span><span class=\"T625\">= Hvid kugle i 2. tr\u00e6k<\/span><\/p><ul class=\"LFO19\" style=\"counter-reset: ulLFO19_1 1;\"><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;text-align: justify !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P626\"><span class=\"T627\">Bestem P(R<\/span><span class=\"T628\">1<\/span><span class=\"T629\">)<\/span><\/p><\/li><\/ul><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"P630\"><span class=\"T631\">Sandsynligheden for at f\u00e5 en r\u00f8d&#x200b;&#x200b;&nbsp;<\/span><span class=\"T632\">kugle i 1. tr\u00e6k = P(R<\/span><span class=\"T633\">1<\/span><span class=\"T634\">) =&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>12<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>20<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T635\">&#x200b;&#x200b;&nbsp;= 0,6 =&#x200b;&#x200b;&nbsp;<\/span><span class=\"T636\">60%<\/span><\/p><ul class=\"LFO19\" style=\"counter-reset: ulLFO19_1 2;\"><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;text-align: justify !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P637\"><span class=\"T638\">Bestem P(R<\/span><span class=\"T639\">1<\/span><span class=\"T640\">\u2229H<\/span><span class=\"T641\">2<\/span><span class=\"T642\">)<\/span><\/p><\/li><\/ul><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"P643\"><span class=\"T644\">Sandsynligheden for b\u00e5de at tr\u00e6kke en r\u00f8d og en hvid = P(R<\/span><span class=\"T645\">1<\/span><span class=\"T646\">\u2229H<\/span><span class=\"T647\">2<\/span><span class=\"T648\">) =&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>12<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>20<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T649\">&#x200b;&#x200b;&nbsp;*&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>8<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>19<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T650\">&#x200b;&#x200b;&nbsp;=&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>24<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>95<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T651\">&#x200b;&#x200b;&nbsp;= 0,2526 =&#x200b;&#x200b;&nbsp;<\/span><span class=\"T652\">25,26%<\/span><\/p><ul class=\"LFO19\" style=\"counter-reset: ulLFO19_1 3;\"><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;text-align: justify !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P653\"><span class=\"T654\">Bestem P(H<\/span><span class=\"T655\">2<\/span><span class=\"T656\">|<\/span><span class=\"T657\">R<\/span><span class=\"T658\">1<\/span><span class=\"T659\">)<\/span><\/p><\/li><\/ul><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"P660\"><span class=\"T661\">Sandsynligheden for at f\u00e5 en hvid kugle i 2. &#x200b;&#x200b;&nbsp;tr\u00e6k, forudsat at man har f\u00e5et en r\u00f8d kugle i 1.<\/span><span class=\"T662\">&#x200b;&#x200b;&nbsp;tr\u00e6k = P(H<\/span><span class=\"T663\">2<\/span><span class=\"T664\">|R<\/span><span class=\"T665\">1<\/span><span class=\"T666\">) =&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>8<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>19<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T667\">&#x200b;&#x200b;&nbsp;= 0,4211 =&#x200b;&#x200b;&nbsp;<\/span><span class=\"T668\">42,11%<\/span><\/p><ul class=\"LFO19\" style=\"counter-reset: ulLFO19_1 4;\"><li style=\"color: initial; font-family: initial;hyphenate: false;font-style: italic;font-size: 12pt;text-align: justify !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P669\"><span>Hvad er sandsynligheden for at f\u00e5 en r\u00f8d og en hvid kugle i 2 tr\u00e6k uden tilbagel\u00e6gning?<\/span><\/p><\/li><\/ul><p class=\"P670\"><span class=\"T671\">Sandsynligheden for at&#x200b;&#x200b;&nbsp;<\/span><span class=\"T672\">P(R<\/span><span class=\"T673\">1<\/span><span class=\"T674\">\u2229H<\/span><span class=\"T675\">2<\/span><span class=\"T676\">)<\/span><span class=\"T677\">&#x200b;&#x200b;&nbsp;+ sandsynligheden for at f\u00e5&#x200b;&#x200b;&nbsp;<\/span><span class=\"T678\">P(H<\/span><span class=\"T679\">1<\/span><span class=\"T680\">\u2229R<\/span><span class=\"T681\">2<\/span><span class=\"T682\">)<\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"P683\"><span class=\"T684\">P(R<\/span><span class=\"T685\">1<\/span><span class=\"T686\">\u2229H<\/span><span class=\"T687\">2<\/span><span class=\"T688\">) =&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>12<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>20<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T689\">&#x200b;&#x200b;&nbsp;*&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>8<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>19<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T690\">&#x200b;&#x200b;&nbsp;=&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>24<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>95<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"P691\"><span class=\"T692\">P(H<\/span><span class=\"T693\">1<\/span><span class=\"T694\">\u2229R<\/span><span class=\"T695\">2<\/span><span class=\"T696\">) =&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>8<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>20<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T697\">&#x200b;&#x200b;&nbsp;*&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>12<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>19<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T698\">&#x200b;&#x200b;&nbsp;=&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>24<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>95<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"P699\"><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>24<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>95<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T700\">&#x200b;&#x200b;&nbsp;+&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>24<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>95<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T701\">&#x200b;&#x200b;&nbsp;=&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mn>48<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>95<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T702\">&#x200b;&#x200b;&nbsp;= 0,5053 =&#x200b;&#x200b;&nbsp;<\/span><span class=\"T703\">50,53%<\/span><\/p><p class=\"P704\">&nbsp;<\/p><h2 class=\"P705\"><span id=\"_Toc416286891\"\/><span>Opgave B<\/span><\/h2><p class=\"P706\"><span>Ved en multiple choice test blev der stillet 15 sp\u00f8rgsm\u00e5l, der hver var forsynet med 3 svarmuligheder, hvoraf kun \u00e9t svar var rigtigt. For at best\u00e5 testen skulle mindst 6 svar v\u00e6re rigtige.<\/span><br\/><span>En person, der ikke kender til det emne, testen omhandler, svarer p\u00e5 tilf\u00e6ldig m\u00e5de p\u00e5 alle 15 sp\u00f8rgsm\u00e5l.<\/span>&#x200b;&#x200b;&nbsp;<\/p><ul class=\"LFO20\" style=\"counter-reset: ulLFO20_1 0;\"><li style=\"color: initial; font-family: initial;hyphenate: false;font-style: italic;font-size: 12pt;text-align: justify !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P707\"><span>Opstil en model (sandsynlighedsfunktion) over sandsynlighedsfordelingen af den stokastiske variabel X, der angiver antal rigtige svar.<\/span><\/p><\/li><\/ul><p class=\"P708\"><span>Denne laver jeg i KeHaTools, hvor jeg benytter binomialfordelingen som<\/span>&#x200b;&#x200b;&nbsp;<span>jeg viste i teoridelen.<\/span><\/p><p class=\"P709\"><span id=\"_GoBack\"\/><span class=\"T710\"><span><img 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\" style=\"z-index: 100;width: 3.79167in;height: 5.02083in;width: 3.79167in;display: inline;\" title=\"\" alt=\"C:\\Users\\Thomas\\AppData\\Local\\Microsoft\\Windows\\INetCache\\Content.Word\\3.jpg\"\/><\/span><\/span><span class=\"T711\" style=\"display:block\"><br\/><\/span><\/p><ul class=\"LFO20\" style=\"counter-reset: ulLFO20_1 1;\"><li style=\"color: initial; font-family: initial;hyphenate: false;font-style: italic;font-size: 12pt;text-align: justify !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P712\"><span>Hvor stor er sandsynligheden for, at personen tilf\u00e6ldigvis best\u00e5r testen ?<\/span><\/p><\/li><\/ul><p class=\"P713\"><span class=\"T714\">Da man skal have 6 rigtige for at best\u00e5, er sandsynligheden for at en person tilf\u00e6ldigvis best\u00e5r testen(dette har jeg afl\u00e6st af tabellen): P(X\u22656) =&#x200b;&#x200b;&nbsp;<\/span><span class=\"T715\">0,381628.&#x200b;&#x200b;&nbsp;<\/span><\/p><p class=\"P716\">&nbsp;<\/p><ul class=\"LFO20\" style=\"counter-reset: ulLFO20_1 2;\"><li style=\"color: initial; font-family: initial;hyphenate: false;font-style: italic;font-size: 12pt;text-align: justify !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P717\"><span>Hvor stor er sandsynligheden for at personen tilf\u00e6ldigvis har alle svar rigtige ?<\/span><\/p><\/li><\/ul><p class=\"P718\"><span class=\"T719\">Dette har jeg ligeledes afl\u00e6st af tabellen. P(X=15) =&#x200b;&#x200b;&nbsp;<\/span><span class=\"T720\">0,00000006969<\/span><\/p><p class=\"P721\">&nbsp;<\/p><ul class=\"LFO20\" style=\"counter-reset: ulLFO20_1 3;\"><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;font-style: italic;font-size: 12pt;mleft: 0.5in !important;text-align: justify !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P722\"><span>Hvor mange svar skal man mindst have rigtige, hvis sandsynligheden for at best\u00e5 p\u00e5 tilf\u00e6ldig<\/span>&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;<span>m\u00e5de skal v\u00e6re mindre end 5 %.<\/span><\/p><\/li><\/ul><p class=\"P723\"><span class=\"T724\">Da sandsynligheden for at best\u00e5 p\u00e5 tilf\u00e6ldig m\u00e5de kommer under 5% ved sandsynligheden for at f\u00e5 9 rigtige, er det denne jeg skal bruge. P(X\u22659) =&#x200b;&#x200b;&nbsp;<\/span><span class=\"T725\">0,0308.<\/span><\/p><p class=\"P726\">&nbsp;<\/p><ul class=\"LFO20\" style=\"counter-reset: ulLFO20_1 4;\"><li style=\"color: initial; font-family: initial;hyphenate: false;font-style: italic;font-size: 12pt;text-align: justify !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P727\"><span>Hvad er det forventede antal korrekte svar ?<\/span><\/p><\/li><\/ul><p class=\"P728\"><span class=\"T729\">Det forventede antal svar<\/span><span class=\"T730\">\/middelv\u00e6rdien, er 5 rigtige svar. 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