{"id":242,"date":"2016-12-22T19:48:17","date_gmt":"2016-12-22T19:48:17","guid":{"rendered":"http:\/\/rentabilitet.dk\/opgaver\/?page_id=242"},"modified":"2016-12-22T19:48:17","modified_gmt":"2016-12-22T19:48:17","slug":"funktioner","status":"publish","type":"page","link":"https:\/\/rentabilitet.dk\/opgaver\/matematik\/funktioner\/","title":{"rendered":"Funktioner"},"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    visibility: hidden;\n}\n\/* a default layout for documents without maste styles 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MJXc-TeX-main-I,MJXc-TeX-main-Ix,MJXc-TeX-main-Iw}\n div#h5p_6a7ddfca004e6  section.h5p_page p span.doxMathFormula .MJXc-TeX-main-R {font-family: MJXc-TeX-main-R,MJXc-TeX-main-Rw}\n div#h5p_6a7ddfca004e6  section.h5p_page p span.doxMathFormula .MJXc-TeX-math-I {font-family: MJXc-TeX-math-I,MJXc-TeX-math-Ix,MJXc-TeX-math-Iw}\n div#h5p_6a7ddfca004e6  section.h5p_page p span.doxMathFormula .MJXc-TeX-size1-R {font-family: MJXc-TeX-size1-R,MJXc-TeX-size1-Rw}\n div#h5p_6a7ddfca004e6  section.h5p_page p span.doxMathFormula .MJXc-TeX-size2-R {font-family: MJXc-TeX-size2-R,MJXc-TeX-size2-Rw}\n div#h5p_6a7ddfca004e6  section.h5p_page p span.doxMathFormula .MJXc-TeX-size3-R {font-family: MJXc-TeX-size3-R,MJXc-TeX-size3-Rw}\n div#h5p_6a7ddfca004e6  section.h5p_page p span.doxMathFormula .MJXc-TeX-size4-R {font-family: MJXc-TeX-size4-R,MJXc-TeX-size4-Rw}\n div#h5p_6a7ddfca004e6  section.h5p_page p span.doxMathFormula .mjx-sub span.mjx-char {font-size: 70.7%}\n div#h5p_6a7ddfca004e6  section.h5p_page p span.doxMathFormula .mjx-sup span.mjx-char {font-size: 70.7%}\n div#h5p_6a7ddfca004e6  section.h5p_page p span.doxMathFormula .mjx-under span.mjx-char {font-size: 70.7%}\n div#h5p_6a7ddfca004e6  section.h5p_page p span.doxMathFormula .mjx-over span.mjx-char {font-size: 70.7%}\n div#h5p_6a7ddfca004e6  section.h5p_page p span.doxMathFormula .mjx-root span.mjx-char {font-size: 70.7%;}\n div#h5p_6a7ddfca004e6  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_6a7ddfca004e6\"><section xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" id=\"section_0\" class=\"h5p_layout h5p_page h5p_page_PL0\"><div class=\"PL0\"><p class=\"P1\">&nbsp;<\/p><div style=\"left: 0;height: 750.80016pt;width: 578.90016pt;\" class=\"a14\"><div style=\"left: 0;height: 750.80016pt;position: absolute;width: 578.90016pt;\" class=\"\"><div style=\"position: absolute; float: none !important;height: 10.42778in;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=\"10.42778in\" 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: 10.42778in;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=\"10.42778in\" 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\">Funktioner<\/span><\/p><p class=\"P7\">&nbsp;<\/p><p class=\"Ingenafstand\"><span class=\"T8\">&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&#x200b;&#x200b;&nbsp;<\/span><\/p><p class=\"P9\">&nbsp;<\/p><\/div><div style=\"left: 0;height: 453.978pt;position: absolute;width: 78.12288pt;\" class=\"\"><div style=\"position: absolute; float: none !important;height: 1.05284in;width: 1.08504in;margin-left: 1.08504in;margin-top: 4.19957in;\" class=\"a3\"><svg style=\"position: absolute; top: 0; left: 0;padding: 0 !important; border: none !important\" preserveAspectRatio=\"none\" fill-rule=\"evenodd\" class=\"a3\" height=\"1.05284in\" 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: 1.05284in;width: 1.08504in;margin-left: 1.08504in;margin-top: 3.14672in;\" class=\"a4\"><svg style=\"position: absolute; top: 0; left: 0;padding: 0 !important; border: none !important\" preserveAspectRatio=\"none\" fill-rule=\"evenodd\" class=\"a4\" height=\"1.05284in\" 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: 1.05284in;width: 1.08504in;margin-left: 0in;margin-top: 3.14672in;\" class=\"a5\"><svg style=\"position: absolute; top: 0; left: 0;padding: 0 !important; border: none !important\" preserveAspectRatio=\"none\" fill-rule=\"evenodd\" class=\"a5\" height=\"1.05284in\" 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: 1.05284in;width: 1.08504in;margin-left: 0in;margin-top: 2.09388in;\" class=\"a6\"><svg style=\"position: absolute; top: 0; left: 0;padding: 0 !important; border: none !important\" preserveAspectRatio=\"none\" fill-rule=\"evenodd\" class=\"a6\" height=\"1.05284in\" 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: 1.05284in;width: 1.08504in;margin-left: 0in;margin-top: 4.19957in;\" class=\"a7\"><svg style=\"position: absolute; top: 0; left: 0;padding: 0 !important; border: none !important\" preserveAspectRatio=\"none\" fill-rule=\"evenodd\" class=\"a7\" height=\"1.05284in\" 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: 1.05284in;width: 1.08504in;margin-left: 1.08504in;margin-top: 5.25241in;\" class=\"a8\"><svg style=\"position: absolute; top: 0; left: 0;padding: 0 !important; border: none !important\" preserveAspectRatio=\"none\" fill-rule=\"evenodd\" class=\"a8\" height=\"1.05284in\" 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: 1.05354in;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=\"1.05354in\" 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=\"P10\">&nbsp;<\/p><\/div><\/div><div style=\"left: 0;height: 736.11216pt;position: absolute;width: 354.88296pt;\" class=\"\"><div style=\"left: 0;height: 736.11144pt;position: absolute;width: 19.53pt;\" class=\"\"><div style=\"position: absolute; float: none !important;height: 0.26561in;width: 0.27125in;margin-left: 7.29592in;margin-top: 9.95816in;\" class=\"a10\"><svg style=\"position: absolute; top: 0; left: 0;padding: 0 !important; border: none !important\" preserveAspectRatio=\"none\" fill-rule=\"evenodd\" class=\"a10\" height=\"0.26561in\" 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: 0.26561in;width: 0.27125in;margin-left: 7.29592in;margin-top: 9.69642in;\" class=\"a11\"><svg style=\"position: absolute; top: 0; left: 0;padding: 0 !important; border: none !important\" preserveAspectRatio=\"none\" fill-rule=\"evenodd\" class=\"a11\" height=\"0.26561in\" 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: 0.26561in;width: 0.27125in;margin-left: 7.56717in;margin-top: 9.69642in;\" class=\"a12\"><svg style=\"position: absolute; top: 0; left: 0;padding: 0 !important; border: none !important\" preserveAspectRatio=\"none\" fill-rule=\"evenodd\" class=\"a12\" height=\"0.26561in\" 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: 0.95896in;width: 4.92893in;margin-left: 2.17136in;margin-top: 9.26482in;\" class=\"a13\"><svg style=\"position: absolute; top: 0; left: 0;padding: 0 !important; border: none !important\" preserveAspectRatio=\"none\" fill-rule=\"evenodd\" class=\"a13\" height=\"0.95896in\" 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=\"P11\"><span class=\"T12\">Frederik<\/span><span class=\"T13\">&#x200b;&#x200b;&nbsp;Hovmark Pedersen<\/span><\/p><p class=\"P14\">&nbsp;<\/p><p class=\"P15\"><span class=\"T16\">&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&#x200b;&#x200b;&nbsp;<\/span><\/p><\/div><\/div><\/div><p class=\"Normal\"\/><div style=\"position: relative; float: none !important;height: 0.28403in;width: 0.26042in;margin-left: 6.51121in;margin-top: 8.71436in;\" class=\"a15\"><svg style=\"position: absolute; top: 0; left: 0;padding: 0 !important; border: none !important\" preserveAspectRatio=\"none\" fill-rule=\"evenodd\" class=\"a15\" height=\"0.28403in\" width=\"0.26042in\" viewBox=\"0 0 25 27\"><g><path d=\"M 0 0 L 25 0 25 27 0 27 Z\"\/><\/g><\/svg><\/div><p class=\"Normal\"\/><p class=\"P18\">&nbsp;<\/p><p class=\"Overskrift\"><span>Indhold<\/span><\/p><div><p class=\"P19\"><a href=\"#_Toc405902396\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Indledning<\/span>&emsp;<span>2<\/span><\/a><\/p><p class=\"P20\"><a href=\"#_Toc405902397\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Hvad er en funktion?<\/span>&emsp;<span>2<\/span><\/a><\/p><p class=\"P21\"><a href=\"#_Toc405902398\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Den omvendte funktion<\/span>&emsp;<span>2<\/span><\/a><\/p><p class=\"P22\"><a href=\"#_Toc405902399\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Omvendt funktion i Maple<\/span>&emsp;<span>4<\/span><\/a><\/p><p class=\"P23\"><a href=\"#_Toc405902400\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Opgave<\/span>&emsp;<span>4<\/span><\/a><\/p><p class=\"P24\"><a href=\"#_Toc405902401\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Sammensatte funktioner<\/span>&emsp;<span>5<\/span><\/a><\/p><p class=\"P25\"><a href=\"#_Toc405902402\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Opgave<\/span>&emsp;<span>6<\/span><\/a><\/p><p class=\"P26\"><a href=\"#_Toc405902403\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Sammensat funktion i Maple<\/span>&emsp;<span>7<\/span><\/a><\/p><p class=\"P27\"><a href=\"#_Toc405902404\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Nulpunkter<\/span>&emsp;<span>8<\/span><\/a><\/p><p class=\"P28\"><a href=\"#_Toc405902405\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Nulpunkter i Maple<\/span>&emsp;<span>10<\/span><\/a><\/p><p class=\"P29\"><a href=\"#_Toc405902406\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Fortegnsvariation for f<\/span>&emsp;<span>11<\/span><\/a><\/p><p class=\"P30\"><a href=\"#_Toc405902407\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Monotoniforhold<\/span>&emsp;<span>11<\/span><\/a><\/p><p class=\"P31\"><a href=\"#_Toc405902408\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Ekstrema<\/span>&emsp;<span>12<\/span><\/a><\/p><p class=\"P32\"><a href=\"#_Toc405902409\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">Definitionsm\u00e6ngde<\/span>&emsp;<span>13<\/span><\/a><\/p><p class=\"P33\"><a href=\"#_Toc405902410\" target=\"_top\" title=\"\"><span class=\"Hyperlink\">V\u00e6rdim\u00e6ngde<\/span>&emsp;<span>13<\/span><\/a><\/p><\/div><p class=\"Normal\">&nbsp;<\/p><p class=\"Normal\">&nbsp;<\/p><p class=\"Normal\">&nbsp;<\/p><p class=\"Normal\">&nbsp;<\/p><p class=\"Normal\">&nbsp;<\/p><p class=\"Normal\">&nbsp;<\/p><p class=\"P34\">&nbsp;<\/p><h1 class=\"Overskrift1\"><span id=\"_Toc405902396\"\/><span>Indledning<\/span><\/h1><p class=\"P35\"><span>I denne emneopgave<\/span>&#x200b;&#x200b;&nbsp;<span>vil jeg gennemg\u00e5 emnet funktioner.<\/span>&#x200b;&#x200b;&nbsp;<span>Her vil jeg starte med at gennemg\u00e5 hvad en funktion er. Jeg vil s\u00e5 behandle emnerne omvendte funktioner og sammensatte funktioner. Jeg vil derefter se p\u00e5 nulpunkter, fortegnsvariation for f, monotoniforhold, ekstrema, samt definitions- og v\u00e6rdim\u00e6ngde.<\/span><\/p><p class=\"P36\"><span>I opgavebeskrivelsen til denne emneopgave er der givet en r\u00e6kke opgaver. Disse opgaver vil jeg<\/span>&#x200b;&#x200b;&nbsp;<span>l\u00f8se<\/span>&#x200b;&#x200b;&nbsp;<span>l\u00f8bende, mens jeg gennemg\u00e5r teorien for funktioner.<\/span>&#x200b;&#x200b;&nbsp;<span>Til at l\u00f8se disse opgaver vil jeg hovedsageligt benytte mig af Maple.<\/span>&#x200b;&#x200b;&nbsp;<\/p><h1 class=\"Overskrift1\"><span id=\"_Toc405902397\"\/><span>Hvad er en funktion?<\/span><\/h1><p class=\"P37\"><span>En funktion er<\/span>&#x200b;&#x200b;&nbsp;<span>kort sagt<\/span>&#x200b;&#x200b;&nbsp;<span>en m\u00e5de, hvorp\u00e5 man pr\u00e6cis kan komme fra x til y = f(x).<\/span>&#x200b;&#x200b;&nbsp;<span>Noget er en funktion, n\u00e5r der til en x-v\u00e6rdi kun er knyttet \u00e9n y-v\u00e6rdi.<\/span>&#x200b;&#x200b;&nbsp;<span>Det skrives y = f(x).<\/span>&#x200b;&#x200b;&nbsp;<span>Det vil sige, at for eksempel<\/span>&#x200b;&#x200b;&nbsp;<span>en lodret linje ikke er en funktion.<\/span>&#x200b;&#x200b;&nbsp;<span>Et eksempel p\u00e5 en lodret linje kunne v\u00e6re x<\/span>&#x200b;&#x200b;&nbsp;<span>=<\/span>&#x200b;&#x200b;&nbsp;<span>10, som sk\u00e6rer x-aksen i 10, og ikke sk\u00e6rer y-aksen.<\/span>&#x200b;&#x200b;&nbsp;<span>Her<\/span>&#x200b;&#x200b;&nbsp;<span>kan x = 10 svare til mange y-v\u00e6rdier, og<\/span>&#x200b;&#x200b;&nbsp;<span>der er dermed ikke til en<\/span>&#x200b;&#x200b;&nbsp;<span>x-v\u00e6rdi knyttet<\/span>&#x200b;&#x200b;&nbsp;<span>en bestemt y-v\u00e6rdi.<\/span>&#x200b;&#x200b;&nbsp;<span>Derimod er<\/span>&#x200b;&#x200b;&nbsp;<span>en skr\u00e5 linje samt<\/span>&#x200b;&#x200b;&nbsp;<span>en vandret linje og s\u00e5 videre alle<\/span>&#x200b;&#x200b;&nbsp;<span>funktioner.<\/span>&#x200b;&#x200b;&nbsp;<span>Det vil sige at for eksempel<\/span>&#x200b;&#x200b;&nbsp;<span>y = 10<\/span>&#x200b;&#x200b;&nbsp;<span>er<\/span>&#x200b;&#x200b;&nbsp;<span>en funktion, da denne er en vandret linje der sk\u00e6rer y-aksen i 10, og der<\/span>&#x200b;&#x200b;&nbsp;<span>er<\/span>&#x200b;&#x200b;&nbsp;<span>til en x-v\u00e6rdi kun er knyttet \u00e9n y-v\u00e6rdi.<\/span>&#x200b;&#x200b;&nbsp;<\/p><p class=\"P38\"><span class=\"T39\">Et eksempel p\u00e5 en funktion kunne&#x200b;&#x200b;&nbsp;<\/span><span class=\"T40\">ogs\u00e5&#x200b;&#x200b;&nbsp;<\/span><span class=\"T41\">v\u00e6re y = f(x) = 10x + 40<\/span><span class=\"T42\">, som vil blive vist som en skr\u00e5 linje<\/span><span class=\"T43\">.<\/span><span class=\"T44\">&#x200b;&#x200b;&nbsp;Dette er en f\u00f8rstegradsfunktion, da graden beste<\/span><span class=\"T45\">mmes af den eksponent som x har.<\/span><span class=\"T46\">&#x200b;&#x200b;&nbsp;<\/span><span class=\"T47\">D<\/span><span class=\"T48\">vs. f\u00f8rstegrad kunne hedde 10x<\/span><span class=\"T49\">1<\/span><span class=\"T50\">&#x200b;&#x200b;&nbsp;+ 40, mens eksponenten i en andengradsfunktion jo er x<\/span><span class=\"T51\">2<\/span><span class=\"T52\">.<\/span><span class=\"T53\">&#x200b;&#x200b;&nbsp;<\/span><span class=\"T54\">D<\/span><span class=\"T55\">er er s\u00e5 ogs\u00e5 x<\/span><span class=\"T56\">3<\/span><span class=\"T57\">, x<\/span><span class=\"T58\">4<\/span><span class=\"T59\">&#x200b;&#x200b;&nbsp;og s\u00e5 videre.<\/span><\/p><p class=\"P60\"><span class=\"T61\">Ved en funktion der fx hedder 2x - 3x<\/span><span class=\"T62\">3<\/span><span class=\"T63\">&#x200b;&#x200b;&nbsp;+ 4x<\/span><span class=\"T64\">5&#x200b;&#x200b;&nbsp;<\/span><span class=\"T65\">&#x200b;&#x200b;&nbsp;- x<\/span><span class=\"T66\">4<\/span><span class=\"T67\">, bestemmes funktionens grad, af den x-v\u00e6rdi med den h\u00f8jeste grad. D<\/span><span class=\"T68\">et vil sige<\/span><span class=\"T69\">&#x200b;&#x200b;&nbsp;denne funktion er en femtegradsfunktion.&#x200b;&#x200b;&nbsp;<\/span><\/p><p class=\"P70\"><span>M\u00e6ngden af x-v\u00e6rdier kaldes definitionsm\u00e6ngden Dm(f) og m\u00e6ngden af y-v\u00e6rdier kaldes v\u00e6rdim\u00e6ngden Vm(f).<\/span>&#x200b;&#x200b;&nbsp;<\/p><h1 class=\"Overskrift1\"><span id=\"_Toc405902398\"\/><span>Den omvendte funktion<\/span><\/h1><p class=\"P71\"><span>Ved en funktion hvor der til hver y-v\u00e6rdi kun er knyttet \u00e9n x-v\u00e6rdi, og ligeledes til hver x-v\u00e6rdi<\/span>&#x200b;&#x200b;&nbsp;<span>kun \u00e9n y-v\u00e6rdi, findes der<\/span>&#x200b;&#x200b;&nbsp;<span>en omvendt funktion ogs\u00e5 kaldet en injektiv funktion, en-til-en funktion og s\u00e5 videre.<\/span>&#x200b;&#x200b;&nbsp;<span>Det vil sige ved for eksempel<\/span>&#x200b;&#x200b;&nbsp;<span>alle line\u00e6re funktioner som ikke er konstante, ved eksponentielle funktioner samt ved potensfunktioner.<\/span>&#x200b;&#x200b;&nbsp;<\/p><p class=\"P72\"><span>Det man bruger omvendte funktioner til, er blandt andet til ligningsl\u00f8sning i forbindelse med unders\u00f8gelse af mere avancerede funktioner s\u00e5som ln(x).<\/span>&#x200b;&#x200b;&nbsp;<\/p><p class=\"P73\"><span>Noget der blandt andet kendetegner en omvendt funktion er, at en funktion og dens omvendte funktion<\/span>&#x200b;&#x200b;&nbsp;<span>ved en spejling i y-aksen<\/span>&#x200b;&#x200b;&nbsp;<span>d\u00e6kker sig selv.<\/span>&#x200b;&#x200b;&nbsp;<span>Som det ses<\/span>&#x200b;&#x200b;&nbsp;<span>p\u00e5 billedet<\/span>&#x200b;&#x200b;&nbsp;<span>herunder:<\/span><\/p><p class=\"Normal\"><span class=\"T74\"><span><img src=\"data:image\/png;base64,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\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\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\" style=\"z-index: 100;width: 3.625in;height: 3.31185in;width: 3.625in;display: inline;\" title=\"\" alt=\"\"\/><\/span><\/span><\/p><p class=\"P75\"><span class=\"T76\">Det vil dermed sige, at hvis et punkt (x,y) ligger p\u00e5 f(x), ligger punktet<\/span><span class=\"T77\">&#x200b;&#x200b;&nbsp;<\/span><span class=\"T78\">(x,y)&#x200b;&#x200b;&nbsp;<\/span><span class=\"T79\">&#x200b;&#x200b;&nbsp;<\/span><span class=\"T80\">i den omvendte funktion&#x200b;&#x200b;&nbsp;<\/span><span class=\"T81\">p\u00e5 f<\/span><span class=\"T82\">-1<\/span><span class=\"T83\">(x), som det er vist i de to skemaer herunder, hvor vi ser nogle punkter for x og y.<\/span><\/p><p class=\"P84\">&#x200b;&#x200b;&nbsp;<\/p><div class=\"dxoResponsiveTable\"><table class=\"Table85\"><colgroup><col class=\" TableColumn86\" data-colwidth=\"0.6666\" data-colwidthunits=\"in\"\/><col class=\" TableColumn87\" data-colwidth=\"0.6666\" data-colwidthunits=\"in\"\/><col class=\" TableColumn88\" data-colwidth=\"0.6666\" data-colwidthunits=\"in\"\/><col class=\" TableColumn89\" data-colwidth=\"0.7159\" data-colwidthunits=\"in\"\/><\/colgroup><tr class=\"TableRow90\"><td class=\"TableCell91\"><p class=\"P92\"><span>x<\/span><\/p><\/td><td class=\"TableCell93\"><p class=\"P94\"><span>-2<\/span><\/p><\/td><td class=\"TableCell95\"><p class=\"P96\"><span>0<\/span><\/p><\/td><td class=\"TableCell97\"><p class=\"P98\"><span>4<\/span><\/p><\/td><\/tr><tr class=\"TableRow99\"><td class=\"TableCell100\"><p class=\"P101\"><span>y = f(x)<\/span>&#x200b;&#x200b;&nbsp;<\/p><\/td><td class=\"TableCell102\"><p class=\"P103\"><span>-5<\/span><\/p><\/td><td class=\"TableCell104\"><p class=\"P105\"><span>1<\/span><\/p><\/td><td class=\"TableCell106\"><p class=\"P107\"><span>13<\/span><\/p><\/td><\/tr><\/table><\/div><p class=\"P108\"><span>\u00a0<\/span><\/p><p class=\"P109\"><span>Omvendt funktion<\/span><\/p><div class=\"dxoResponsiveTable\"><table class=\"Table110\"><colgroup><col class=\" TableColumn111\" data-colwidth=\"0.752\" data-colwidthunits=\"in\"\/><col class=\" TableColumn112\" data-colwidth=\"0.6666\" data-colwidthunits=\"in\"\/><col class=\" TableColumn113\" data-colwidth=\"0.6666\" data-colwidthunits=\"in\"\/><col class=\" TableColumn114\" data-colwidth=\"0.7159\" data-colwidthunits=\"in\"\/><\/colgroup><tr class=\"TableRow115\"><td class=\"TableCell116\"><p class=\"P117\"><span>x<\/span><\/p><\/td><td class=\"TableCell118\"><p class=\"P119\"><span>-5<\/span><\/p><\/td><td class=\"TableCell120\"><p class=\"P121\"><span>1<\/span><\/p><\/td><td class=\"TableCell122\"><p class=\"P123\"><span>13<\/span><\/p><\/td><\/tr><tr class=\"TableRow124\"><td class=\"TableCell125\"><p class=\"P126\"><span class=\"T127\">y = f<\/span><span class=\"T128\">-1<\/span><span class=\"T129\">(y)&#x200b;&#x200b;&nbsp;<\/span><\/p><\/td><td class=\"TableCell130\"><p class=\"P131\"><span>-2<\/span><\/p><\/td><td class=\"TableCell132\"><p class=\"P133\"><span>0<\/span><\/p><\/td><td class=\"TableCell134\"><p class=\"P135\"><span>4<\/span><\/p><\/td><\/tr><\/table><\/div><p class=\"P136\">&nbsp;<\/p><p class=\"P137\"><span>Det betyder s\u00e5, at den omvendte funktion nu nemt ville kunne tegnes ind, ved hj\u00e6lp af disse punkter.<\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"Normal\"><span class=\"T138\">Vil man s\u00e5 finde forskriften, kan man meget simpelt benytte&#x200b;&#x200b;&nbsp;<\/span><span class=\"T139\">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>y<\/mml:mi><mml:mn>2<\/mml:mn><mml:mo>-<\/mml:mo><mml:mi>y<\/mml:mi><mml:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mi>x<\/mml:mi><mml:mn>2<\/mml:mn><mml:mo>-<\/mml:mo><mml:mi>x<\/mml:mi><mml:mn>1<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T140\">&#x200b;&#x200b;&nbsp;og derefter&#x200b;&#x200b;&nbsp;<\/span><span class=\"T141\">b = y<\/span><span class=\"T142\">1<\/span><span class=\"T143\">&#x200b;&#x200b;&nbsp;- a * x<\/span><span class=\"T144\">1<\/span><span class=\"T145\">&#x200b;&#x200b;&nbsp;<\/span><span class=\"T146\">&#x200b;&#x200b;&nbsp;<\/span><span class=\"T147\">som vist herunder<\/span><span class=\"T148\">, hvor jeg har taget udgangspunkt i punkterne (13,4) og (1,0)<\/span><span class=\"T149\">:<\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"P150\"><span class=\"T151\">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>y<\/mml:mi><mml:mn>2<\/mml:mn><mml:mo>-<\/mml:mo><mml:mi>y<\/mml:mi><mml:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mi>x<\/mml:mi><mml:mn>2<\/mml:mn><mml:mo>-<\/mml:mo><mml:mi>x<\/mml:mi><mml:mn>1<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T152\">&#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:mo>-<\/mml:mo><mml:mn>0<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>13<\/mml:mn><mml:mo>-<\/mml:mo><mml:mn>1<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T153\">&#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>12<\/mml:mn><\/mml:mrow><\/mml:mfrac><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><\/mml:math><\/span><\/span><span class=\"T154\">=&#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=\"T155\">&#x200b;&#x200b;&nbsp;<\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"P156\"><span class=\"T157\">b = y<\/span><span class=\"T158\">1<\/span><span class=\"T159\">&#x200b;&#x200b;&nbsp;- a * x<\/span><span class=\"T160\">1<\/span><span class=\"T161\">&#x200b;&#x200b;&nbsp;= 0 -&#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=\"T162\">&#x200b;&#x200b;&nbsp;* 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>3<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"P163\"><span class=\"T164\">Dvs. y = f<\/span><span class=\"T165\">-1<\/span><span class=\"T166\">&#x200b;&#x200b;&nbsp;<\/span><span class=\"T167\">(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:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>3<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T168\">&#x200b;&#x200b;&nbsp;* 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:mn>1<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>3<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T169\">&nbsp;&#x200b;&#x200b;&#x200b;&#x200b;&nbsp;<\/span><\/p><p class=\"P170\"><span class=\"T171\">Og her ses det jo s\u00e5, at den omvendte funktion skrives som y = f<\/span><span class=\"T172\">-1<\/span><span class=\"T173\">(x)<\/span><\/p><p class=\"P174\"><span>St\u00e5r man s\u00e5 i det tilf\u00e6lde, at man har en forskrift for f(x) og skal finde den omvendte funktion, g\u00f8res dette som herunder, hvor jeg har taget udgangspunkt i f(x) = - 4x + 8:<\/span><\/p><p class=\"P175\"><span>Jeg<\/span>&#x200b;&#x200b;&nbsp;<span>starter med at isolere<\/span>&#x200b;&#x200b;&nbsp;<span>x:<\/span><\/p><p class=\"P176\"><span>y = -4x + 8<\/span><\/p><p class=\"P177\"><span>4x = -y + 8<\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"P178\"><span class=\"T179\">x = -<\/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>4<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T180\">y + 2<\/span><\/p><p class=\"P181\"><span>Dette kan jeg s\u00e5 skrive som:<\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"P182\"><span class=\"T183\">x = f<\/span><span class=\"T184\">-1<\/span><span class=\"T185\">(y) = -<\/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>4<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T186\">y + 2<\/span><\/p><p class=\"P187\"><span>Og nu kan jeg s\u00e5 omd\u00f8be x og y, og<\/span>&#x200b;&#x200b;&nbsp;<span>jeg f\u00e5r<\/span>&#x200b;&#x200b;&nbsp;<span>derved<\/span>&#x200b;&#x200b;&nbsp;<span>den<\/span>&#x200b;&#x200b;&nbsp;<span>omvendte funktion:<\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"P188\"><span class=\"T189\">y = f<\/span><span class=\"T190\">-1<\/span><span class=\"T191\">(x) = -<\/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>4<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T192\">x + 2&#x200b;&#x200b;&nbsp;<\/span><\/p><p class=\"P193\">&nbsp;<\/p><h2 class=\"Overskrift2\"><span id=\"_Toc405902399\"\/><span>Omvendt funktion i Maple<\/span><\/h2><p class=\"P194\"><span>Maple kan naturligvis ogs\u00e5 benyttes til at finde den omvendte funktion, og det vil jeg nu komme med et eksempel p\u00e5.<\/span>&#x200b;&#x200b;&nbsp;<span>Hvis vi fx har forskriften f(x) = 5x - 10, s\u00e5 kan den omvendte funktion findes meget simpelt ved at g\u00f8re som jeg har gjort herunder:<\/span><\/p><p class=\"Normal\"><span class=\"T195\"><span><img 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\" style=\"z-index: 100;width: 5.60495in;height: 1.48979in;width: 5.60495in;display: inline;\" title=\"\" alt=\"\"\/><\/span><\/span><\/p><p class=\"P196\">&nbsp;<\/p><h2 class=\"Overskrift2\"><span id=\"_Toc405902400\"\/><span>Opgave<\/span><\/h2><p class=\"P197\"><span>I opgavebeskrivelsen<\/span>&#x200b;&#x200b;&nbsp;<span>til denne emneopgave<\/span>&#x200b;&#x200b;&nbsp;<span>f\u00e5r jeg s\u00e5<\/span>&#x200b;&#x200b;&nbsp;<span>givet en opgave med<\/span>&#x200b;&#x200b;&nbsp;<span>f\u00f8lgende informationer:<\/span><\/p><p class=\"P198\"><span>Ved kalkulation af en vares udsalgspris anvender en forretning f\u00f8lgende fremgangsm\u00e5de:<\/span><\/p><p class=\"P199\"><span>Indk\u00f8bspris:<\/span>&emsp;&emsp;<span>x<\/span><br\/><span>+ Fragt:<\/span>&emsp;&emsp;<span>10 kr<\/span><br\/><span>=Kostpris<\/span><br\/><span>+ Fortjeneste:<\/span>&emsp;<span>50% af kostpris<\/span><br\/><span>=Salgspris excl. moms<\/span><br\/><span>+ Moms:<\/span>&emsp;&emsp;<span>25%<\/span><br\/><span>=Salgspris incl. moms:<\/span>&emsp;<span>f(x)<\/span><\/p><p class=\"P200\"><span>Jeg skal s\u00e5 bestemme salgsprisen inklusive moms i kr. f(x) som funktion af indk\u00f8bsprisen i kr. x.<\/span><\/p><p class=\"P201\"><span>Det vil sige at jeg har kostprisen:<\/span><\/p><p class=\"P202\"><span>(x+10)<\/span><\/p><p class=\"P203\"><span>S\u00e5 ganger jeg med 1,5 for at f\u00e5 salgsprisen excl moms:<\/span><\/p><p class=\"P204\"><span>(x+10)*1,5<\/span><\/p><p class=\"P205\"><span>For at f\u00e5 salgsprisen incl moms ganger jeg s\u00e5 med 1,25:<\/span><\/p><p class=\"P206\"><span>((x+10)*1,5)*1,25<\/span><\/p><p class=\"P207\"><span>Det bliver s\u00e5 til:<\/span><\/p><p class=\"P208\"><span>(1,5x+15)*1,25 = 1,875x + 18,75<\/span><\/p><p class=\"P209\"><span>Alts\u00e5 hedder funktionen:<\/span><\/p><p class=\"P210\"><span>f(x) = 1,875x + 18,75<\/span><\/p><p class=\"P211\">&nbsp;<\/p><p class=\"P212\"><span>Jeg skal s\u00e5 finde indk\u00f8bsprisen i kr. som funktion af salgsprisen incl. moms i kr., hvilket bliver den omvendte funktion.<\/span><\/p><p class=\"P213\"><span>Jeg starter s\u00e5 med at isolere x:<\/span><\/p><p class=\"P214\"><span>y = 1,875x + 18,75<\/span><\/p><p class=\"P215\"><span>-1,875x =<\/span>&#x200b;&#x200b;&nbsp;<span>-y +<\/span>&#x200b;&#x200b;&nbsp;<span>18,75<\/span><\/p><p class=\"P216\"><span>x<\/span>&#x200b;&#x200b;&nbsp;<span>=<\/span>&#x200b;&#x200b;&nbsp;<span>0,53y - 10<\/span><\/p><p class=\"P217\"><span>Jeg kan s\u00e5 omd\u00f8be x og y, og den omvendte funktion bliver s\u00e5:<\/span><\/p><p class=\"Normal\"><span class=\"T218\">y = f<\/span><span class=\"T219\">-1<\/span><span class=\"T220\">(x) = 0,53x - 10&#x200b;&#x200b;&nbsp;<\/span><\/p><h1 class=\"Overskrift1\"><span id=\"_Toc405902401\"\/><span>Sammensatte funktioner<\/span><\/h1><p class=\"P221\"><span>St\u00e5r man i den situation, at en beregnet v\u00e6rdi for en funktion, skal anvendes i en anden funktion, benyttes konstruktionen sammensatte funktioner.<\/span>&#x200b;&#x200b;&nbsp;<span>Og som navnet antyder, er en sammensat funktion, en funktion der er sat ind i en anden funktion, hvorved der s\u00e5 dannes en ny funktion.<\/span><\/p><p class=\"P222\"><span>Hvis vi har funktionerne f(x) og g(x), skrives den sammensatte funktion som g(f(x)) eller (g\u25e6f)(x), hvor f(x) er sat indeni g(x). Derved er g(x) s\u00e5 den ydre funktion, mens f(x) er den indre.<\/span><\/p><p class=\"P223\"><span>Et eksempel kunne v\u00e6re at<\/span>&#x200b;&#x200b;&nbsp;<span>vi<\/span>&#x200b;&#x200b;&nbsp;<span>har funktionerne f(x) = 2x + 1 og g(x) = 4x + 3.<\/span>&#x200b;&#x200b;&nbsp;<span>Vi siger s\u00e5, at x er lig 3. Derved kan f(x) udregnes:<\/span><\/p><p class=\"P224\"><span>f(3) = 2 * 3 + 1 = 7<\/span><\/p><p class=\"P225\"><span>Syv s\u00e6tte s\u00e5 ind i g(x):<\/span><\/p><p class=\"P226\"><span class=\"T227\">g(7) = 4 * 7 + 3 = 31 = g(f(3)) =(g\u25e6f)(3)<\/span><span class=\"T228\">&#x200b;&#x200b;&nbsp;<\/span><\/p><p class=\"P229\"><span>Dette kan beskrives med<\/span><\/p><p class=\"Normal\"><span class=\"T230\"><span><img src=\"data:image\/png;base64,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\" style=\"z-index: 100;width: 3.92708in;height: 1.78125in;width: 3.92708in;display: inline;\" title=\"\" alt=\"\"\/><\/span><\/span><\/p><h2 class=\"Overskrift2\"><span id=\"_Toc405902402\"\/><span>Opgave<\/span><\/h2><p class=\"P231\"><span>Jeg f\u00e5r i opgavebeskrivelsen ligeledes givet en opgave vedr. sammensatte funktioner. Dermed denne opgave herunder, som et eksempel p\u00e5 hvordan<\/span>&#x200b;&#x200b;&nbsp;<span>en sammensat funktion benyttes.<\/span><\/p><p class=\"P232\"><span>En person har et fritidsjob hvor personen f\u00e5r 200 kr. i fast l\u00f8n hver m\u00e5ned + 50 kr. i timen. Jeg lader s\u00e5 x v\u00e6re antal arbejdstimer og f(x) v\u00e6re m\u00e5nedsl\u00f8nnen, og kan nu finde forskriften for f(x):<\/span><\/p><p class=\"P233\"><span>f(x) = 50x + 200<\/span><\/p><p class=\"P234\"><span>Personen beslutter sig s\u00e5 for en glad aften p\u00e5 Dampm\u00f8llen, hvor entr\u00e9billetten koster 50 kr. og drinks koster 40 kr. pr. stk. Her lader jeg s\u00e5 x v\u00e6re m\u00e5nedsl\u00f8nne i kr. og g(x) v\u00e6re antal drinks personen kan k\u00f8be for sin m\u00e5nedsl\u00f8n.<\/span>&#x200b;&#x200b;&nbsp;<\/p><p class=\"P235\"><span>y = g(x) = (x+50)\/40 = 1\/40*x-50\/40<\/span>&#x200b;&#x200b;&nbsp;<span>=<\/span>&#x200b;&#x200b;&nbsp;<span>0,025x-1,25<\/span><\/p><p class=\"P236\"><span>g(x) = 0,025x - 1,25<\/span><\/p><p class=\"P237\"><span>Den sammensatte funktion g(f(x)) finder jeg s\u00e5 ved at s\u00e6tte f(x) ind i g(x):<\/span><\/p><p class=\"P238\"><span>f(x) = 50x + 200<\/span><\/p><p class=\"P239\"><span>g(x) = 0,025x - 1,25<\/span><\/p><p class=\"P240\"><span>g(f(x)) = g(50x+200) = 0,025*(50x+200) - 1,25 = 1,25x + 3,75<\/span><\/p><p class=\"P241\"><span>Forskriften viser, hvor mange antal drinks man kan k\u00f8be for sin m\u00e5nedsl\u00f8n efter at have arbejdet x antal timer. Dette er n\u00e5r entr\u00e9biletten er trukket fra, og n\u00e5r den faste l\u00f8n er lagt til.<\/span><\/p><p class=\"P242\"><span>Jeg vil s\u00e5<\/span>&#x200b;&#x200b;&nbsp;<span>beregne g(f(5)), hvor 5 s\u00e5 s\u00e6ttes ind i stedet for x:<\/span><\/p><p class=\"P243\"><span>g(f(5)) = -1,25*5 + 3,75 = 10<\/span><\/p><p class=\"P244\"><span>Tallet fort\u00e6ller hvor mange drinks han kan k\u00f8be hvis han har arbejdet fem timer.<\/span>&#x200b;&#x200b;&nbsp;<\/p><p class=\"P245\">&nbsp;<\/p><h2 class=\"Overskrift2\"><span id=\"_Toc405902403\"\/><span>Sammensat funktion i Maple<\/span><\/h2><p class=\"P246\"><span>Maple kan naturligvis ogs\u00e5 hj\u00e6lpe os med at finde den<\/span>&#x200b;&#x200b;&nbsp;<span>sammensatte<\/span>&#x200b;&#x200b;&nbsp;<span>funktion, dette<\/span>&#x200b;&#x200b;&nbsp;<span>g\u00f8res ved at g\u00f8re som herunder, hvor jeg har taget udgangspunkt i 5x - 10:<\/span><\/p><p class=\"Normal\"><span class=\"T247\"><span><img 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\" style=\"z-index: 100;width: 5.51119in;height: 1.28792in;width: 5.51119in;display: inline;\" title=\"\" alt=\"\"\/><\/span><\/span><\/p><p class=\"P248\">&nbsp;<\/p><p class=\"P249\">&nbsp;<\/p><p class=\"P250\"><span class=\"T251\">I opgaven f\u00e5r vi s\u00e5 givet grafen f(x) = x<\/span><span class=\"T252\">3<\/span><span class=\"T253\">&#x200b;&#x200b;&nbsp;+ 2x<\/span><span class=\"T254\">2<\/span><span class=\"T255\">&#x200b;&#x200b;&nbsp;- 4x - 8, og bliver derefter bedt om at foretage en analyse med udgangspunkt i f\u00f8lgende ting:<\/span><\/p><ul class=\"LFO1\" style=\"counter-reset: ulLFO1_1 0;\"><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;font-size: 12pt;mleft: 0.5in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P256\"><span>Definitionsm\u00e6ngde<\/span><\/p><\/li><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;font-size: 12pt;mleft: 0.5in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P257\"><span>Nulpunkter<\/span><\/p><\/li><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;font-size: 12pt;mleft: 0.5in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P258\"><span>Fortegnsvariation for f<\/span><\/p><\/li><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;font-size: 12pt;mleft: 0.5in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P259\"><span>Monotoniforhold<\/span><\/p><\/li><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;font-size: 12pt;mleft: 0.5in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P260\"><span>Lokale ekstrema<\/span>&#x200b;&#x200b;&nbsp;<\/p><\/li><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;font-size: 12pt;mleft: 0.5in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P261\"><span>V\u00e6rdim\u00e6ngde<\/span><\/p><\/li><\/ul><p class=\"P262\"><span>Disse ting vil jeg derfor gennemg\u00e5r herunder.<\/span>&#x200b;&#x200b;&nbsp;<\/p><h1 class=\"Overskrift1\"><span id=\"_Toc405902404\"\/><span>Nulpunkter<\/span><\/h1><p class=\"P263\"><span>Nulpunkter er som bekendt sk\u00e6ring med x-aksen, hvilket vil sige, at man l\u00f8ser ligningen f(x) = 0.<\/span>&#x200b;&#x200b;&nbsp;<\/p><p class=\"P264\"><span>Ved en f\u00f8rstegradsfunktion findes nulpunkterne jo s\u00e5 ved at s\u00e6tte funktionen lig 0, og finde x, som jeg har gjort i eksemplet herunder:<\/span><\/p><p class=\"P265\"><span>2x - 4 = 0<\/span><\/p><p class=\"P266\"><span>2x = 4<\/span><\/p><p class=\"P267\"><span>x = 2<\/span><\/p><p class=\"P268\">&nbsp;<\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"P269\"><span class=\"T270\">Ved en andengradsfunktion finder man nulpunkter ved&#x200b;&#x200b;&nbsp;<\/span><span class=\"T271\">at&#x200b;&#x200b;&nbsp;<\/span><span class=\"T272\">finde diskriminanten, og derefter benytte formlen&#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:mi>x<\/mml:mi><mml:mo>=<\/mml:mo><mml:mfrac><mml:mrow><mml:mo>-<\/mml:mo><mml:mi>b<\/mml:mi><mml:mo>\u00b1<\/mml:mo><mml:msqrt><mml:msup><mml:mrow><mml:mi>b<\/mml:mi><\/mml:mrow><mml:mrow><mml:mn>2<\/mml:mn><\/mml:mrow><\/mml:msup><mml:mo>-<\/mml:mo><mml:mn>4<\/mml:mn><mml:mi>a<\/mml:mi><mml:mi>c<\/mml:mi><\/mml:msqrt><\/mml:mrow><mml:mrow><mml:mn>2<\/mml:mn><mml:mi>a<\/mml:mi><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T273\">&#x200b;&#x200b;&nbsp;som jeg har gjort i et eksempel herunder:&#x200b;&#x200b;&nbsp;<\/span><\/p><p class=\"P274\"><span class=\"T275\">Nulpunkter: x<\/span><span class=\"T276\">2<\/span><span class=\"T277\">&#x200b;&#x200b;&nbsp;- 4x + 3 = 0<\/span><\/p><p class=\"P278\"><span>A = 1 B = -4, C = 3<\/span><\/p><p class=\"P279\"><span class=\"T280\">D = (-4)<\/span><span class=\"T281\">2<\/span><span class=\"T282\">&#x200b;&#x200b;&nbsp;- 4 * 1 * 3 = 4<\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"P283\"><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:mi>x<\/mml:mi><mml:mo>=<\/mml:mo><mml:mfrac><mml:mrow><mml:mo>-<\/mml:mo><mml:mo>(<\/mml:mo><mml:mo>-<\/mml:mo><mml:mn>4<\/mml:mn><mml:mo>)<\/mml:mo><mml:mo>\u00b1<\/mml:mo><mml:msqrt><mml:mn>4<\/mml:mn><\/mml:msqrt><\/mml:mrow><mml:mrow><mml:mn>2<\/mml:mn><mml:mi mathvariant=\"normal\">*<\/mml:mi><mml:mn>1<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T284\">&#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:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mo>\u00b1<\/mml:mo><mml:mn>2<\/mml:mn><\/mml:mrow><mml:mrow><mml:mn>2<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T285\">&#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:mfenced open=\"{\" close=\"\" separators=\"|\"><mml:mrow><mml:mtable><mml:mtr><mml:mtd><mml:mrow><mml:maligngroup\/><mml:mn>3<\/mml:mn><\/mml:mrow><\/mml:mtd><\/mml:mtr><mml:mtr><mml:mtd><mml:mrow><mml:maligngroup\/><mml:mn>1<\/mml:mn><\/mml:mrow><\/mml:mtd><\/mml:mtr><\/mml:mtable><\/mml:mrow><\/mml:mfenced><\/mml:math><\/span><\/span><\/p><p class=\"Normal\"><span class=\"T286\">Dvs. l\u00f8sningsm\u00e6ngden(L<\/span><span class=\"T287\">) = [3,1]<\/span><\/p><p class=\"P288\">&nbsp;<\/p><p class=\"P289\"><span>Ved en fakturiseret andengradsfunktion finder man nulpunkterne ved at<\/span>&#x200b;&#x200b;&nbsp;<span>benytte nulreglen<\/span>&#x200b;&#x200b;&nbsp;<span>som jeg har<\/span>&#x200b;&#x200b;&nbsp;<span>gjort herunder:<\/span><\/p><p class=\"P290\"><span>(x + 2) * (x - 1) = 0<\/span><\/p><p class=\"P291\"><span>x + 2 = 0 v<\/span>&#x200b;&#x200b;&nbsp;<span>x<\/span>&#x200b;&#x200b;&nbsp;<span>- 1 = 0 (nulregel)<\/span><\/p><p class=\"P292\"><span>x = - 2 v x = 1<\/span><\/p><p class=\"Normal\"><span class=\"T293\">L<\/span><span class=\"T294\">&#x200b;&#x200b;&nbsp;<\/span><span class=\"T295\">= [-2,1]&#x200b;&#x200b;&nbsp;<\/span><\/p><p class=\"P296\">&nbsp;<\/p><p class=\"P297\"><span>Ved en tredjegradsfunktion<\/span>&#x200b;&#x200b;&nbsp;<span>som ikke har noget konstantled, kan jeg g\u00f8re som herunder, hvor jeg s\u00e6tter x uden for parentes, og derefter l\u00f8se det som en andengradsligning:<\/span><\/p><p class=\"P298\"><span class=\"T299\">2x<\/span><span class=\"T300\">3<\/span><span class=\"T301\">&#x200b;&#x200b;&nbsp;+ x<\/span><span class=\"T302\">2<\/span><span class=\"T303\">&#x200b;&#x200b;&nbsp;- 2x = 0<\/span><\/p><p class=\"P304\"><span class=\"T305\">x * (2x<\/span><span class=\"T306\">2<\/span><span class=\"T307\">&#x200b;&#x200b;&nbsp;+ x - 2) = 0&#x200b;&#x200b;&nbsp;<\/span><\/p><p class=\"P308\"><span class=\"T309\">x = 0 v 2x<\/span><span class=\"T310\">2<\/span><span class=\"T311\">&#x200b;&#x200b;&nbsp;+ x - 2 = 0 (her benytter jeg nulreglen)<\/span><\/p><p class=\"P312\"><span>A = 2, b = 1, c = -2<\/span><\/p><p class=\"P313\"><span class=\"T314\">D = 1<\/span><span class=\"T315\">2<\/span><span class=\"T316\">&#x200b;&#x200b;&nbsp;- 4 * 2 * (-2) = 17<\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"P317\"><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:mi>x<\/mml:mi><mml:mo>=<\/mml:mo><mml:mfrac><mml:mrow><mml:mo>-<\/mml:mo><mml:mn>1<\/mml:mn><mml:mo>\u00b1<\/mml:mo><mml:msqrt><mml:mn>17<\/mml:mn><\/mml:msqrt><\/mml:mrow><mml:mrow><mml:mn>2<\/mml:mn><mml:mi mathvariant=\"normal\">*<\/mml:mi><mml:mn>2<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T318\">&#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:mfenced open=\"{\" close=\"\" separators=\"|\"><mml:mrow><mml:mtable><mml:mtr><mml:mtd><mml:mrow><mml:maligngroup\/><mml:mn>0,78<\/mml:mn><\/mml:mrow><\/mml:mtd><\/mml:mtr><mml:mtr><mml:mtd><mml:mrow><mml:maligngroup\/><mml:mo>-<\/mml:mo><mml:mn>1,28<\/mml:mn><\/mml:mrow><\/mml:mtd><\/mml:mtr><\/mml:mtable><\/mml:mrow><\/mml:mfenced><\/mml:math><\/span><\/span><\/p><p class=\"P319\"><span>L = {0;0,78;-1,28}, alts\u00e5 er der tre nulpunkter.<\/span>&#x200b;&#x200b;&nbsp;<\/p><p class=\"P320\">&nbsp;<\/p><p class=\"P321\"><span class=\"T322\">Ved en fjerd<\/span><span class=\"T323\">egradsfunktion uden konstantled, kan jeg g\u00f8re som vist herunder<\/span><span class=\"T324\">, hvor jeg&#x200b;&#x200b;&nbsp;<\/span><span class=\"T325\">flytter<\/span><span class=\"T326\">&#x200b;&#x200b;&nbsp;x<\/span><span class=\"T327\">2<\/span><span class=\"T328\">&#x200b;&#x200b;&nbsp;<\/span><span class=\"T329\">udenfor parentes<\/span><span class=\"T330\">, benytter nulreglen, og derefter l\u00f8ser de to sider hver for sig<\/span><span class=\"T331\">:&#x200b;&#x200b;&nbsp;<\/span><\/p><p class=\"P332\"><span class=\"T333\">2x<\/span><span class=\"T334\">4<\/span><span class=\"T335\">&#x200b;&#x200b;&nbsp;- 4x<\/span><span class=\"T336\">2<\/span><span class=\"T337\">&#x200b;&#x200b;&nbsp;= 0<\/span><\/p><p class=\"P338\"><span class=\"T339\">x<\/span><span class=\"T340\">2&#x200b;&#x200b;&nbsp;<\/span><span class=\"T341\">* (2x<\/span><span class=\"T342\">2<\/span><span class=\"T343\">-4) = 0<\/span><\/p><p class=\"P344\"><span class=\"T345\">x<\/span><span class=\"T346\">2<\/span><span class=\"T347\">&#x200b;&#x200b;&nbsp;= 0 v 2x<\/span><span class=\"T348\">2<\/span><span class=\"T349\">&#x200b;&#x200b;&nbsp;- 4 = 0 (nulregel)<\/span><\/p><p class=\"P350\"><span class=\"T351\">x = 0 v 2x<\/span><span class=\"T352\">2<\/span><span class=\"T353\">&#x200b;&#x200b;&nbsp;= 4<\/span><\/p><p class=\"Normal\"><span class=\"T354\">x = 0 v x<\/span><span class=\"T355\">2<\/span><span class=\"T356\">&#x200b;&#x200b;&nbsp;= 2<\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"Normal\"><span class=\"T357\">x = 0 v 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>2<\/mml:mn><\/mml:msqrt><\/mml:math><\/span><\/span><span class=\"T358\">&#x200b;&#x200b;&nbsp;v&#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>-<\/mml:mo><mml:msqrt><mml:mn>2<\/mml:mn><\/mml:msqrt><\/mml:math><\/span><\/span><\/p><p class=\"P359\">&nbsp;<\/p><p class=\"P360\"><span class=\"T361\">I stedet for at flytte&#x200b;&#x200b;&nbsp;<\/span><span class=\"T362\">x<\/span><span class=\"T363\">2<\/span><span class=\"T364\">&#x200b;&#x200b;&nbsp;udenfor parentes, kan jeg omd\u00f8be x<\/span><span class=\"T365\">2<\/span><span class=\"T366\">&#x200b;&#x200b;&nbsp;til z, som s\u00e5 bliver mit hj\u00e6lpe<\/span><span class=\"T367\">variabel<\/span><span class=\"T368\">&#x200b;&#x200b;&nbsp;<\/span><span class=\"T369\">(z=x<\/span><span class=\"T370\">2<\/span><span class=\"T371\">)<\/span><span class=\"T372\">:<\/span><\/p><p class=\"P373\"><span class=\"T374\">2x<\/span><span class=\"T375\">4<\/span><span class=\"T376\">&#x200b;&#x200b;&nbsp;- 4x<\/span><span class=\"T377\">2<\/span><span class=\"T378\">&#x200b;&#x200b;&nbsp;= 0<\/span><\/p><p class=\"P379\"><span class=\"T380\">2 * (x<\/span><span class=\"T381\">2<\/span><span class=\"T382\">)<\/span><span class=\"T383\">2<\/span><span class=\"T384\">&nbsp;&#x200b;&#x200b;&#x200b;&#x200b;&nbsp;- 4x<\/span><span class=\"T385\">2<\/span><span class=\"T386\">&#x200b;&#x200b;&nbsp;= 0<\/span><\/p><p class=\"P387\"><span class=\"T388\">2 * z<\/span><span class=\"T389\">2<\/span><span class=\"T390\">&#x200b;&#x200b;&nbsp;- 4z = 0<\/span><\/p><p class=\"P391\"><span>z * (2 * z - 4) = 0<\/span><\/p><p class=\"P392\"><span>z = 0 v 2z - 4 = 0 (nulregel)<\/span><\/p><p class=\"P393\"><span>z = 0 v 2z = 4<\/span>&#x200b;&#x200b;&nbsp;<\/p><p class=\"P394\"><span>z = 0 v z = 2<\/span><\/p><p class=\"P395\"><span class=\"T396\">z = x<\/span><span class=\"T397\">2<\/span><span class=\"T398\">&#x200b;&#x200b;&nbsp;= 0: x = 0<\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"P399\"><span class=\"T400\">z = x<\/span><span class=\"T401\">2<\/span><span class=\"T402\">&#x200b;&#x200b;&nbsp;= 2: 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>2<\/mml:mn><\/mml:msqrt><\/mml:math><\/span><\/span><span class=\"T403\">&#x200b;&#x200b;&nbsp;v&#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>-<\/mml:mo><mml:msqrt><mml:mn>2<\/mml:mn><\/mml:msqrt><\/mml:math><\/span><\/span><\/p><p class=\"P404\">&nbsp;<\/p><h2 class=\"Overskrift2\"><span id=\"_Toc405902405\"\/><span>Nulpunkter i<\/span>&#x200b;&#x200b;&nbsp;<span>Maple<\/span><\/h2><p class=\"P405\"><span>S\u00e5 kan jeg selvf\u00f8lgelig ogs\u00e5 benytte Maple, som jeg vil g\u00f8re til denne opgave. N\u00e5r jeg benytter Maple starter jeg med at indskrive min graf, hvorefter jeg trykker enter, og jeg f\u00e5r derefter noget der ser ud som<\/span>&#x200b;&#x200b;&nbsp;<span>herunder.<\/span>&#x200b;&#x200b;&nbsp;<\/p><p class=\"Normal\"><span class=\"T406\"><span><img 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style=\"z-index: 100;width: 6.58425in;height: 0.6876in;width: 6.58425in;display: inline;\" title=\"\" alt=\"\"\/><\/span><\/span><\/p><div data-anchor-type=\"paragraph\" class=\"a43\" style=\"z-index: 100;height: 3.66181in;width: 3.79167in;\"><img 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\" style=\"z-index: 100;width: 3.79167in;height: 3.66181in;width: 3.79167in;\" title=\"\" alt=\"\"\/><\/div><p class=\"P407\"><span class=\"T409\">Jeg h\u00f8jre<\/span><span class=\"T410\">klikker s\u00e5 p\u00e5 det bl\u00e5, v\u00e6lger plot, trykker 2D plot og grafen herunder fremkommer.<\/span><\/p><p class=\"P411\">&nbsp;<\/p><p class=\"P412\">&nbsp;<\/p><p class=\"Normal\"><span class=\"T413\"><svg height=\"91.66656\" width=\"261.93344\" style=\"overflow: visible;\" class=\"a45\"><line x1=\"256.93344\" x2=\"256.93344\" y1=\"20.66688\" y2=\"91.66656\" style=\"\" class=\"a45\"\/><svg style=\"position: absolute; top: 0; left: 0;overflow: visible;padding: 0 !important; border: none !important;\" viewBox=\"0 0 20 30\" width=\"8\" height=\"12\" x=\"252.93344\" y=\"91.66656\" class=\"a45\"><path transform=\"rotate(0 , 10, 0)\" class=\"a45\" d=\"m10 0-10 30h20z\" fill=\"#c0504d\" stroke=\"#c0504d\" stroke-width=\"0.06945in\"\/><\/svg><\/svg><\/span><\/p><p class=\"P414\">&nbsp;<\/p><p class=\"Normal\"><span class=\"T415\"><svg height=\"82.06688\" width=\"125.93376\" style=\"overflow: visible;\" class=\"a47\"><line x1=\"73.93344\" x2=\"125.93376\" y1=\"77.06688\" y2=\"29.06688\" style=\"\" class=\"a47\"\/><svg style=\"position: absolute; top: 0; left: 0;overflow: visible;padding: 0 !important; border: none !important;\" viewBox=\"0 0 20 30\" width=\"8\" height=\"12\" x=\"121.93376\" y=\"29.06688\" class=\"a47\"><path transform=\"rotate(47.290785773519 , 10, 0)\" class=\"a47\" d=\"m10 0-10 30h20z\" fill=\"#c0504d\" stroke=\"#c0504d\" stroke-width=\"0.06945in\"\/><\/svg><\/svg><\/span><\/p><p class=\"P416\">&nbsp;<\/p><p class=\"P417\">&nbsp;<\/p><p class=\"P418\">&nbsp;<\/p><p class=\"P419\"><span>Nu hvor jeg har selve grafen, kan jeg finde mine nulpunkter. Det g\u00f8r jeg ved at jeg starter med at skrive min funktion og s\u00e6tte den lig nul. Derefter h\u00f8jre klikker jeg p\u00e5 det med bl\u00e5 skrift, v\u00e6lger Solve og derefter Numerically Solve, og jeg f\u00e5r s\u00e5 v\u00e6rdierne herunder.<\/span><\/p><p class=\"Normal\"><span class=\"T420\"><span><img src=\"data:image\/tmp;base64,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\" style=\"z-index: 100;width: 6.553in;height: 1.02098in;width: 6.553in;display: inline;\" title=\"\" alt=\"\"\/><\/span><\/span><\/p><p class=\"P421\"><span>Nu har jeg s\u00e5 mine nulpunkter, som i dette tilf\u00e6lde er -2, og 2.<\/span>&#x200b;&#x200b;&nbsp;<span>Det er de to punkter der er vist med to r\u00f8de pile i grafen.<\/span><\/p><h1 class=\"Overskrift1\"><span id=\"_Toc405902406\"\/><span>Fortegnsvariation for f<\/span><\/h1><p class=\"P422\"><span>Fortegnsvariation<\/span>&#x200b;&#x200b;&nbsp;<span>for f beskriver grafens beliggenhed i forhold til x-aksen, hvilket vil sige, at det<\/span>&#x200b;&#x200b;&nbsp;<span>handler om<\/span>&#x200b;&#x200b;&nbsp;<span>hvorn\u00e5r grafen er henholdsvis over og under x-aksen.<\/span>&#x200b;&#x200b;&nbsp;<span>Ligger grafen over x-aksen er fortegnet for f(x) positivt, og ligger grafen under x-aksen er fortegnet for f(x) jo s\u00e5 negativt.<\/span><\/p><p class=\"P423\"><span>Af nulpunkterne som jeg netop har fundet,<\/span>&#x200b;&#x200b;&nbsp;<span>kan jeg sammen med grafen se, at f(x) er under x-aksen fra uendeligt til -2. I -2 er den s\u00e5 p\u00e5<\/span>&#x200b;&#x200b;&nbsp;<span>x-aksen. Fra -2 og til 2 er den igen under x-aksen. I 2 er den p\u00e5 x-aksen. Mens den fra 2 og til uendeligt er over x-aksen. Dette skrives s\u00e5ledes:<\/span><\/p><p class=\"P424\"><span class=\"T425\">f(x) &gt; 0 for x&#x200b;&#x200b;&nbsp;<\/span><span class=\"T426\">\u2208<\/span><span class=\"T427\">&#x200b;&#x200b;&nbsp;<\/span><span class=\"T428\">]2;\u221e[<\/span><\/p><p class=\"P429\"><span class=\"T430\">f(x) = 0 for x = -2&#x200b;&#x200b;&nbsp;<\/span><span class=\"T431\">\u2228<\/span><span class=\"T432\">&#x200b;&#x200b;&nbsp;<\/span><span class=\"T433\">x = 2<\/span><\/p><p class=\"P434\"><span class=\"T435\">f(x) &lt; 0 for x&#x200b;&#x200b;&nbsp;<\/span><span class=\"T436\">\u2208<\/span><span class=\"T437\">&#x200b;&#x200b;&nbsp;]-\u221e;<\/span><span class=\"T438\">-<\/span><span class=\"T439\">2[<\/span><span class=\"T440\">&#x200b;&#x200b;&nbsp;<\/span><span class=\"T441\">\u22c3<\/span><span class=\"T442\">&#x200b;&#x200b;&nbsp;<\/span><span class=\"T443\">]-2;2[<\/span><\/p><h1 class=\"Overskrift1\"><span id=\"_Toc405902407\"\/><span>Monotoniforhold<\/span><\/h1><p class=\"P444\"><span>Handler om at man bestemmer i hvilke intervaller, i forhold til x-aksen, grafen vokser eller aftager. <\/span>&#x200b;&#x200b;&nbsp;<\/p><p class=\"P445\"><span>Her er jeg s\u00e5 n\u00f8dt til at inddrage begrebet f\u2019(x). Udtalt f m\u00e6rke x.<\/span>&#x200b;&#x200b;&nbsp;<span>F\u2019(x) er differentialkvotienten til en funktion f(x), og den er defineret som h\u00e6ldningskoefficienten for en tangent i et bestemt punkt p\u00e5 grafen for en funktion. Dette er noget jeg vil gennemg\u00e5 i min kommende emneopgave.<\/span>&#x200b;&#x200b;&nbsp;<\/p><p class=\"P446\"><span>I denne opgave bruger jeg f\u2019(x) i Maple, hvor jeg efter min graf skriver f\u00f8lgende:<\/span><\/p><p class=\"P447\"><span class=\"T448\"><span><img src=\"data:image\/tmp;base64,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\" style=\"z-index: 100;width: 6.69306in;height: 0.92778in;width: 6.69306in;display: inline;\" title=\"\" alt=\"\"\/><\/span><\/span><span class=\"T449\">&nbsp;&#x200b;&#x200b;&#x200b;&#x200b;&nbsp;<\/span><span class=\"T450\">&#x200b;&#x200b;&nbsp;<\/span><\/p><p class=\"P451\"><span>Punkterne -2 og 0,67 som jeg f\u00e5r,<\/span>&#x200b;&#x200b;&nbsp;<span>er jo s\u00e5 x-v\u00e6rdierne til de to punkter, og<\/span>&#x200b;&#x200b;&nbsp;<span>er s\u00e5 de punkter som jeg skal bruge til at se hvorn\u00e5r grafen er voksende\/aftagende.<\/span><\/p><p class=\"Normal\"><span class=\"T452\"><svg height=\"399.2\" width=\"296.33312\" style=\"overflow: visible;\" class=\"a51\"><line x1=\"291.33312\" x2=\"251.4\" y1=\"394.2\" y2=\"331.2672\" style=\"\" class=\"a51\"\/><svg style=\"position: absolute; top: 0; left: 0;overflow: visible;padding: 0 !important; border: none !important;\" viewBox=\"0 0 20 30\" width=\"8\" height=\"12\" x=\"247.4\" y=\"331.2672\" class=\"a51\"><path transform=\"rotate(327.60340712466 , 10, 0)\" class=\"a51\" d=\"m10 0-10 30h20z\" fill=\"#c0504d\" stroke=\"#c0504d\" stroke-width=\"0.06945in\"\/><\/svg><\/svg><\/span><span class=\"T453\"><svg height=\"201.26688\" width=\"145.4\" style=\"overflow: visible;\" class=\"a53\"><line x1=\"140.4\" x2=\"141.40032\" y1=\"136.26624\" y2=\"201.26688\" style=\"\" class=\"a53\"\/><svg style=\"position: absolute; top: 0; left: 0;overflow: visible;padding: 0 !important; border: none !important;\" viewBox=\"0 0 20 30\" width=\"8\" height=\"12\" x=\"137.40032\" y=\"201.26688\" class=\"a53\"><path transform=\"rotate(179.11832267842 , 10, 0)\" class=\"a53\" d=\"m10 0-10 30h20z\" fill=\"#c0504d\" stroke=\"#c0504d\" stroke-width=\"0.06945in\"\/><\/svg><\/svg><\/span><span class=\"T454\"><span><img 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\" style=\"z-index: 100;width: 4.43812in;height: 4.28185in;width: 4.43812in;display: inline;\" title=\"\" alt=\"\"\/><\/span><\/span><\/p><p class=\"P455\"><span>Derved kan jeg s\u00e5, at grafen er voksende fra -\u221e til -2, og igen fra 0,67 til \u221e. Mens grafen er faldende fra -2 til 0,67. Dette skrives s\u00e5ledes:<\/span><\/p><p class=\"P456\"><span class=\"T457\">f'(x) \u2265 0 for x&#x200b;&#x200b;&nbsp;<\/span><span class=\"T458\">\u2208<\/span><span class=\"T459\">&#x200b;&#x200b;&nbsp;]-\u221e;-2]&#x200b;&#x200b;&nbsp;<\/span><span class=\"T460\">\u22c3<\/span><span class=\"T461\">&#x200b;&#x200b;&nbsp;<\/span><span class=\"T462\">[0,67;\u221e[&#x200b;&#x200b;&nbsp;<\/span><span class=\"T463\">dvs. f er voksende<\/span><\/p><p class=\"P464\"><span class=\"T465\">f'(x) \u2264 0 for x&#x200b;&#x200b;&nbsp;<\/span><span class=\"T466\">\u2208<\/span><span class=\"T467\">&#x200b;&#x200b;&nbsp;[<\/span><span class=\"T468\">-2<\/span><span class=\"T469\">;0,67<\/span><span class=\"T470\">]<\/span><span class=\"T471\">&#x200b;&#x200b;&nbsp;<\/span><span class=\"T472\">dvs. f er aftagende<\/span><\/p><h1 class=\"Overskrift1\"><span id=\"_Toc405902408\"\/><span>Ekstrema<\/span>&#x200b;&#x200b;&nbsp;<\/h1><p class=\"P473\"><span>Ved lokalt ekstrema taler man om et lokalt<\/span>&#x200b;&#x200b;&nbsp;<span>maksimum og et lokalt minimum. Det lokale maksimum finder man i det punkt hvor f(x) varierer<\/span>&#x200b;&#x200b;&nbsp;<span>+0-<\/span>&#x200b;&#x200b;&nbsp;<span>p\u00e5 y-aksen,<\/span>&#x200b;&#x200b;&nbsp;<span>mens det lokale minimum er i det punkt hvor f(x) varierer -0+<\/span>&#x200b;&#x200b;&nbsp;<span>y-aksen.<\/span>&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;<\/p><p class=\"P474\"><span>Globalt ekstrema, som dermed er det globale maksimum og minimum, betyder at dette er funktionens<\/span>&#x200b;&#x200b;&nbsp;<span>absolut<\/span>&#x200b;&#x200b;&nbsp;<span>henholdsvis h\u00f8jeste<\/span>&#x200b;&#x200b;&nbsp;<span>og<\/span>&#x200b;&#x200b;&nbsp;<span>laveste y-v\u00e6rdi.<\/span>&#x200b;&#x200b;&nbsp;<span>Dermed er<\/span>&#x200b;&#x200b;&nbsp;<span>der<\/span>&#x200b;&#x200b;&nbsp;<span>ingen globale ekstrema i den funktion jeg i denne opgave er blevet givet, da grafen<\/span>&#x200b;&#x200b;&nbsp;<span>ikke er begr\u00e6nset, men derimod<\/span>&#x200b;&#x200b;&nbsp;<span>forts\u00e6tter henholdsvis op og ned uendeligt.<\/span><\/p><p class=\"P475\"><span>Men de lokale ekstrema finder jeg ved at skrive nedenst\u00e5ende efter de<\/span>&#x200b;&#x200b;&nbsp;<span>punkter, jeg fandt ved monotoniforhold. De to punkter jeg finder nu er jo s\u00e5 y-v\u00e6rdierne til de x-v\u00e6rdier jeg fandt f\u00f8r:<\/span><\/p><p class=\"P476\"><span class=\"T477\"><span><img src=\"data:image\/tmp;base64,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\" style=\"z-index: 100;width: 6.10502in;height: 0.83345in;width: 6.10502in;display: inline;\" title=\"\" alt=\"\"\/><\/span><\/span><span class=\"T478\">&#x200b;&#x200b;&nbsp;<\/span><\/p><p class=\"P479\"><span>Derved kan jeg skrive, at der er:<\/span><\/p><p class=\"P480\"><span>Lokalt maksimum i (-2;0), da f\u2019(x) varierer +0- omkring x = -2<\/span><\/p><p class=\"P481\"><span class=\"T482\">Lokalt minimum i (0,67;-9,5) da f\u2019(x) varierer -0+ omkring x = 0,67<\/span><\/p><h1 class=\"Overskrift1\"><span id=\"_Toc405902409\"\/><span>Definitionsm\u00e6ngde<\/span><\/h1><p class=\"P483\"><span>Definitionsm\u00e6ngden som betegnes med Dm(f), er m\u00e6ngden af de x, hvortil der er knyttet en funktionsv\u00e6rdi f(x), eller sagt p\u00e5 en anden m\u00e5de, det er alle grafens x-v\u00e6rdier.<\/span><\/p><p class=\"P484\"><span>Og da denne graf jo<\/span>&#x200b;&#x200b;&nbsp;<span>ikke er begr\u00e6nset, og dermed<\/span>&#x200b;&#x200b;&nbsp;<span>forts\u00e6tter uendeligt,<\/span>&#x200b;&#x200b;&nbsp;<span>bliver Dm(f) = ]-\u221e;\u221e[.<\/span>&#x200b;&#x200b;&nbsp;<span>Dette skrives ogs\u00e5 som Dm(f) = R.<\/span><\/p><h1 class=\"Overskrift1\"><span id=\"_Toc405902410\"\/><span>V\u00e6rdim\u00e6ngde<\/span><\/h1><p class=\"P485\"><span>V\u00e6rdim\u00e6ngden som betegnes med Vm(f),<\/span>&#x200b;&#x200b;&nbsp;<span>er<\/span>&#x200b;&#x200b;&nbsp;<span>grafens udstr\u00e6kning m\u00e5lt p\u00e5 y-aksen.<\/span>&#x200b;&#x200b;&nbsp;<span>Sagt p\u00e5 en anden m\u00e5de, s\u00e5 er det alle grafens y-v\u00e6rdier.<\/span><\/p><p class=\"P486\"><span class=\"T487\">Ligeledes bliver Vm(f) = ]-\u221e;\u221e<\/span><span class=\"T488\">[ eller Vm(f) = R.<\/span><\/p><\/div><\/section><script>(function( $ ) {\n    \/\/footnotes\n    $('.defaultNote').children(\":first\").css('cursor', 'pointer');\n    $('.defaultNote').children(\":first\").click(function(){\n        var gotoID = '#' + $(this).parent().attr('id');\n        $('html, body').animate(\n            {\n              scrollTop: $('a[href=\"' + gotoID + '\"]').offset().top - 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