Unders\303\270gelse af monotoniforhold i Maple med brug af differentialregningLUklbXJvd0c2Iy9JK21vZHVsZW5hbWVHNiJJLFR5cGVzZXR0aW5nR0koX3N5c2xpYkdGJzYjLUkjbWlHRiQ2I1EhRic=JSFH<Text-field style="Heading 1" size="12" layout="Heading 1"><Font size="12">Eksempel 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nulpunkt er 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 . Da 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 = er negativ og LUklbXJvd0c2Iy9JK21vZHVsZW5hbWVHNiJJLFR5cGVzZXR0aW5nR0koX3N5c2xpYkdGJzYmLUkjbWlHRiQ2JVEiZkYnLyUnaXRhbGljR1EldHJ1ZUYnLyUsbWF0aHZhcmlhbnRHUSdpdGFsaWNGJy1JKG1mZW5jZWRHRiQ2JC1GIzYmLUkjbW9HRiQ2LlEqJnVtaW51czA7RicvRjNRJ25vcm1hbEYnLyUmZmVuY2VHUSZmYWxzZUYnLyUqc2VwYXJhdG9yR0ZCLyUpc3RyZXRjaHlHRkIvJSpzeW1tZXRyaWNHRkIvJShsYXJnZW9wR0ZCLyUubW92YWJsZWxpbWl0c0dGQi8lJ2FjY2VudEdGQi8lJ2xzcGFjZUdRLDAuMjIyMjIyMmVtRicvJSdyc3BhY2VHRlEvJSllcXVhbGl0eUdGQi1JI21uR0YkNiRRIjRGJ0Y+LyUrZXhlY3V0YWJsZUdGQkY+Rj5GWkY+ = er positiv f\303\245s f\303\270lgende fortegnslinie: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JSFHLUklbXJvd0c2Iy9JK21vZHVsZW5hbWVHNiJJLFR5cGVzZXR0aW5nR0koX3N5c2xpYkdGJzYjLUkjbWlHRiQ2I1EhRic=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\303\270rgsm\303\245l: Er f(x) voksende eller aftagende eller begge dele i forskellige intervaller?Det er sv\303\246rt at se ud fra grafen.Vi bruger nu det, der st\303\245r i afsnittet 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 = LUkmbW92ZXJHNiMvSSttb2R1bGVuYW1lRzYiSSxUeXBlc2V0dGluZ0dJKF9zeXNsaWJHRic2JS1JI21vR0YkNjBRJyZyYXJyO0YnLyUrZXhlY3V0YWJsZUdRJXRydWVGJy8lMGZvbnRfc3R5bGVfbmFtZUdRKDJEfk1hdGhGJy8lLG1hdGh2YXJpYW50R1Enbm9ybWFsRicvJSZmZW5jZUdRJmZhbHNlRicvJSpzZXBhcmF0b3JHRjovJSlzdHJldGNoeUdGMS8lKnN5bW1ldHJpY0dGOi8lKGxhcmdlb3BHRjovJS5tb3ZhYmxlbGltaXRzR0Y6LyUnYWNjZW50R0Y6LyUnbHNwYWNlR1EsMC4yNzc3Nzc4ZW1GJy8lJ3JzcGFjZUdGSS8lKWVxdWFsaXR5R0Y6LUkmbXRleHRHRiQ2JlEsc29sdmV+Zm9yfnhGJ0YvRjJGNUZFLUklbXJvd0c2Iy9JK21vZHVsZW5hbWVHNiJJLFR5cGVzZXR0aW5nR0koX3N5c2xpYkdGJzY2LUkjbWlHRiQ2KVEmc29sdmVGJy8lJ2ZhbWlseUdRMFRpbWVzfk5ld35Sb21hbkYnLyUlYm9sZEdRJmZhbHNlRicvJSdpdGFsaWNHUSV0cnVlRicvJStmb3JlZ3JvdW5kR1EoWzAsMCwwXUYnLyUrZXhlY3V0YWJsZUdGNC8lLG1hdGh2YXJpYW50R1EnaXRhbGljRictSSNtb0dGJDYyUSIoRidGL0YyRjhGOy9GPlEnbm9ybWFsRicvJSZmZW5jZUdGNy8lKnNlcGFyYXRvckdGNC8lKXN0cmV0Y2h5R0Y3LyUqc3ltbWV0cmljR0Y0LyUobGFyZ2VvcEdGNC8lLm1vdmFibGVsaW1pdHNHRjQvJSdhY2NlbnRHRjQvJSdsc3BhY2VHUSwwLjE2NjY2NjdlbUYnLyUncnNwYWNlR0ZWLyUpZXF1YWxpdHlHRjQtRkE2MlEifkYnRi9GMkY4RjtGRC9GR0Y0RkgvRktGNEZMRk5GUEZSL0ZVUSYwLjBlbUYnL0ZYRltvRlktRkE2MlEifGZyRidGL0YyRjhGO0ZERkZGSEZKRkxGTkZQRlJGVEZXRllGZW4tSShtYWN0aW9uR0YkNiUtSSptdmVyYmF0aW1HRiQ2I1FZLywoKiYiIiQiIiIpSSJ4RzYiIiIjIiIiIiIiKiYiIzciIiJJInhHNiIiIiIiIiIiIioiIiIiIiFGJy8lK2FjdGlvbnR5cGVHUTptYXBsZXNvZnQuY29tOmxhYmVsKEwxODQpRicvJSV2aWV3R1EmbGFiZWxGJ0Zlbi1GQTYyUSJ8aHJGJ0YvRjJGOEY7RkRGRkZIRkpGTEZORlBGUkZUL0ZYUSwwLjExMTExMTFlbUYnRlktRkE2MlEiLEYnRi9GMkY4RjtGREZobi9GSUY3RmluRkxGTkZQRlJGam4vRlhRLDAuMzMzMzMzM2VtRidGWUZlbi1GQTYyUSJbRidGL0YyRjhGO0ZERkZGSEZKRkxGTkZQRlJGVEZXRlktRiw2KVEieEYnRi9GMkY1RjhGO0Y9LUZBNjJRIl1GJ0YvRjJGOEY7RkRGRkZIRkpGTEZORlBGUkZURmBwRllGZW4tRkE2MlEiKUYnRi9GMkY4RjtGREZGRkhGSkZMRk5GUEZSRlRGV0ZZRi9GMkY4RjtGRA==JSFHLUklbXJvd0c2Iy9JK21vZHVsZW5hbWVHNiJJLFR5cGVzZXR0aW5nR0koX3N5c2xpYkdGJzYjLUkjbWlHRiQ2I1EhRic=S\303\245 finder vi fortegnene af f'(x) ved at beregne en v\303\246rdi af f'(x) p\303\245 hver side af nulpunkterne af f'(x):
Monotonilinie: Laves f\303\246rdig 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finder vi fortegnene af f(x) ved at beregne en v\303\246rdi af f'(x) p\303\245 hver side af nulpunkterne af f'(x):
Fortegnslinie: Laves f\303\246rdig sammenJSFHLSUnQ0FOVkFTRzYnLSUpQk9VTkRTX1hHNiMsJC0lJkZsb2F0RzYjJSlpbmZpbml0eUchIiItJSlCT1VORFNfWUdGJy0lLUJPVU5EU19XSURUSEc2IyQiJSEpXEYtLSUuQk9VTkRTX0hFSUdIVEc2IyQiJGcpRi0tJSlDSElMRFJFTkc2LS0lJUxJTkVHNigtJShPVVRMSU5FRzYjLSUmQ09MT1JHNiYlJFJHQkckIiIhRi1GR0ZHLSUvTElORV9FTkRfQVJST1dHNiNRLWZpbGxlZC1hcnJvdzYiLSUvTElORV9USElDS05FU1NHNiMkIiM1Ri0tJShTUEFUSUFMRzYmLSUmVFJBTlNHNiMtJSdWRUNUT1JHNiRGR0ZHLSUnT1JJR0lORzYjLSUmUE9JTlRHNiQkIiVOQ0YtJCIkJlFGLS0lJlNDQUxFRzYjLUZaNiRGUUZRLSUpUk9UQVRJT05HNiNGRy0lKkxJTkVTVFlMRUc2I0ZILSUlREFUQUc2JDckJCIkXSZGLSQiJCFRRi03JCQiJT9WRi1GYXAtJS9URVhUX0NPTlRBSU5FUkc2KEZOLUZUNiZGVi1GZ242Iy1Gam42JCQiJDAkRi0kIiRsJEYtRmBvRmVvLSUsRklYRURfV0lEVEhHNiMlJXRydWVHLSUtRklYRURfSEVJR0hUR0ZlcS1GXHA2JTckJCIkUyJGLSQiJCFIRi03JCQiJEkkRi0kIiRdIkYtJSdDTE9TRURHLSUqUEFSQUdSQVBIRzYjUVtfb1BGUmxlSFF0Wm1sbGJHUWdiM0JoY1hWbFBTSm1ZV3h6WlNJZ2MzVmljMk55YVhCMFBTSm1ZV3h6WlNJZ2RXNWtaWEpzYVc1bFBTSm1ZV3h6WlNJZ2MzVndaWEp6WTNKcGNIUTlJbVpoYkhObElpQmliMnhrUFNKbVlXeHpaU0lnWm05eVpXZHliM1Z1WkQwaVd6QXNNQ3d3WFNJZ2FYUmhiR2xqUFNKbVlXeHpaU0lnWlhobFkzVjBZV0pzWlQwaVptRnNjMlVpSUhObGJHVmpkR2x2Ymkxd2JHRmpaV2h2YkdSbGNqMGlabUZzYzJVaUlITnBlbVU5SWpJd0lpQnlaV0ZrYjI1c2VUMGlabUZzYzJVaUlHSmhZMnRuY205MWJtUTlJbHN5TlRVc01qVTFMREkxTlYwaUlITjBjbWxyWlhSb2NtOTFaMmc5SW1aaGJITmxJaUJ3YkdGalpXaHZiR1JsY2owaVptRnNjMlVpSUdaaGJXbHNlVDBpVkdsdFpYTWdUbVYzSUZKdmJXRnVJaUJ6Y0dGalpXRmliM1psUFNJd0lpQnNhVzVsWW5KbFlXczlJbk53WVdObElpQnlhV2RvZEcxaGNtZHBiajBpTUNJZ2JHbHVaWE53WVdOcGJtYzlJakF1TUNJZ2FXNXBkR2xoYkQwaU1DSWdabWx5YzNScGJtUmxiblE5SWpBaUlHeGxablJ0WVhKbmFXNDlJakFpSUdKMWJHeGxkSE4xWm1acGVEMGlJaUJoYkdsbmJtMWxiblE5SW14bFpuUWlJR0oxYkd4bGREMGlibTl1WlNJZ2MzQmhZMlZpWld4dmR6MGlNQ0lnY0dGblpXSnlaV0ZyTFdKbFptOXlaVDBpWm1Gc2MyVWlQanhHYjI1MElHOXdZWEYxWlQwaVptRnNjMlVpSUhOMVluTmpjbWx3ZEQwaVptRnNjMlVpSUhWdVpHVnliR2x1WlQwaVptRnNjMlVpSUhOMWNHVnljMk55YVhCMFBTSm1ZV3h6WlNJZ1ltOXNaRDBpWm1Gc2MyVWlJR1p2Y21WbmNtOTFibVE5SWxzd0xEQXNNRjBpSUdsMFlXeHBZejBpWm1Gc2MyVWlJR1Y0WldOMWRHRmliR1U5SW1aaGJITmxJaUJ6Wld4bFkzUnBiMjR0Y0d4aFkyVm9iMnhrWlhJOUltWmhiSE5sSWlCemFYcGxQU0l4TUNJZ2NtVmhaRzl1YkhrOUltWmhiSE5sSWlCaVlXTnJaM0p2ZFc1a1BTSmJNalUxTERJMU5Td3lOVFZkSWlCemRISnBhMlYwYUhKdmRXZG9QU0ptWVd4elpTSWdjR3hoWTJWb2IyeGtaWEk5SW1aaGJITmxJaUJtWVcxcGJIazlJbFJwYldWeklFNWxkeUJTYjIxaGJpSStlRHd2Um05dWRENDhMMVJsZUhRdFptbGxiR1ErRk0tRmdwNihGTi1GVDYmRlYtRmduNiMtRmpuNiQkIiVTP0YtJCIkOidGLUZgb0Zlb0ZjcUZncS1GXHA2JTckRlxyJCIkSSZGLTckJCIlK1FGLSQiJHEiRi1GZXItRmdyNiNRW2ZvUEZSbGVIUXRabWxsYkdRZ2IzQmhjWFZsUFNKbVlXeHpaU0lnYzNWaWMyTnlhWEIwUFNKbVlXeHpaU0lnZFc1a1pYSnNhVzVsUFNKbVlXeHpaU0lnYzNWd1pYSnpZM0pwY0hROUltWmhiSE5sSWlCaWIyeGtQU0ptWVd4elpTSWdabTl5WldkeWIzVnVaRDBpV3pBc01Dd3dYU0lnYVhSaGJHbGpQU0ptWVd4elpTSWdaWGhsWTNWMFlXSnNaVDBpWm1Gc2MyVWlJSE5sYkdWamRHbHZiaTF3YkdGalpXaHZiR1JsY2owaVptRnNjMlVpSUhOcGVtVTlJakl3SWlCeVpXRmtiMjVzZVQwaVptRnNjMlVpSUdKaFkydG5jbTkxYm1ROUlsc3lOVFVzTWpVMUxESTFOVjBpSUhOMGNtbHJaWFJvY205MVoyZzlJbVpoYkhObElpQndiR0ZqWldodmJHUmxjajBpWm1Gc2MyVWlJR1poYldsc2VUMGlWR2x0WlhNZ1RtVjNJRkp2YldGdUlpQnpjR0ZqWldGaWIzWmxQU0l3SWlCc2FXNWxZbkpsWVdzOUluTndZV05sSWlCeWFXZG9kRzFoY21kcGJqMGlNQ0lnYkdsdVpYTndZV05wYm1jOUlqQXVNQ0lnYVc1cGRHbGhiRDBpTUNJZ1ptbHljM1JwYm1SbGJuUTlJakFpSUd4bFpuUnRZWEpuYVc0OUlqQWlJR0oxYkd4bGRITjFabVpwZUQwaUlpQmhiR2xuYm0xbGJuUTlJbXhsWm5RaUlHSjFiR3hsZEQwaWJtOXVaU0lnYzNCaFkyVmlaV3h2ZHowaU1DSWdjR0ZuWldKeVpXRnJMV0psWm05eVpUMGlabUZzYzJVaVBqeEdiMjUwSUc5d1lYRjFaVDBpWm1Gc2MyVWlJSE4xWW5OamNtbHdkRDBpWm1Gc2MyVWlJSFZ1WkdWeWJHbHVaVDBpWm1Gc2MyVWlJSE4xY0dWeWMyTnlhWEIwUFNKbVlXeHpaU0lnWW05c1pEMGlabUZzYzJVaUlHWnZjbVZuY205MWJtUTlJbHN3TERBc01GMGlJR2wwWVd4cFl6MGlabUZzYzJVaUlHVjRaV04xZEdGaWJHVTlJbVpoYkhObElpQnpaV3hsWTNScGIyNHRjR3hoWTJWb2IyeGtaWEk5SW1aaGJITmxJaUJ6YVhwbFBTSXhNaUlnY21WaFpHOXViSGs5SW1aaGJITmxJaUJpWVdOclozSnZkVzVrUFNKYk1qVTFMREkxTlN3eU5UVmRJaUJ6ZEhKcGEyVjBhSEp2ZFdkb1BTSm1ZV3h6WlNJZ2NHeGhZMlZvYjJ4a1pYSTlJbVpoYkhObElpQm1ZVzFwYkhrOUlsUnBiV1Z6SUU1bGR5QlNiMjFoYmlJK1ppQW9lQ2tnSUNBZ0lDQWdJQ0FnSUNBZ0lDQWdJQ0FnSUNBZ0lEQWdJQ0FnSUNBZ0lDQWdJQ0FnSUNBd0lDQWdJQ0FnSUNBZ0lDQWdJQ0FnSUNBZ01DQWdJQ0FnSUNBZ0lDQWdJQ0FnSUNBd0lDQWdJRHd2Um05dWRENDhMMVJsZUhRdFptbGxiR1ErRk0tRj42J0ZARk4tRlQ2JkZWLUZnbjYjLUZqbjYkJCIlRE1GLSQiJDAlRi1GYG9GZW9GaG8tRlxwNiQ3JCQiJT9NRi0kIiQ1JEYtNyRGYnUkIiQrJkYtLUZncDYoRk4tRlQ2JkZWLUZnbjYjLUZqbjYkJCIlSU1GLSQiJFgiRi1GYG9GZW9GY3FGZ3EtRlxwNiU3JCQiJTVMRi0kIiNxRi03JCQiJFMjRi1GY3JGZXItRmdyNiNRW19vUEZSbGVIUXRabWxsYkdRZ2IzQmhjWFZsUFNKbVlXeHpaU0lnYzNWaWMyTnlhWEIwUFNKbVlXeHpaU0lnZFc1a1pYSnNhVzVsUFNKbVlXeHpaU0lnYzNWd1pYSnpZM0pwY0hROUltWmhiSE5sSWlCaWIyeGtQU0ptWVd4elpTSWdabTl5WldkeWIzVnVaRDBpV3pBc01Dd3dYU0lnYVhSaGJHbGpQU0ptWVd4elpTSWdaWGhsWTNWMFlXSnNaVDBpWm1Gc2MyVWlJSE5sYkdWamRHbHZiaTF3YkdGalpXaHZiR1JsY2owaVptRnNjMlVpSUhOcGVtVTlJakV5SWlCeVpXRmtiMjVzZVQwaVptRnNjMlVpSUdKaFkydG5jbTkxYm1ROUlsc3lOVFVzTWpVMUxESTFOVjBpSUhOMGNtbHJaWFJvY205MVoyZzlJbVpoYkhObElpQndiR0ZqWldodmJHUmxjajBpWm1Gc2MyVWlJR1poYldsc2VUMGlWR2x0WlhNZ1RtVjNJRkp2YldGdUlpQnpjR0ZqWldGaWIzWmxQU0l3SWlCc2FXNWxZbkpsWVdzOUluTndZV05sSWlCeWFXZG9kRzFoY21kcGJqMGlNQ0lnYkdsdVpYTndZV05wYm1jOUlqQXVNQ0lnYVc1cGRHbGhiRDBpTUNJZ1ptbHljM1JwYm1SbGJuUTlJakFpSUd4bFpuUnRZWEpuYVc0OUlqQWlJR0oxYkd4bGRITjFabVpwZUQwaUlpQmhiR2xuYm0xbGJuUTlJbXhsWm5RaUlHSjFiR3hsZEQwaWJtOXVaU0lnYzNCaFkyVmlaV3h2ZHowaU1DSWdjR0ZuWldKeVpXRnJMV0psWm05eVpUMGlabUZzYzJVaVBqeEdiMjUwSUc5d1lYRjFaVDBpWm1Gc2MyVWlJSE4xWW5OamNtbHdkRDBpWm1Gc2MyVWlJSFZ1WkdWeWJHbHVaVDBpWm1Gc2MyVWlJSE4xY0dWeWMyTnlhWEIwUFNKbVlXeHpaU0lnWW05c1pEMGlabUZzYzJVaUlHWnZjbVZuY205MWJtUTlJbHN3TERBc01GMGlJR2wwWVd4cFl6MGlabUZzYzJVaUlHVjRaV04xZEdGaWJHVTlJbVpoYkhObElpQnpaV3hsWTNScGIyNHRjR3hoWTJWb2IyeGtaWEk5SW1aaGJITmxJaUJ6YVhwbFBTSXhNQ0lnY21WaFpHOXViSGs5SW1aaGJITmxJaUJpWVdOclozSnZkVzVrUFNKYk1qVTFMREkxTlN3eU5UVmRJaUJ6ZEhKcGEyVjBhSEp2ZFdkb1BTSm1ZV3h6WlNJZ2NHeGhZMlZvYjJ4a1pYSTlJbVpoYkhObElpQm1ZVzFwYkhrOUlsUnBiV1Z6SUU1bGR5QlNiMjFoYmlJK01qd3ZSbTl1ZEQ0OEwxUmxlSFF0Wm1sbGJHUStGTS1GZ3A2KEZOLUZUNiZGVi1GZ242Iy1Gam42JCQiJXFGRi0kIiRsIkYtRmBvRmVvRmNxRmdxLUZccDYlNyQkIiU1REYtJCIjISpGLTckJCIkPyZGLUZjckZlci1GZ3I2I1FjX29QRlJsZUhRdFptbGxiR1FnYjNCaGNYVmxQU0ptWVd4elpTSWdjM1ZpYzJOeWFYQjBQU0ptWVd4elpTSWdkVzVrWlhKc2FXNWxQU0ptWVd4elpTSWdjM1Z3WlhKelkzSnBjSFE5SW1aaGJITmxJaUJpYjJ4a1BTSm1ZV3h6WlNJZ1ptOXlaV2R5YjNWdVpEMGlXekFzTUN3d1hTSWdhWFJoYkdsalBTSm1ZV3h6WlNJZ1pYaGxZM1YwWVdKc1pUMGlabUZzYzJVaUlITmxiR1ZqZEdsdmJpMXdiR0ZqWldodmJHUmxjajBpWm1Gc2MyVWlJSE5wZW1VOUlqRXlJaUJ5WldGa2IyNXNlVDBpWm1Gc2MyVWlJR0poWTJ0bmNtOTFibVE5SWxzeU5UVXNNalUxTERJMU5WMGlJSE4wY21sclpYUm9jbTkxWjJnOUltWmhiSE5sSWlCd2JHRmpaV2h2YkdSbGNqMGlabUZzYzJVaUlHWmhiV2xzZVQwaVZHbHRaWE1nVG1WM0lGSnZiV0Z1SWlCemNHRmpaV0ZpYjNabFBTSXdJaUJzYVc1bFluSmxZV3M5SW5Od1lXTmxJaUJ5YVdkb2RHMWhjbWRwYmowaU1DSWdiR2x1WlhOd1lXTnBibWM5SWpBdU1DSWdhVzVwZEdsaGJEMGlNQ0lnWm1seWMzUnBibVJsYm5ROUlqQWlJR3hsWm5SdFlYSm5hVzQ5SWpBaUlHSjFiR3hsZEhOMVptWnBlRDBpSWlCaGJHbG5ibTFsYm5ROUlteGxablFpSUdKMWJHeGxkRDBpYm05dVpTSWdjM0JoWTJWaVpXeHZkejBpTUNJZ2NHRm5aV0p5WldGckxXSmxabTl5WlQwaVptRnNjMlVpUGp4R2IyNTBJRzl3WVhGMVpUMGlabUZzYzJVaUlITjFZbk5qY21sd2REMGlabUZzYzJVaUlIVnVaR1Z5YkdsdVpUMGlabUZzYzJVaUlITjFjR1Z5YzJOeWFYQjBQU0ptWVd4elpTSWdZbTlzWkQwaVptRnNjMlVpSUdadmNtVm5jbTkxYm1ROUlsc3dMREFzTUYwaUlHbDBZV3hwWXowaVptRnNjMlVpSUdWNFpXTjFkR0ZpYkdVOUltWmhiSE5sSWlCelpXeGxZM1JwYjI0dGNHeGhZMlZvYjJ4a1pYSTlJbVpoYkhObElpQnphWHBsUFNJeE1DSWdjbVZoWkc5dWJIazlJbVpoYkhObElpQmlZV05yWjNKdmRXNWtQU0piTWpVMUxESTFOU3d5TlRWZElpQnpkSEpwYTJWMGFISnZkV2RvUFNKbVlXeHpaU0lnY0d4aFkyVm9iMnhrWlhJOUltWmhiSE5sSWlCbVlXMXBiSGs5SWxScGJXVnpJRTVsZHlCU2IyMWhiaUkrTUM0M05Ea3hQQzlHYjI1MFBqd3ZWR1Y0ZEMxbWFXVnNaRDQ9Rk0tRmdwNihGTi1GVDYmRlYtRmduNiMtRmpuNiQkIiVnOUYtRmN2RmBvRmVvRmNxRmdxLUZccDYlNyQkIiUrN0YtRmp2RmV4RmVyLUZncjYjUWNfb1BGUmxlSFF0Wm1sbGJHUWdiM0JoY1hWbFBTSm1ZV3h6WlNJZ2MzVmljMk55YVhCMFBTSm1ZV3h6WlNJZ2RXNWtaWEpzYVc1bFBTSm1ZV3h6WlNJZ2MzVndaWEp6WTNKcGNIUTlJbVpoYkhObElpQmliMnhrUFNKbVlXeHpaU0lnWm05eVpXZHliM1Z1WkQwaVd6QXNNQ3d3WFNJZ2FYUmhiR2xqUFNKbVlXeHpaU0lnWlhobFkzVjBZV0pzWlQwaVptRnNjMlVpSUhObGJHVmpkR2x2Ymkxd2JHRmpaV2h2YkdSbGNqMGlabUZzYzJVaUlITnBlbVU5SWpFeUlpQnlaV0ZrYjI1c2VUMGlabUZzYzJVaUlHSmhZMnRuY205MWJtUTlJbHN5TlRVc01qVTFMREkxTlYwaUlITjBjbWxyWlhSb2NtOTFaMmc5SW1aaGJITmxJaUJ3YkdGalpXaHZiR1JsY2owaVptRnNjMlVpSUdaaGJXbHNlVDBpVkdsdFpYTWdUbVYzSUZKdmJXRnVJaUJ6Y0dGalpXRmliM1psUFNJd0lpQnNhVzVsWW5KbFlXczlJbk53WVdObElpQnlhV2RvZEcxaGNtZHBiajBpTUNJZ2JHbHVaWE53WVdOcGJtYzlJakF1TUNJZ2FXNXBkR2xoYkQwaU1DSWdabWx5YzNScGJtUmxiblE5SWpBaUlHeGxablJ0WVhKbmFXNDlJakFpSUdKMWJHeGxkSE4xWm1acGVEMGlJaUJoYkdsbmJtMWxiblE5SW14bFpuUWlJR0oxYkd4bGREMGlibTl1WlNJZ2MzQmhZMlZpWld4dmR6MGlNQ0lnY0dGblpXSnlaV0ZyTFdKbFptOXlaVDBpWm1Gc2MyVWlQanhHYjI1MElHOXdZWEYxWlQwaVptRnNjMlVpSUhOMVluTmpjbWx3ZEQwaVptRnNjMlVpSUhWdVpHVnliR2x1WlQwaVptRnNjMlVpSUhOMWNHVnljMk55YVhCMFBTSm1ZV3h6WlNJZ1ltOXNaRDBpWm1Gc2MyVWlJR1p2Y21WbmNtOTFibVE5SWxzd0xEQXNNRjBpSUdsMFlXeHBZejBpWm1Gc2MyVWlJR1Y0WldOMWRHRmliR1U5SW1aaGJITmxJaUJ6Wld4bFkzUnBiMjR0Y0d4aFkyVm9iMnhrWlhJOUltWmhiSE5sSWlCemFYcGxQU0l4TUNJZ2NtVmhaRzl1YkhrOUltWmhiSE5sSWlCaVlXTnJaM0p2ZFc1a1BTSmJNalUxTERJMU5Td3lOVFZkSWlCemRISnBhMlYwYUhKdmRXZG9QU0ptWVd4elpTSWdjR3hoWTJWb2IyeGtaWEk5SW1aaGJITmxJaUJtWVcxcGJIazlJbFJwYldWeklFNWxkeUJTYjIxaGJpSStMVE11TkRNMVBDOUdiMjUwUGp3dlZHVjRkQzFtYVdWc1pEND1GTS1GZ3A2KEZOLUZUNiZGVi1GZ242Iy1Gam42JEZicyQiJGIiRi1GYG9GZW9GY3FGZ3EtRlxwNiU3JCQiJSF5IkYtJCIjISlGLUZleEZlci1GZ3I2I1FjX29QRlJsZUhRdFptbGxiR1FnYjNCaGNYVmxQU0ptWVd4elpTSWdjM1ZpYzJOeWFYQjBQU0ptWVd4elpTSWdkVzVrWlhKc2FXNWxQU0ptWVd4elpTSWdjM1Z3WlhKelkzSnBjSFE5SW1aaGJITmxJaUJpYjJ4a1BTSm1ZV3h6WlNJZ1ptOXlaV2R5YjNWdVpEMGlXekFzTUN3d1hTSWdhWFJoYkdsalBTSm1ZV3h6WlNJZ1pYaGxZM1YwWVdKc1pUMGlabUZzYzJVaUlITmxiR1ZqZEdsdmJpMXdiR0ZqWldodmJHUmxjajBpWm1Gc2MyVWlJSE5wZW1VOUlqRXlJaUJ5WldGa2IyNXNlVDBpWm1Gc2MyVWlJR0poWTJ0bmNtOTFibVE5SWxzeU5UVXNNalUxTERJMU5WMGlJSE4wY21sclpYUm9jbTkxWjJnOUltWmhiSE5sSWlCd2JHRmpaV2h2YkdSbGNqMGlabUZzYzJVaUlHWmhiV2xzZVQwaVZHbHRaWE1nVG1WM0lGSnZiV0Z1SWlCemNHRmpaV0ZpYjNabFBTSXdJaUJzYVc1bFluSmxZV3M5SW5Od1lXTmxJaUJ5YVdkb2RHMWhjbWRwYmowaU1DSWdiR2x1WlhOd1lXTnBibWM5SWpBdU1DSWdhVzVwZEdsaGJEMGlNQ0lnWm1seWMzUnBibVJsYm5ROUlqQWlJR3hsWm5SdFlYSm5hVzQ5SWpBaUlHSjFiR3hsZEhOMVptWnBlRDBpSWlCaGJHbG5ibTFsYm5ROUlteGxablFpSUdKMWJHeGxkRDBpYm05dVpTSWdjM0JoWTJWaVpXeHZkejBpTUNJZ2NHRm5aV0p5WldGckxXSmxabTl5WlQwaVptRnNjMlVpUGp4R2IyNTBJRzl3WVhGMVpUMGlabUZzYzJVaUlITjFZbk5qY21sd2REMGlabUZzYzJVaUlIVnVaR1Z5YkdsdVpUMGlabUZzYzJVaUlITjFjR1Z5YzJOeWFYQjBQU0ptWVd4elpTSWdZbTlzWkQwaV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Er f(x) voksende eller aftagende eller begge dele i forskellige intervaller?Det er sv\303\246rt at se ud fra grafen.Vi bruger nu det, der st\303\245r i afsnittet Mat HHX B - afsnit 4.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 = 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finder vi fortegnene af f'(x) ved at beregne en v\303\246rdi af f'(x) p\303\245 hver side af nulpunkterne af f'(x):
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finder vi fortegnene af f(x) ved at beregne en v\303\246rdi af f'(x) p\303\245 hver side af nulpunkterne af f'(x):
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p\303\245: N\303\246rl\303\246s Maples svar. Hvor mange nulpunkter er der? S\303\245 finder vi fortegnene af f(x) ved at beregne en v\303\246rdi af f'(x) p\303\245 hver side af nulpunkterne af f'(x):