<?xml version="1.0" encoding="UTF-8"?>
<Worksheet><Version major="6" minor="0"/><View-Properties><Zoom percentage="100"/></View-Properties><Styles><Layout alignment="left" bullet="none" name="Heading 4" spaceabove="0.0" spacebelow="0.0"/><Layout alignment="left" bullet="none" name="Heading 3" spaceabove="0.0" spacebelow="0.0"/><Layout alignment="left" bullet="none" name="Heading 2" spaceabove="8.0" spacebelow="2.0"/><Layout alignment="left" bullet="none" name="Heading 1" spaceabove="8.0" spacebelow="4.0"/><Layout alignment="left" bullet="none" firstindent="0.0" leftmargin="0.0" linebreak="space" name="Normal" rightmargin="0.0" spaceabove="0.0" spacebelow="0.0"/><Layout alignment="centred" bullet="none" name="Maple Plot"/><Layout alignment="left" bullet="none" linebreak="any" name="Line Printed Output"/><Layout alignment="centred" bullet="none" linespacing="0.5" name="Maple Output"/><Font background="[0,0,0]" bold="false" family="Lucida Bright" foreground="[0,0,0]" italic="false" name="Text" opaque="false" size="12" underline="false"/><Font background="[0,0,0]" family="Serif" italic="true" name="Heading 4" opaque="false" size="12"/><Font background="[0,0,0]" bold="true" family="Serif" italic="true" name="Heading 3" opaque="false" size="14"/><Font background="[0,0,0]" bold="true" family="Serif" name="Heading 2" opaque="false" size="16"/><Font background="[0,0,0]" bold="true" family="Serif" name="Heading 1" opaque="false" size="18"/><Font background="[0,0,0]" family="Lucida Bright" foreground="[0,0,255]" name="2D Output" opaque="false" readonly="true" size="12"/><Font background="[0,0,0]" bold="false" family="Lucida Bright" foreground="[0,0,0]" italic="false" name="Normal" opaque="false" size="12" underline="false"/><Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" name="Maple Input" opaque="false" size="12"/><Font background="[0,0,0]" family="Monospaced" foreground="[0,0,255]" name="Line Printed Output" opaque="false" readonly="true" size="12"/></Styles><Section collapsed="true"><Title><Text-field layout="Heading 1" style="Heading 1">linearisieren( f(x,y) , x0, y0 )</Text-field></Title><Section collapsed="true"><Title><Text-field layout="Heading 2" style="Heading 2">Dokumentation</Text-field></Title><Group><Input><Text-field layout="Normal" style="Text">diese Funktion linearisiert eine Funktion f(x,y) im Punkt x0, y0</Text-field><Text-field layout="Normal" style="Text">der Rueckgabewert der Funktion ist eine Funktion im Stile:
z := (x,y) -&gt; <Font italic="true">blabla</Font></Text-field></Input></Group></Section><Section collapsed="true"><Title><Text-field layout="Heading 2" style="Heading 2">Maple Code</Text-field></Title><Section collapsed="true"><Title><Text-field layout="Heading 3" style="Heading 3">Funktion</Text-field></Title><Section><Title><Text-field layout="Heading 4" style="Heading 4"/></Title><Section><Title><Text-field layout="Heading 4" style="Heading 4"/></Title><Section><Title><Text-field layout="Heading 4" style="Heading 4"/></Title><Section><Title><Text-field layout="Heading 4" style="Heading 4"/></Title><Section><Title><Text-field layout="Heading 4" style="Heading 4"/></Title><Section><Title><Text-field layout="Heading 4" style="Heading 4"/></Title><Section><Title><Text-field layout="Heading 4" style="Heading 4"/></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">restrestart:linearisieren := proc( f, x0, y0 )
		local fx, fy, z:
		printf("\t\t\tEs wird folgende Gleichung berechnet :"):
		print( z = fx*dx + fy*dy + z0 ):
		fx := D[1](f):
		fy := D[2](f):
		printf("\t\t\tEs ergeben sich folgende partielle Ableitungen : "):
		print(fx = fx(x,y)):
		print(fy = fy(x,y)):
		printf("\t\t\tlinearisiert wird im Punkt:"):
		print(P = (x0, y0, f(x0,y0))):
		return (x,y) -&gt; D[1](f)(x0,y0)*(x-x0) + D[2](f)(x0,y0)*(y-y0) + f(x0,y0):
	end proc:</Text-field></Input><Input><Text-field prompt="&gt; " style="Maple Input"/></Input></Group></Section></Section></Section></Section></Section></Section></Section></Section><Section><Title><Text-field layout="Heading 3" style="Heading 3">Beispiel</Text-field></Title><Group><Input><Text-field layout="Normal" style="Text">Beispiel 1 ( Aus der Theorie )</Text-field></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">f := (x,y) -&gt; 5*x^2*sqrt(y);</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJmRzYiZio2JEkieEdGJUkieUdGJUYlNiRJKW9wZXJhdG9yR0YlSSZhcnJvd0dGJUYlLCQqJjkkIiIjLUklc3FydEdGJTYjOSUiIiIiIiZGJUYlRiU=</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">z :=  linearisieren( f, 2, 1);</Text-field></Input><Output><Text-field layout="Normal" style="Line Printed Output">			Es wird folgende Gleichung berechnet :</Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMvSSJ6RzYiLCgqJkkjZnhHRiUiIiJJI2R4R0YlRilGKSomSSNmeUdGJUYpSSNkeUdGJUYpRilJI3owR0YlRik=</Equation></Text-field><Text-field layout="Normal" style="Line Printed Output">			Es ergeben sich folgende partielle Ableitungen : </Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMvSSNmeEc2IiwkKiZJInhHRiUiIiJJInlHRiUjRikiIiMiIzU=</Equation></Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMvSSNmeUc2IiwkKiZJInhHRiUiIiNJInlHRiUjISIiRikjIiImRik=</Equation></Text-field><Text-field layout="Normal" style="Line Printed Output">			linearisiert wird im Punkt:</Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMvSSJQRzYiNiUiIiMiIiIiIz8=</Equation></Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJ6RzYiZio2JEkieEdGJUkieUdGJUYlNiRJKW9wZXJhdG9yR0YlSSZhcnJvd0dGJUYlLCgqJi0tJkkiREc2JEkqcHJvdGVjdGVkR0Y0SShfc3lzbGliR0YlNiMiIiI2I1QoNiRUJFQmRjcsJjkkRjdGOyEiIkY3RjcqJi0tJkYyNiMiIiNGOEY6RjcsJjklRjdGPEY/RjdGNy1GOUY6RjdGJUYlNihJI3gwR0YlRkVJI3kwR0YlRjdJImZHRiVGTA==</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">z(x,y);</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMsKEkieEc2IiIjPyEjSSIiIkkieUdGJSIjNQ==</Equation></Text-field></Output></Group></Section><Section><Title><Text-field layout="Heading 3" style="Heading 3">Deine Anwendung</Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group></Section></Section></Section><Section collapsed="true"><Title><Text-field layout="Heading 1" style="Heading 1">messfehler( f(x,y) , x0, dx, y0, dy )</Text-field></Title><Section><Title><Text-field layout="Heading 2" style="Heading 2">Dokumentation</Text-field></Title><Group><Input><Text-field layout="Normal" style="Text">diese Funktion gibt fuer messwerte von x0+dx und y0+dy zur Funktion f(x,y), 
den Wert f(x,y) sowie deren maximalen Fehler</Text-field></Input></Group></Section><Section><Title><Text-field layout="Heading 2" style="Heading 2">Maple Code</Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">restart:messfehler := proc( f, x0, dx, y0, dy)
		local z, fx, fy, dz:
		printf("\t\t\tBerechne folgende Gleichung:");
		print(dz = abs(fx(x0,y0)*dx) + abs(fy(x0,y0)*dy)):
		dz := abs(D[1](f)(x0,y0)*dx) + abs(D[2](f)(x0,y0)*dy);
		z := f(x0,y0):
		fx := D[1](f):
		fy := D[2](f):
		printf("\n\t\t\tDie partiellen Ableitungen sind:");
		print(fx = fx(x,y));
		print(fy = fy(x,y));
		printf("\n\t\t\tDer Wert ist            z = %10f\n", z):
		printf("\t\t\tbzw.                    z = %10e\n\n", z):
		printf("\t\t\tMessfehler betraegt    dz = %10f\n", dz);
		printf("\t\t\tbzw.                   dz = %10e\n\n", dz):
	end proc:</Text-field></Input></Group></Section><Section><Title><Text-field layout="Heading 2" style="Heading 2">Beispiel</Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">f := (x,y) -&gt; x*sin(y):</Text-field></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">messfehler(f, 32, 0.5, 8, 0.2);</Text-field></Input><Output><Text-field layout="Normal" style="Line Printed Output">			Berechne folgende Gleichung:</Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMvSSNkekc2IiwmLUkkYWJzR0kqcHJvdGVjdGVkR0YpNiMtSSNmeEdGJTYkIiNLIiIpJCIiJiEiIi1GKDYjLUkjZnlHRiVGLSQiIiNGMg==</Equation></Text-field></Output><Output><Text-field layout="Normal" style="Line Printed Output">			Der Wert ist            z =  31.659464
			bzw.                    z = 3.165946e+01

			Messfehler betraegt    dz =   1.425879
			bzw.                   dz = 1.425879e+00

</Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">f := (x,y) -&gt; 2*Pi*(x*y)^(1/2);</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJmRzYiZio2JEkieEdGJUkieUdGJUYlNiRJKW9wZXJhdG9yR0YlSSZhcnJvd0dGJUYlLCQqJkkjUGlHSSpwcm90ZWN0ZWRHRjAiIiIqJjkkRjE5JUYxI0YxIiIjRjZGJUYlRiU=</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">messfehler(f, 7*10^(-6), 0.3*10^(-6), 0.22, 0.01);</Text-field></Input><Output><Text-field layout="Normal" style="Line Printed Output">			Berechne folgende Gleichung:</Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMvSSNkekc2IiwmLUkkYWJzR0kqcHJvdGVjdGVkR0YpNiMtSSNmeEdGJTYkIyIiKCIoKysrIiQiI0EhIiMkIisrKysrSSEjOy1GKDYjLUkjZnlHRiVGLSQiIiJGMw==</Equation></Text-field><Text-field layout="Normal" style="Line Printed Output">
			Die partiellen Ableitungen sind:</Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMvSSNmeEc2IiooSSNQaUdJKnByb3RlY3RlZEdGKCIiIiomSSJ4R0YlRilJInlHRiVGKSMhIiIiIiNGLEYp</Equation></Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMvSSNmeUc2IiooSSNQaUdJKnByb3RlY3RlZEdGKCIiIiomSSJ4R0YlRilJInlHRiVGKSMhIiIiIiNGK0Yp</Equation></Text-field><Text-field layout="Normal" style="Line Printed Output">
			Der Wert ist            z =   0.007797
			bzw.                    z = 7.797228e-03

			Messfehler betraegt    dz =   0.000344
			bzw.                   dz = 3.442932e-04

</Text-field></Output></Group></Section><Section><Title><Text-field layout="Heading 2" style="Heading 2">Deine Anwendung</Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">g:=(L,T)-&gt;L/((T/(2*Pi))^2);</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJnRzYiZio2JEkiTEdGJUkiVEdGJUYlNiRJKW9wZXJhdG9yR0YlSSZhcnJvd0dGJUYlLCQqKDkkIiIiOSUhIiNJI1BpR0kqcHJvdGVjdGVkR0Y0IiIjIiIlRiVGJUYl</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">messfehler(g,0.992,0.001,2.0,0.003);</Text-field></Input><Output><Text-field layout="Normal" style="Line Printed Output">			Berechne folgende Gleichung:</Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMvSSNkekc2IiwmLUkkYWJzR0kqcHJvdGVjdGVkR0YpNiMtSSNmeEdGJTYkJCIkIyoqISIkJCIjPyEiIiQiIiJGMC1GKDYjLUkjZnlHRiVGLSQiIiRGMA==</Equation></Text-field><Text-field layout="Normal" style="Line Printed Output">
			Die partiellen Ableitungen sind:</Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMvSSNmeEc2IiwkKiZJInlHRiUhIiNJI1BpR0kqcHJvdGVjdGVkR0YrIiIjIiIl</Equation></Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMvSSNmeUc2IiwkKihJInhHRiUiIiJJInlHRiUhIiRJI1BpR0kqcHJvdGVjdGVkR0YtIiIjISIp</Equation></Text-field><Text-field layout="Normal" style="Line Printed Output">
			Der Wert ist            z =   9.790648
			bzw.                    z = 9.790648e+00

			Messfehler betraegt    dz =   0.039242
			bzw.                   dz = 3.924155e-02

</Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group></Section></Section><Section collapsed="true"><Title><Text-field layout="Heading 1" style="Heading 1">laGrange( f(x0,x1, . . ., xn), params, gleichung)</Text-field></Title><Section collapsed="true"><Title><Text-field layout="Heading 2" style="Heading 2">Dokumentation</Text-field></Title><Group><Input><Text-field layout="Normal" style="Text">Diese Funktion berechnet die Loesungen fuer die Funktion <Font italic="true">'f(x0,x1, . . , xn)'</Font> unter der Nebenbedingung '<Font italic="true">gleichung</Font>'<Font bold="true">

Parameter:</Font></Text-field><Text-field layout="Normal" style="Text">	1. : <Font italic="true">f( x0, x1, . . . ,xn )</Font>	Dieser Parameter ist die eigentliche Funktion, welche ihr maximieren wollt.
	2. : <Font italic="true">params</Font>		params ist die Auflistung aller Parameter, welche eure Funktion verlangt.</Text-field><Text-field layout="Normal" style="Text">	3. : <Font italic="true">g( x0, x1, . . . , xn )</Font>	Dieser Parameter ist die Nebenbedingung</Text-field><Text-field layout="Normal" style="Text"><Font bold="true">
Achtung:</Font> Die Funktion verlangt die beiden Funktionen <Font italic="true">f()</Font> und <Font italic="true">g()</Font> in der normalen Form,</Text-field><Text-field layout="Normal" style="Text">dass heisst nicht in der Form </Text-field><Text-field layout="Normal" style="Text">	<Font italic="true">f := (x,y) -&gt; x*y;</Font>
Solltet ihr eure Funktionen dennoch so definiert haben, dann muesst ihr sicherstellen,</Text-field><Text-field layout="Normal" style="Text">dass ihr sie in der Form f(x,y) an die laGrange-Funktion uebergibt.</Text-field><Text-field layout="Normal" style="Text">	<Font italic="true">lagrange(f(x,y), [x,y], g(x,y));</Font></Text-field></Input></Group></Section><Section><Title><Text-field layout="Heading 2" style="Heading 2">Maple Code</Text-field></Title><Section><Title><Text-field layout="Heading 3" style="Heading 3">Funktion</Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">restart:</Text-field></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">lagrange := proc(f, params, g)
		local F, fs, i:
		F := f + lambda*g;
		printf("\t\t\tLaGrange Funktion:");
		print(F);
		printf("\t\t\tLoese somit folgendes Gleichungssystem:");
		for i from 1 to nops(params) do
			print(diff(F, op(i,params)) = 0);
		end do:
		print(g = 0);
		printf("\t\t\tDie Loesungen sind: ");
		fs :=  solve( {seq( diff(F, op(i, params)) = 0 , i=1..nops(params)) , g = 0},
			{seq(op(ii, params), ii=1..nops(params)),lambda}):
		print(fs);
		printf("\t\t\tbzw.:"):
		print(evalf(fs));
	end proc:</Text-field></Input></Group></Section><Section><Title><Text-field layout="Heading 3" style="Heading 3">Beispiel</Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">f := (x,y) -&gt; x*y;</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJmRzYiZio2JEkieEdGJUkieUdGJUYlNiRJKW9wZXJhdG9yR0YlSSZhcnJvd0dGJUYlKiY5JCIiIjklRi9GJUYlRiU=</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">g := (x,y) -&gt; x + y -20;</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJnRzYiZio2JEkieEdGJUkieUdGJUYlNiRJKW9wZXJhdG9yR0YlSSZhcnJvd0dGJUYlLCg5JCIiIjklRi8hIz9GL0YlRiVGJQ==</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">evalf(lagrange(f(x,y), [x,y], g(x,y)));</Text-field></Input><Output><Text-field layout="Normal" style="Line Printed Output">			LaGrange Funktion:</Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMsJiomSSJ4RzYiIiIiSSJ5R0YmRidGJyomSSdsYW1iZGFHRiZGJywoRiVGJ0YoRichIz9GJ0YnRic=</Equation></Text-field><Text-field layout="Normal" style="Line Printed Output">			Loese somit folgendes Gleichungssystem:</Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMvLCZJInlHNiIiIiJJJ2xhbWJkYUdGJkYnIiIh</Equation></Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMvLCZJInhHNiIiIiJJJ2xhbWJkYUdGJkYnIiIh</Equation></Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMvLChJInhHNiIiIiJJInlHRiZGJyEjP0YnIiIh</Equation></Text-field><Text-field layout="Normal" style="Line Printed Output">			Die Loesungen sind: </Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM8JS9JInlHNiIkIiM1IiIhL0kieEdGJkYnL0knbGFtYmRhR0YmJCEjNUYp</Equation></Text-field></Output></Group></Section><Section><Title><Text-field layout="Heading 3" style="Heading 3">Deine Anwendung</Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">f := (x,y) -&gt; sqrt(x+2*y);</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJmRzYiZio2JEkieEdGJUkieUdGJUYlNiRJKW9wZXJhdG9yR0YlSSZhcnJvd0dGJUYlLUklc3FydEdGJTYjLCY5JCIiIjklIiIjRiVGJUYl</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">g := (x,y) -&gt; 2*x^2+y^2-4;</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJnRzYiZio2JEkieEdGJUkieUdGJUYlNiRJKW9wZXJhdG9yR0YlSSZhcnJvd0dGJUYlLCgqJDkkIiIjRjAqJDklRjAiIiIhIiVGM0YlRiVGJQ==</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">lagrange(f(x,y), [x,y], g(x,y));</Text-field></Input><Output><Text-field layout="Normal" style="Line Printed Output">			LaGrange Funktion:</Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMsJiokLCZJInhHNiIiIiJJInlHRiciIiMjRihGKkYoKiZJJ2xhbWJkYUdGJ0YoLCgqJEYmRipGKiokRilGKkYoISIlRihGKEYo</Equation></Text-field><Text-field layout="Normal" style="Line Printed Output">			Loese somit folgendes Gleichungssystem:</Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMvLCYqJCwmSSJ4RzYiIiIiSSJ5R0YoIiIjIyEiIkYrI0YpRisqJkknbGFtYmRhR0YoRilGJ0YpIiIlIiIh</Equation></Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMvLCYqJCwmSSJ4RzYiIiIiSSJ5R0YoIiIjIyEiIkYrRikqJkknbGFtYmRhR0YoRilGKkYpRisiIiE=</Equation></Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMvLCgqJEkieEc2IiIiI0YoKiRJInlHRidGKCIiIiEiJUYrIiIh</Equation></Text-field><Text-field layout="Normal" style="Line Printed Output">			Die Loesungen sind: </Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiQ8JS9JJ2xhbWJkYUc2IiwkLUknUm9vdE9mRzYkSSpwcm90ZWN0ZWRHRitJKF9zeXNsaWJHRiY2JCwmKiRJI19aR0YmIiIlIiIiISM9RjJeIyQiK1dyd2Y/ISIqIyEiIiIjOy9JInhHRiYsJCokRigiIiMjRjIiIiovSSJ5R0YmLCRGPiNGMUZBPCUvRkMsJCokLUYpNiRGLkY1Rj9GRS9GPCwkRklGQC9GJSwkRkpGOA==</Equation></Text-field><Text-field layout="Normal" style="Line Printed Output">			bzw.:</Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiQ8JS9JJ2xhbWJkYUc2Il4jJCErbFdOKEciISM1L0kieEdGJiQhKzNfLzlaRiovSSJ5R0YmJCErJDM9Yyk9ISIqPCUvRiVGKC9GMCQiKyQzPWMpPUYzL0YsJCIrM18vOVpGKg==</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">evalf(sqrt(3));</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMkIiszMzBLPCEiKg==</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group></Section></Section></Section><Section collapsed="true"><Title><Text-field firstindent="0.0" layout="Heading 1" leftmargin="0.0" linebreak="space" linespacing="0.0" rightmargin="0.0" style="Heading 1"><Font executable="false" foreground="[0,0,0]" italic="false" underline="false">kart_to_polar(x,y);</Font></Text-field></Title><Group><Input><Text-field alignment="left" firstindent="0.0" leftmargin="0.0" linebreak="space" linespacing="0.0" prompt="&gt; " rightmargin="0.0" spaceabove="0.0" spacebelow="0.0"><Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">restart;</Font></Text-field></Input></Group><Section><Title><Text-field alignment="left" firstindent="0.0" leftmargin="0.0" linebreak="space" linespacing="0.0" rightmargin="0.0" spaceabove="8.0" spacebelow="2.0"><Font background="[0,0,0]" bold="true" executable="false" family="Serif" foreground="[0,0,0]" italic="false" size="16" underline="false">Dokumentation</Font></Text-field></Title><Group><Input><Text-field alignment="left" firstindent="0.0" leftmargin="0.0" linebreak="space" linespacing="0.0" rightmargin="0.0" spaceabove="0.0" spacebelow="0.0"><Font background="[0,0,0]" bold="false" executable="false" family="Lucida Bright" foreground="[0,0,0]" italic="false" size="12" underline="false">Die Funktion Rechnet Kartesische Koordinaten in Polarkoordinaten um.</Font></Text-field><Text-field layout="Normal" style="Normal"><Font encoding="ISO8859-1">Es k\366nnen auch negative Werte eingegeben werden, die Werte werden automatisch </Font></Text-field><Text-field layout="Normal" style="Normal">richtig berechnet.</Text-field><Text-field alignment="left" firstindent="0.0" leftmargin="0.0" linebreak="space" linespacing="0.0" rightmargin="0.0" spaceabove="0.0" spacebelow="0.0"/><Text-field alignment="left" firstindent="0.0" leftmargin="0.0" linebreak="space" linespacing="0.0" rightmargin="0.0" spaceabove="0.0" spacebelow="0.0"><Font background="[0,0,0]" bold="false" executable="false" family="Lucida Bright" foreground="[0,0,0]" italic="false" size="12" underline="false">Ausgabewerte:</Font></Text-field><Text-field alignment="left" firstindent="0.0" leftmargin="0.0" linebreak="space" linespacing="0.0" rightmargin="0.0" spaceabove="0.0" spacebelow="0.0"><Font background="[0,0,0]" bold="false" executable="false" family="Lucida Bright" foreground="[0,0,0]" italic="false" size="12" underline="false">- Radius exakt und approximiert</Font></Text-field><Text-field alignment="left" firstindent="0.0" leftmargin="0.0" linebreak="space" linespacing="0.0" rightmargin="0.0" spaceabove="0.0" spacebelow="0.0"><Font background="[0,0,0]" bold="false" executable="false" family="Lucida Bright" foreground="[0,0,0]" italic="false" size="12" underline="false">- Winkel im Radiantmass und im Winkelmass</Font></Text-field><Text-field alignment="left" firstindent="0.0" leftmargin="0.0" linebreak="space" linespacing="0.0" rightmargin="0.0" spaceabove="0.0" spacebelow="0.0"><Font background="[0,0,0]" bold="false" encoding="ISO8859-1" executable="false" family="Lucida Bright" foreground="[0,0,0]" italic="false" size="12" underline="false">- Alle Formeln f\374r die Umwandlung</Font></Text-field></Input></Group></Section><Section><Title><Text-field alignment="left" firstindent="0.0" leftmargin="0.0" linebreak="space" linespacing="0.0" rightmargin="0.0" spaceabove="8.0" spacebelow="2.0"><Font background="[0,0,0]" bold="true" executable="false" family="Serif" foreground="[0,0,0]" italic="false" size="16" underline="false">Maple-Code</Font></Text-field></Title><Section><Title><Text-field alignment="left" firstindent="0.0" leftmargin="0.0" linebreak="space" linespacing="0.0" rightmargin="0.0" spaceabove="0.0" spacebelow="0.0"><Font background="[0,0,0]" bold="true" executable="false" family="Serif" foreground="[0,0,0]" italic="true" size="14" underline="false">Funktion</Font></Text-field></Title><Group><Input><Text-field alignment="left" firstindent="0.0" leftmargin="0.0" linebreak="space" linespacing="0.0" prompt="&gt; " rightmargin="0.0" spaceabove="0.0" spacebelow="0.0"><Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">kart_to_polar := proc (x, y)<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
         local r, phi;<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
         r:=sqrt(x^2+y^2);<Font background="[0,0,0]" bold="true" encoding="ISO8859-1" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
         lprint("Formel f\374r den Radius auszurechnen r = sqrt(x^2 + y^2)");</Font><Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
         printf("Radius exakt:"); print(r);<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
         printf("Radius approximiert:"); print(evalf(r));<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
        if x&gt;0 then<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
           if y&gt;=0 then<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
             lprint("Formel um den Winkel auszurechnen: tan(phi) = y/x");<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
             printf("Winkel in Radiant:");<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
             phi:=evalf(arctan(y/x));<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
             print(phi);<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
             lprint("Winkel von Radiant in Grad umwandeln: (rad*180)/Pi");<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
             print(evalf((phi*180)/Pi));<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
           elif y&lt;0 then<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
             lprint("Formel um den Winkel auszurechnen: tan(phi) = x/y");<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
             printf("Winkel in Radiant:");<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
             phi:=evalf(arctan(abs(x)/abs(y))+3*Pi/2);<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
             print(phi);<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
             lprint("Winkel von Radiant in Grad umwandeln: (rad*180)/Pi");<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
             print(evalf((phi*180)/Pi));<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
           end if:<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
        elif x&lt;0 then<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
           if y&gt;=0 then<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
             lprint("Formel um den Winkel auszurechnen: tan(phi) = y/x");<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
             printf("Winkel in Radiant:");<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
             phi:=evalf(arctan(abs(x)/abs(y))+Pi/2);<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
             print(phi);<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
             lprint("Winkel von Radiant in Grad umwandeln: (rad*180)/Pi");<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
             print(evalf((phi*180)/Pi));<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
           elif y&lt;0 then<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
             lprint("Formel um den Winkel auszurechnen: tan(phi) = x/y");<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
             printf("Winkel in Radiant:");<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
             phi:=evalf(arctan(abs(y)/abs(x))+Pi);<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
             print(phi);<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
             lprint("Winkel von Radiant in Grad umwandeln: (rad*180)/Pi");<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
             print(evalf((phi*180)/Pi));<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
           end if:<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
        end if:<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
end proc:;</Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Text-field></Input></Group></Section><Section><Title><Text-field alignment="left" firstindent="0.0" leftmargin="0.0" linebreak="space" linespacing="0.0" rightmargin="0.0" spaceabove="0.0" spacebelow="0.0"><Font background="[0,0,0]" bold="true" executable="false" family="Serif" foreground="[0,0,0]" italic="true" size="14" underline="false">Beispiel</Font></Text-field></Title><Group><Input><Text-field alignment="left" firstindent="0.0" leftmargin="0.0" linebreak="space" linespacing="0.0" prompt="&gt; " rightmargin="0.0" spaceabove="0.0" spacebelow="0.0"><Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">kart_to_polar(-1,1);</Font></Text-field></Input><Output><Text-field layout="Line Printed Output" style="Line Printed Output"><Font encoding="ISO8859-1">"Formel f\374r den Radius auszurechnen r = sqrt(x^2 + y^2)"</Font>
</Text-field><Text-field layout="Normal" style="Line Printed Output">Radius exakt:</Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMqJCIiIyMiIiJGJA==</Equation></Text-field><Text-field layout="Normal" style="Line Printed Output">Radius approximiert:</Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMkIitpTkA5OSEiKg==</Equation></Text-field><Text-field layout="Line Printed Output" style="Line Printed Output">"Formel um den Winkel auszurechnen: tan(phi) = y/x"
</Text-field><Text-field layout="Normal" style="Line Printed Output">Winkel in Radiant:</Text-field></Output><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMkIishXCU+Y0IhIio=</Equation></Text-field><Text-field layout="Line Printed Output" style="Line Printed Output">"Winkel von Radiant in Grad umwandeln: (rad*180)/Pi"
</Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMkIisrKytdOCEiKA==</Equation></Text-field></Output></Group></Section><Section><Title><Text-field alignment="left" firstindent="0.0" leftmargin="0.0" linebreak="space" linespacing="0.0" rightmargin="0.0" spaceabove="0.0" spacebelow="0.0"><Font background="[0,0,0]" bold="true" executable="false" family="Serif" foreground="[0,0,0]" italic="true" size="14" underline="false">Deine Anwendung</Font></Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group></Section></Section></Section><Section collapsed="true"><Title><Text-field firstindent="0.0" layout="Heading 1" leftmargin="0.0" linebreak="space" linespacing="0.0" rightmargin="0.0" style="Heading 1"><Font executable="false" foreground="[0,0,0]" italic="false" underline="false">polar_to_kart(r,phi)</Font></Text-field></Title><Group><Input><Text-field alignment="left" firstindent="0.0" leftmargin="0.0" linebreak="space" linespacing="0.0" prompt="&gt; " rightmargin="0.0" spaceabove="0.0" spacebelow="0.0"><Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">restart:</Font></Text-field></Input></Group><Section><Title><Text-field alignment="left" firstindent="0.0" leftmargin="0.0" linebreak="space" linespacing="0.0" rightmargin="0.0" spaceabove="8.0" spacebelow="2.0"><Font background="[0,0,0]" bold="true" executable="false" family="Serif" foreground="[0,0,0]" italic="false" size="16" underline="false">Dokumentation</Font></Text-field></Title><Group><Input><Text-field alignment="left" firstindent="0.0" leftmargin="0.0" linebreak="space" linespacing="0.0" rightmargin="0.0" spaceabove="0.0" spacebelow="0.0"><Font background="[0,0,0]" bold="false" executable="false" family="Lucida Bright" foreground="[0,0,0]" italic="false" size="12" underline="false">Die Funktion Rechnet Polarkoordinaten in Kartesische Koordinaten um.</Font></Text-field><Text-field layout="Normal" style="Normal"><Font encoding="ISO8859-1">Es k\366nnen auch negative Werte eingegeben werden, die Werte werden automatisch </Font></Text-field><Text-field layout="Normal" style="Normal">richtig berechnet.</Text-field><Text-field alignment="left" firstindent="0.0" leftmargin="0.0" linebreak="space" linespacing="0.0" rightmargin="0.0" spaceabove="0.0" spacebelow="0.0"/><Text-field alignment="left" firstindent="0.0" leftmargin="0.0" linebreak="space" linespacing="0.0" rightmargin="0.0" spaceabove="0.0" spacebelow="0.0"><Font background="[0,0,0]" bold="false" executable="false" family="Lucida Bright" foreground="[0,0,0]" italic="false" size="12" underline="false">Ausgabewerte:</Font></Text-field><Text-field alignment="left" firstindent="0.0" leftmargin="0.0" linebreak="space" linespacing="0.0" rightmargin="0.0" spaceabove="0.0" spacebelow="0.0"><Font background="[0,0,0]" bold="false" executable="false" family="Lucida Bright" foreground="[0,0,0]" italic="false" size="12" underline="false">- x-Koordinate</Font></Text-field><Text-field alignment="left" firstindent="0.0" leftmargin="0.0" linebreak="space" linespacing="0.0" rightmargin="0.0" spaceabove="0.0" spacebelow="0.0"><Font background="[0,0,0]" bold="false" executable="false" family="Lucida Bright" foreground="[0,0,0]" italic="false" size="12" underline="false">- y-Koordinate</Font></Text-field><Text-field alignment="left" firstindent="0.0" leftmargin="0.0" linebreak="space" linespacing="0.0" rightmargin="0.0" spaceabove="0.0" spacebelow="0.0"><Font background="[0,0,0]" bold="false" executable="false" family="Lucida Bright" foreground="[0,0,0]" italic="false" size="12" underline="false">- Formeln um dies auszurechnen </Font></Text-field></Input></Group></Section><Section><Title><Text-field alignment="left" firstindent="0.0" leftmargin="0.0" linebreak="space" linespacing="0.0" rightmargin="0.0" spaceabove="8.0" spacebelow="2.0"><Font background="[0,0,0]" bold="true" executable="false" family="Serif" foreground="[0,0,0]" italic="false" size="16" underline="false">Maple-Code</Font></Text-field></Title><Section><Title><Text-field alignment="left" firstindent="0.0" leftmargin="0.0" linebreak="space" linespacing="0.0" rightmargin="0.0" spaceabove="0.0" spacebelow="0.0"><Font background="[0,0,0]" bold="true" executable="false" family="Serif" foreground="[0,0,0]" italic="true" size="14" underline="false">Funktion</Font></Text-field></Title><Group><Input><Text-field alignment="left" firstindent="0.0" leftmargin="0.0" linebreak="space" linespacing="0.0" prompt="&gt; " rightmargin="0.0" spaceabove="0.0" spacebelow="0.0"><Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">polar_to_kart := proc (r, phi)<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
         local x, y, phirad;<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
         <Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
         if phi&lt;90 then<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
            phirad:=(Pi*phi)/180:<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
            lprint("Formel um die x-Koordinate auszurechnen x = r*cos(phi)");<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
            x:=r*cos(phirad):<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
            printf("x-Koordinate:"); print(evalf(x));<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
            lprint("Formel um die y-Koordinate auszurechnen y = r*sin(phi)");<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
            y:=r*sin(phirad):<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
            printf("y-Koordinate:"); print(evalf(y))<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
         elif phi&lt;180 then<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
            phirad:=(Pi*(phi-90))/180:<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
            lprint("Formel um die x-Koordinate auszurechnen x = (-1)*r*sin(phi-90)");<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
            x:=(-1)*r*sin(phirad):<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
            printf("x-Koordinate:"); print(evalf(x));<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
            lprint("Formel um die y-Koordinate auszurechnen y = r*cos(phi-90)");<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
            y:=r*cos(phirad):<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
            printf("y-Koordinate:"); print(evalf(y))<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
         elif phi&lt;270 then<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
            phirad:=(Pi*(phi-180))/180:<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
            lprint("Formel um die x-Koordinate auszurechnen x = (-1)*r*cos(phi-180)");<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
            x:=(-1)*r*cos(phirad):<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
            printf("x-Koordinate:"); print(evalf(x));<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
            lprint("Formel um die y-Koordinate auszurechnen y = (-1)*r*sin(phi-180)");<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
            y:=(-1)*r*sin(phirad):<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
            printf("y-Koordinate:"); print(evalf(y))<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
         elif phi&lt;360 then<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
            phirad:=(Pi*(phi-270))/180:<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
            lprint("Formel um die x-Koordinate auszurechnen x = r*sin(phi-270)");<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
            x:=r*sin(phirad):<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
            printf("x-Koordinate:"); print(evalf(x));<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
            lprint("Formel um die y-Koordinate auszurechnen y = (-1)*r*cos(phi-270)");<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
            y:=(-1)*r*cos(phirad):<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
            printf("y-Koordinate:"); print(evalf(y))<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
         end if:<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
         <Font background="[0,0,0]" bold="true" encoding="ISO8859-1" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
         lprintf("Zus\344tzlich ben\366tigte Formeln:");</Font><Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
         lprint("Gradmass in Radiantmass:");<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
         lprint("Pi*phi/180");<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
         lprint();<Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">
end proc:;</Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Font></Text-field></Input></Group></Section><Section><Title><Text-field alignment="left" firstindent="0.0" leftmargin="0.0" linebreak="space" linespacing="0.0" rightmargin="0.0" spaceabove="0.0" spacebelow="0.0"><Font background="[0,0,0]" bold="true" executable="false" family="Serif" foreground="[0,0,0]" italic="true" size="14" underline="false">Beispiel</Font></Text-field></Title><Group><Input><Text-field alignment="left" firstindent="0.0" leftmargin="0.0" linebreak="space" linespacing="0.0" prompt="&gt; " rightmargin="0.0" spaceabove="0.0" spacebelow="0.0"><Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" italic="false" size="12" underline="false">polar_to_kart(23,150);</Font></Text-field></Input><Output><Text-field layout="Line Printed Output" style="Line Printed Output">"Formel um die x-Koordinate auszurechnen x = (-1)*r*sin(phi-90)"
</Text-field><Text-field layout="Normal" style="Line Printed Output">x-Koordinate:</Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMkIStIJWU9Kj4hIik=</Equation></Text-field><Text-field layout="Line Printed Output" style="Line Printed Output">"Formel um die y-Koordinate auszurechnen y = r*cos(phi-90)"
</Text-field><Text-field layout="Normal" style="Line Printed Output">y-Koordinate:</Text-field></Output><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMkIisrKytdNiEiKQ==</Equation></Text-field><Text-field layout="Line Printed Output" style="Line Printed Output">"Gradmass in Radiantmass:"
"Pi*phi/180"
</Text-field></Output></Group></Section><Section><Title><Text-field alignment="left" firstindent="0.0" leftmargin="0.0" linebreak="space" linespacing="0.0" rightmargin="0.0" spaceabove="0.0" spacebelow="0.0"><Font background="[0,0,0]" bold="true" executable="false" family="Serif" foreground="[0,0,0]" italic="true" size="14" underline="false">Deine Anwendung</Font></Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group></Section></Section></Section><Section collapsed="true"><Title><Text-field layout="Heading 1" style="Heading 1">implizit(f(x,y));</Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">restart;</Text-field></Input></Group><Section><Title><Text-field layout="Heading 2" style="Heading 2">Dokumentation</Text-field></Title><Group><Input><Text-field layout="Normal" style="Text"><Font encoding="ISO8859-1" executable="false">Erstellt die implitze ableitung: die leichung y= x+5 wird alles auf eine seite genommen und eine Gleichung erzeugt: f(x,y)=x+5-y dnach kann sie der funktion gef\374ttert werden. verfahren nach Implizitzer</Font><Font encoding="ISO8859-1">
ableitung muss je nach fall vorgegangen werden. meist wird dnach jeduch nach y aufgel\366st und somit eine funktioin f(x) erzeugt welche y abbildet.</Font></Text-field><Text-field layout="Normal" style="Text"/><Text-field layout="Normal" style="Text">Das Resultat stellt die Gleichung fuer die Steigung an die uebergebene Kurve dar.</Text-field></Input></Group></Section><Section><Title><Text-field layout="Heading 2" style="Heading 2">Maple-Code</Text-field></Title><Section><Title><Text-field layout="Heading 3" style="Heading 3">Funktion</Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">implizit := proc <Font italic="false" underline="false">(f)
	local Fx,Fy,F,l;
	print(Fx=D[1](f)(x,y));
	print(Fy=</Font>D[2](f)(x,y));<Font italic="false" underline="false">
	print(F=-Fx/Fy);
	Fx:=D[1](f)(x,y):
	Fy:=D[1](f)(x,y):</Font>
	return -D[1](f)(x,y)/D[2](f)(x,y);<Font italic="false" underline="false">
	
end proc:</Font>
</Text-field></Input></Group></Section><Section><Title><Text-field layout="Heading 3" style="Heading 3">Beispiel</Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">f:=(x,y)-&gt;x**2-y**2-4;</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJmRzYiZio2JEkieEdGJUkieUdGJUYlNiRJKW9wZXJhdG9yR0YlSSZhcnJvd0dGJUYlLCgqJDkkIiIjIiIiKiQ5JUYwISIiISIlRjFGJUYlRiU=</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">l:=implizit(f);</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMvSSNGeEc2IiwkSSJ4R0YlIiIj</Equation></Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMvSSNGeUc2IiwkSSJ5R0YlISIj</Equation></Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMvSSJGRzYiLCQqJkkjRnhHRiUiIiJJI0Z5R0YlISIiRis=</Equation></Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJsRzYiKiZJInhHRiUiIiJJInlHRiUhIiI=</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">l;</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMqJkkieEc2IiIiIkkieUdGJSEiIg==</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" style="Text">Folgendes Beispiel ist aus der UEbung 5 die Nummer 5</Text-field></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">f := (x,y) -&gt; x^3 - 3*x^2 + 4*y^4 -4;</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJmRzYiZio2JEkieEdGJUkieUdGJUYlNiRJKW9wZXJhdG9yR0YlSSZhcnJvd0dGJUYlLCoqJDkkIiIkIiIiKiRGLyIiIyEiJCokOSUiIiVGNyEiJUYxRiVGJUYl</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">l := implizit(f);</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMvSSNGeEc2IiwmKiRJInhHRiUiIiMiIiRGKCEiJw==</Equation></Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMvSSNGeUc2IiwkKiRJInlHRiUiIiQiIzs=</Equation></Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMvSSJGRzYiLCQqJkkjRnhHRiUiIiJJI0Z5R0YlISIiRis=</Equation></Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJsRzYiLCQqJiwmKiRJInhHRiUiIiMiIiRGKiEiJyIiIkkieUdGJSEiJCMhIiIiIzs=</Equation></Text-field></Output></Group></Section><Section><Title><Text-field layout="Heading 3" style="Heading 3">Deine Anwendung</Text-field></Title><Text-field layout="Normal" style="Text"/><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group></Section></Section></Section><Section collapsed="true"><Title><Text-field layout="Heading 1" style="Heading 1">tangential_Ebene( f, x0, y0, X, Y)</Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">restart:</Text-field></Input></Group><Section collapsed="true"><Title><Text-field layout="Heading 2" style="Heading 2">Dokumentation</Text-field></Title><Group><Input><Text-field layout="Normal" style="Text">Mit Hilfe dieser Funktion laesst sich die Tangentialebene an eine gegebene 2-D-Kurve berechnen.</Text-field><Text-field layout="Normal" style="Text"><Font encoding="ISO8859-1">als Parameter wird folgendes \374bergeben:</Font>
	1. Parameter:	f	Die Funktion abhaenig von zwei Variablen (x,y). Die Definition der Funktion muss wie folgt lauten</Text-field><Text-field layout="Normal" style="Text">				f := (x,y) -&gt; x^2+y^2;</Text-field><Text-field layout="Normal" style="Text">				<Font bold="true">ACHTUNG ! : </Font>Es wird im Funktionsaufruf nur f und <Font bold="true">NICHT </Font>f(x,y) uebergeben!!!</Text-field><Text-field layout="Normal" style="Text">				<Font bold="true">ACHTUNG ! :</Font> Die Variablen in der Funktion muessen x und y heissen!!!</Text-field><Text-field layout="Normal" style="Text">	2. Parameter:	x0	x-Wert, an welchem die Tangentialebene gebildet werden soll.</Text-field><Text-field layout="Normal" style="Text">	3. Parameter:	y0	y-Wert, an welchem die Tangentialebene gebildet werden soll.</Text-field><Text-field layout="Normal" style="Text">	4. Parameter:	X	X-Wert fuer die Plottaufbereitung ( x = -X .. X ).</Text-field><Text-field layout="Normal" style="Text">	5. Parameter:	Y	Y-Wert fuer die Plottaufbereitung ( y = -Y .. Y ).</Text-field></Input></Group></Section><Title><Text-field layout="Heading 1" style="Heading 1"/></Title><Section collapsed="true"><Title><Text-field layout="Heading 2" style="Heading 2">Maple-Code</Text-field></Title><Section collapsed="true"><Title><Text-field layout="Heading 3" style="Heading 3">Funktion</Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">tangential_Ebene := proc( f, x0, y0, X, Y )
	local t, p1, p2, fx, fy:
	fx := D[1] (f);
	fy := D[2] (f);
	t := (x,y) -&gt; f(x0,y0) + fx(x0,y0) * (x-x0) + fy(x0,y0) * (y-y0);
	p1 := plot3d (f(x,y), x=-X..X, y=-Y..Y, axes=boxed):
	p2 := plot3d (t(x,y), x=-X..X, y=-Y..Y, style=patchnogrid):
	with (plots, display):
	printf("\n\n\n\t\t\tDie Ableitung nach x lautet:");
	print(fx(x,y));
	printf("\n\n\n\t\t\tDie Ableitung nach y lautet:");
	print(fy(x,y));
	printf("\n\n\n\t\t\tDie Tangentialebenengleichung lautet:\n");
	print (z = t(x,y));
	printf("\n\n\n\t\t\tDie Tangentialebenengleichung genau lautet:\n");
	print (z = evalf(t(x,y)));
	printf("\n\n\n\t\t\tDie Funktion und die Ebene geplottet sehen wie folgt aus:\n");
	print (display ([p1,p2]));
end proc:</Text-field></Input></Group></Section><Section collapsed="true"><Title><Text-field layout="Heading 3" style="Heading 3">Beispiel</Text-field></Title><Section collapsed="true"><Title><Text-field layout="Heading 4" style="Heading 4">a)</Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">f:= (x,y) -&gt; exp(-(x^2+y^2)):</Text-field></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">tangential_Ebene ( f, 0.15, 0.15, 2, 2 );</Text-field></Input><Output><Text-field layout="Normal" style="Line Printed Output">			Die Ableitung nach x lautet:</Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMsJComSSJ4RzYiIiIiLUkkZXhwRzYkSSpwcm90ZWN0ZWRHRitJKF9zeXNsaWJHRiY2IywmKiRGJSIiIyEiIiokSSJ5R0YmRjBGMUYnISIj</Equation></Text-field><Text-field layout="Normal" style="Line Printed Output">


			Die Ableitung nach y lautet:</Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMsJComSSJ5RzYiIiIiLUkkZXhwRzYkSSpwcm90ZWN0ZWRHRitJKF9zeXNsaWJHRiY2IywmKiRJInhHRiYiIiMhIiIqJEYlRjFGMkYnISIj</Equation></Text-field><Text-field layout="Normal" style="Line Printed Output">


			Die Tangentialebenengleichung lautet:
</Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMvSSJ6RzYiLCgkIiticy5VNSEiKiIiIkkieEdGJSQhK1lDKnonRyEjNUkieUdGJUYs</Equation></Text-field><Text-field layout="Normal" style="Line Printed Output">


			Die Tangentialebenengleichung genau lautet:
</Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMvSSJ6RzYiLCgkIiticy5VNSEiKiIiIkkieEdGJSQhK1lDKnonRyEjNUkieUdGJUYs</Equation></Text-field><Text-field layout="Normal" style="Line Printed Output">


			Die Funktion und die Ebene geplottet sehen wie folgt aus:
</Text-field></Output><Output><Text-field layout="Maple Plot"><Plot height="400" type="three-dimensional" 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collapsed="true"><Title><Text-field layout="Heading 4" style="Heading 4">b)</Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">z := (x,y) -&gt; sin(x)*cos(y);</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJ6RzYiZio2JEkieEdGJUkieUdGJUYlNiRJKW9wZXJhdG9yR0YlSSZhcnJvd0dGJUYlKiYtSSRzaW5HNiRJKnByb3RlY3RlZEdGMUkoX3N5c2xpYkdGJTYjOSQiIiItSSRjb3NHRjA2IzklRjVGJUYlRiU=</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">tangential_Ebene(z, 0.9*Pi, 1.1*Pi, 5, 5);</Text-field></Input><Output><Text-field layout="Normal" style="Line Printed Output">									Die Ableitung nach x lautet:</Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMqJi1JJGNvc0c2JEkqcHJvdGVjdGVkR0YnSShfc3lzbGliRzYiNiNJInhHRikiIiItRiU2I0kieUdGKUYs</Equation></Text-field><Text-field layout="Normal" style="Line Printed Output">


									Die Ableitung nach y lautet:</Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMsJComLUkkc2luRzYkSSpwcm90ZWN0ZWRHRihJKF9zeXNsaWJHNiI2I0kieEdGKiIiIi1GJjYjSSJ5R0YqRi0hIiI=</Equation></Text-field><Text-field layout="Normal" style="Line Printed Output">


									Die Tangentialebenengleichung lautet:
</Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMvSSJ6RzYiLCgqJi1JJHNpbkc2JEkqcHJvdGVjdGVkR0YrSShfc3lzbGliR0YlNiMsJEkjUGlHRiskIiIqISIiIiIiLUkkY29zR0YqNiMsJEYvJCIjNkYyRjNGMyooLUY1Ri1GM0Y0RjMsJkkieEdGJUYzRi8kISIqRjJGM0YzKihGKEYzLUYpRjZGMywmSSJ5R0YlRjNGLyQhIzZGMkYzRjI=</Equation></Text-field><Text-field layout="Normal" style="Line Printed Output">


									Die Tangentialebenengleichung genau lautet:
</Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMvSSJ6RzYiLCgkISslNEQ4PSQhIioiIiJJInhHRiUkIit1XDNYISohIzVJInlHRiUkIitlLTpcJiohIzY=</Equation></Text-field><Text-field layout="Normal" style="Line Printed Output">


								Die Funktion und die Ebene geplottet sehen wie folgt aus:
</Text-field></Output><Output><Text-field layout="Maple Plot"><Plot height="400" type="three-dimensional" 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layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group></Section></Section><Section collapsed="true"><Title><Text-field layout="Heading 3" style="Heading 3">Deine Anwendung</Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">f:=(x,y)-&gt;(x^2+5*y^2)*exp(-y^2);</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJmRzYiZio2JEkieEdGJUkieUdGJUYlNiRJKW9wZXJhdG9yR0YlSSZhcnJvd0dGJUYlKiYsJiokOSQiIiMiIiIqJDklRjEiIiZGMi1JJGV4cEdGJTYjLCRGMyEiIkYyRiVGJUYl</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">plot3d(f(x,y),x=-100..100, y=-100..100);</Text-field></Input><Output><Text-field layout="Maple Plot"><Plot height="400" type="three-dimensional" 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0000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000-%*AXESSTYLEG6#%$BOXG-%+AXESLABELSG6%Q"xF1Q"yF1Q!F1-%,ORIENTATIONG6$$"1-++++++()!#9F?-%%FONTG6$%*HELVETICAG"#5</Plot></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">tangential_Ebene ( f, 0.0, 0.0, 2, 2 );</Text-field></Input><Output><Text-field layout="Normal" style="Line Printed Output">			Die Ableitung nach x lautet:</Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMsJComSSJ4RzYiIiIiLUkkZXhwRzYkSSpwcm90ZWN0ZWRHRitJKF9zeXNsaWJHRiY2IywkKiRJInlHRiYiIiMhIiJGJ0Yx</Equation></Text-field><Text-field layout="Normal" style="Line Printed Output">


			Die Ableitung nach y lautet:</Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMsJiomSSJ5RzYiIiIiLUkkZXhwRzYkSSpwcm90ZWN0ZWRHRitJKF9zeXNsaWJHRiY2IywkKiRGJSIiIyEiIkYnIiM1KigsJiokSSJ4R0YmRjBGJ0YvIiImRidGJUYnRihGJyEiIw==</Equation></Text-field><Text-field layout="Normal" style="Line Printed Output">


			Die Tangentialebenengleichung lautet:
</Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMvSSJ6RzYiJCIiIUYn</Equation></Text-field><Text-field layout="Normal" style="Line Printed Output">


			Die Tangentialebenengleichung genau lautet:
</Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMvSSJ6RzYiJCIiIUYn</Equation></Text-field><Text-field layout="Normal" style="Line Printed Output">


			Die Funktion und die Ebene geplottet sehen wie folgt aus:
</Text-field></Output><Output><Text-field layout="Maple Plot"><Plot height="400" type="three-dimensional" 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000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000-%&STYLEG6#%,PATCHNOGRIDG-%*AXESSTYLEG6#%$BOXG-%+AXESLABELSG6)Q"xF1Q"yF1Q!F1-%%FONTG6$%*HELVETICAG"#5%+HORIZONTALGFHFHFC</Plot></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">f:=(x,y)-&gt;(sin(x) * cos(y));</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJmRzYiZio2JEkieEdGJUkieUdGJUYlNiRJKW9wZXJhdG9yR0YlSSZhcnJvd0dGJUYlKiYtSSRzaW5HRiU2IzkkIiIiLUkkY29zR0YlNiM5JUYyRiVGJUYl</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">plot3d(f(x,y),x=-10..10, y=-10..10);</Text-field></Input><Output><Text-field layout="Maple Plot"><Plot height="400" type="three-dimensional" width="400">-%'PLOT3DG6%-%%GRIDG6%;$!#5""!$"#5F+F(X,I)anythingGI*protectedGF06"F1[gl'!%"!!#\bm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97BFDF5A7A0434598DBFE024ED23A07AB4BFC82349F307A3B03FD00ED2BA72A79E3FE0D4FD734B25E53FDD36D8F55D3CE1-%+AXESLABELSG6%Q"xF1Q"yF1Q!F1-%%FONTG6$%*HELVETICAGF-</Plot></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">tangential_Ebene ( f, 0.9*Pi, 1.1*Pi, 10, 10 );</Text-field></Input><Output><Text-field layout="Normal" style="Line Printed Output">			Die Ableitung nach x lautet:</Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMqJi1JJGNvc0c2JEkqcHJvdGVjdGVkR0YnSShfc3lzbGliRzYiNiNJInhHRikiIiItRiU2I0kieUdGKUYs</Equation></Text-field><Text-field layout="Normal" style="Line Printed Output">


			Die Ableitung nach y lautet:</Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMsJComLUkkc2luRzYkSSpwcm90ZWN0ZWRHRihJKF9zeXNsaWJHNiI2I0kieEdGKiIiIi1GJjYjSSJ5R0YqRi0hIiI=</Equation></Text-field><Text-field layout="Normal" style="Line Printed Output">


			Die Tangentialebenengleichung lautet:
</Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMvSSJ6RzYiLCgqJi1JJHNpbkc2JEkqcHJvdGVjdGVkR0YrSShfc3lzbGliR0YlNiMsJEkjUGlHRiskIiIqISIiIiIiLUkkY29zR0YqNiMsJEYvJCIjNkYyRjNGMyooLUY1Ri1GM0Y0RjMsJkkieEdGJUYzRi8kISIqRjJGM0YzKihGKEYzLUYpRjZGMywmSSJ5R0YlRjNGLyQhIzZGMkYzRjI=</Equation></Text-field><Text-field layout="Normal" style="Line Printed Output">


			Die Tangentialebenengleichung genau lautet:
</Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMvSSJ6RzYiLCgkISslNEQ4PSQhIioiIiJJInhHRiUkIit1XDNYISohIzVJInlHRiUkIitlLTpcJiohIzY=</Equation></Text-field><Text-field layout="Normal" style="Line Printed Output">


			Die Funktion und die Ebene geplottet sehen wie folgt aus:
</Text-field></Output><Output><Text-field layout="Maple Plot"><Plot height="400" type="three-dimensional" 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B4A640190BEBA7941FE840195D6817798B2A4019AEE4875EF66C401A0060F74461AE401A51DD6729CCF0401AA359D70F3832401AF4D646F4A374401B4652B6DA0EB6-%&STYLEG6#%,PATCHNOGRIDG-%*AXESSTYLEG6#%$BOXG-%+AXESLABELSG6)Q"xF1Q"yF1Q!F1-%%FONTG6$%*HELVETICAGF-%+HORIZONTALGFGFGFC</Plot></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group></Section></Section></Section><Section collapsed="true"><Title><Text-field layout="Heading 1" style="Heading 1">totales_Differential( f, VAR)</Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">restart:</Text-field></Input></Group><Section collapsed="true"><Title><Text-field layout="Heading 2" style="Heading 2">Dokumentation</Text-field></Title><Group><Input><Text-field layout="Normal" style="Text">Mit Hilfe dieser Funktion laesst sich das totale Differential einer Funktion berechnen.</Text-field><Text-field layout="Normal" style="Text"><Font encoding="ISO8859-1">als Parameter wird folgendes \374bergeben:</Font>
	1. Parameter:	f	Die Funktion abhaenig von mehreren Variablen.</Text-field><Text-field layout="Normal" style="Text">				-	Wird die Funktion f := (x,y) -&gt; x^2+y^2; auf diese Weise definiert, wird im</Text-field><Text-field layout="Normal" style="Text">					Funktionsaufruf f(x,y) uebergeben.</Text-field><Text-field layout="Normal" style="Text">				-	Wird die Funktion f := x^2+y^2: auf diese Weise definiert, wird im</Text-field><Text-field layout="Normal" style="Text">					Funktionsaufruf f uebergeben.</Text-field><Text-field layout="Normal" style="Text">	2. Parameter:	VAR	Ist eine Liste von Variablen, die in der Funktion vorkommen.</Text-field><Text-field layout="Normal" style="Text">				<Font bold="true">ACHTUNG ! : </Font>Definition mit eckigen Klammern ( [] ) !!!</Text-field></Input></Group></Section><Title><Text-field layout="Heading 1" style="Heading 1"/></Title><Section collapsed="true"><Title><Text-field layout="Heading 2" style="Heading 2">Maple-Code</Text-field></Title><Section><Title><Text-field layout="Heading 3" style="Heading 3">Funktion</Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">totales_Differential := proc ( f, VAR )
	local n, i, var, df:
	n := nops (VAR):
	for i from 1 to n do
		var[i] := args[2][i]:
	od:
	df := sum ('diff(f, var[i]) * cat(d, var[i])', 'i' = 1..n);
end proc:</Text-field></Input></Group></Section><Section><Title><Text-field layout="Heading 3" style="Heading 3">Beispiel</Text-field></Title><Section><Title><Text-field layout="Heading 4" style="Heading 4">a)</Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">f(x,y):=x*ln(x+y);</Font></Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+LUkiZkc2IjYkSSJ4R0YmSSJ5R0YmKiZGKCIiIi1JI2xuRzYkSSpwcm90ZWN0ZWRHRi9JKF9zeXNsaWJHRiY2IywmRihGK0YpRitGKw==</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">df:=</Font>totales_Differential<Font italic="false" underline="false">(f(x,y), [x,y]);</Font></Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSNkZkc2IiwmKiYsJi1JI2xuRzYkSSpwcm90ZWN0ZWRHRixJKF9zeXNsaWJHRiU2IywmSSJ4R0YlIiIiSSJ5R0YlRjFGMSomRjBGMUYvISIiRjFGMUkjZHhHRiVGMUYxKihGMEYxRi9GNEkjZHlHRiVGMUYx</Equation></Text-field></Output></Group></Section><Section><Title><Text-field layout="Heading 4" style="Heading 4">b)</Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">u:=(p,r,t)-&gt;r**2*exp(-t**2)*(1-(p/(1+p)**2));</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJ1RzYiZio2JUkicEdGJUkickdGJUkidEdGJUYlNiRJKW9wZXJhdG9yR0YlSSZhcnJvd0dGJUYlKig5JSIiIy1JJGV4cEdGJTYjLCQqJDkmRjAhIiIiIiIsJkY4RjgqJjkkRjgsJkY4RjhGO0Y4ISIjRjdGOEYlRiVGJQ==</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">df:=totales_Differential(u(p,r,t), [p,r,t]);</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSNkZkc2IiwoKipJInJHRiUiIiMtSSRleHBHNiRJKnByb3RlY3RlZEdGLUkoX3N5c2xpYkdGJTYjLCQqJEkidEdGJUYpISIiIiIiLCYqJCwmRjRGNEkicEdGJUY0ISIjRjMqJkY4RjRGNyEiJEYpRjRJI2RwR0YlRjRGNCoqRihGNEYqRjQsJkY0RjQqJkY4RjRGN0Y5RjNGNEkjZHJHRiVGNEYpKixGKEYpRjJGNEYqRjRGPkY0SSNkdEdGJUY0Rjk=</Equation></Text-field></Output></Group></Section><Section><Title><Text-field layout="Heading 4" style="Heading 4">c)</Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">x:=(r,t)-&gt;r**2*(1+cos(t)**2);</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJ4RzYiZio2JEkickdGJUkidEdGJUYlNiRJKW9wZXJhdG9yR0YlSSZhcnJvd0dGJUYlKiY5JCIiIywmIiIiRjEqJC1JJGNvc0dGJTYjOSVGL0YxRjFGJUYlRiU=</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">y:=(r,t)-&gt;r**(-1)*(1-sin(t)**2);</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJ5RzYiZio2JEkickdGJUkidEdGJUYlNiRJKW9wZXJhdG9yR0YlSSZhcnJvd0dGJUYlKiY5JCEiIiwmIiIiRjEqJC1JJHNpbkdGJTYjOSUiIiNGL0YxRiVGJUYl</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">z:=x(r,t)+y(r,t);</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJ6RzYiLCYqJkkickdGJSIiIywmIiIiRisqJC1JJGNvc0c2JEkqcHJvdGVjdGVkR0YwSShfc3lzbGliR0YlNiNJInRHRiVGKUYrRitGKyomRighIiIsJkYrRisqJC1JJHNpbkdGL0YyRilGNUYrRis=</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">df:=totales_Differential(z,[r,t]);</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSNkZkc2IiwmKiYsJiomSSJyR0YlIiIiLCZGK0YrKiQtSSRjb3NHNiRJKnByb3RlY3RlZEdGMUkoX3N5c2xpYkdGJTYjSSJ0R0YlIiIjRitGK0Y1KiZGKiEiIywmRitGKyokLUkkc2luR0YwRjNGNSEiIkYrRjxGK0kjZHJHRiVGK0YrKiYsJiooRipGNUYuRitGOkYrRjcqKEYqRjxGLkYrRjpGK0Y3RitJI2R0R0YlRitGKw==</Equation></Text-field></Output></Group></Section></Section><Section><Title><Text-field layout="Heading 3" style="Heading 3">Deine Anwendung</Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group></Section></Section></Section><Section collapsed="true"><Title><Text-field layout="Heading 1" style="Heading 1">extremalWerte( f, VAR)</Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">restart:</Text-field></Input></Group><Section><Title><Text-field layout="Heading 2" style="Heading 2">Dokumentation</Text-field></Title><Group><Input><Text-field layout="Normal" style="Text">Mit Hilfe dieser Funktion lassen sich die Extremalwerte einer Funktion berechnen.</Text-field><Text-field layout="Normal" style="Text"><Font encoding="ISO8859-1">als Parameter wird folgendes \374bergeben:</Font>
	1. Parameter:	f	Die Funktion abhaenig von zwei Variablen. Die Definition der Funktion muss wie folgt lauten
				f := (x,y) -&gt; x^2+y^2;</Text-field><Text-field layout="Normal" style="Text">				<Font bold="true" executable="false">ACHTUNG ! : </Font><Font executable="false">Es wird im Funktionsaufruf nur f und <Font bold="true">NICHT </Font>f(x,y) uebergeben!!!</Font></Text-field><Text-field layout="Normal" style="Text">	<Font executable="false">2. Parameter:	VAR	Ist eine Liste von Variablen, die in der Funktion vorkommen.</Font>
				<Font bold="true" executable="false">ACHTUNG ! : </Font><Font executable="false">Definition mit eckigen Klammern ( [] ) !!!</Font></Text-field></Input></Group></Section><Title><Text-field layout="Heading 1" style="Heading 1"/></Title><Section collapsed="true"><Title><Text-field layout="Heading 2" style="Heading 2">Maple-Code</Text-field></Title><Section><Title><Text-field layout="Heading 3" style="Heading 3">Funktion</Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">extremalWerte := proc ( f , VAR )
	local fx, fy, <Font italic="false" underline="false">stellen, i, Delta, X, Y</Font>:
	fx := D[1](f):
	fy := D[2](f):
	<Font italic="false" underline="false">stellen := sort (simplify (remove (has,[evalf(solve ( {fx(</Font>VAR[1]<Font italic="false" underline="false">,</Font>VAR[2]<Font italic="false" underline="false">) = 0, fy(</Font>VAR[1]<Font italic="false" underline="false">,</Font>VAR[2]<Font italic="false" underline="false">) = 0}, {</Font>VAR[1]<Font italic="false" underline="false">,</Font>VAR[2]<Font italic="false" underline="false">} ))],I)));
	printf("\t\t\tEs gibt folgende moeglichen Extremwerte: %a\n\n\n\n", stellen);</Font>
	Delta:=(x0,y0)-&gt;D[1](fx)(x0,y0)*D[2](fy)(x0,y0)-D[2](fx)(x0,y0)^2;
	for i from 1 to nops(stellen) do
		X := 1:
		Y := 2:
		if op(1,stellen[i][1]) &lt;&gt; VAR[1] then
			X := 2:
			Y := 1:
		end if;
		#printf("X = %a: ", X);
		#printf("Y = %a: ", Y);
		printf("\t\t\tIm folgenden wird der Punkt [ %a , %a ] betrachtet\n", op(2,stellen[i][X]), op(2,stellen[i][Y]));
		printf("\t\t\tDas Delta an diesem Punkt lautet: %a\n", Delta(op(2,stellen[i][X]),op(2,stellen[i][Y])));
		#printf("XXX = %a: ", op(2,stellen[i][1]));
		#printf("YYY = %a: \n\n\n", op(2,stellen[i][2]));
		if Delta(op(2,stellen[i][X]),op(2,stellen[i][Y])) &gt; 0 then
			printf("\t\t\tDie zweite Ableitung nach der ersten Variable lautet: %a\n", D[1](fx)(op(2,stellen[i][X]),op(2,stellen[i][Y])));
			if D[1](fx)(op(2,stellen[i][X]),op(2,stellen[i][Y])) &gt; 0 then
				printf("\t\t\tDer Punkt [ %a , %a ] ist ein lokales Minimum\n\n\n", op(2,stellen[i][X]), op(2,stellen[i][Y]));
			end if;
			if D[1](fx)(op(2,stellen[i][X]),op(2,stellen[i][Y])) &lt; 0 then
				printf("\t\t\tDer Punkt [ %a , %a ] ist ein lokales Maximum\n\n\n", op(2,stellen[i][X]), op(2,stellen[i][Y]));
			end if:
			print(plot3d([f(x,y)],x=op(2,stellen[i][X])-10..op(2,stellen[i][X])+10, y=op(2,stellen[i][Y])-10..10, axes=boxed));
		end if;
		if Delta(op(2,stellen[i][X]),op(2,stellen[i][Y])) &lt; 0 then
			printf("\t\t\tDer Punkt [ %a , %a ] ist kein Extremalwert\n\n\n", op(2,stellen[i][X]), op(2,stellen[i][Y]));
		end if;
		if Delta(op(2,stellen[i][X]),op(2,stellen[i][Y])) = 0 then
			printf("\t\t\tUeber den Punkt [ %a , %a ] kann mit diesem Verfahren keine Aussage gemacht werden\n\n\n", op(2,stellen[i][X]), op(2,stellen[i][Y]));
		end if;
	end do;
end proc:</Text-field></Input></Group></Section><Section><Title><Text-field layout="Heading 3" style="Heading 3">Beispiel</Text-field></Title><Section><Title><Text-field layout="Heading 4" style="Heading 4">a)</Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">f:=(x,y)-&gt;3*x*y**2+4*x**3-3*y**2-12*x**2+1;</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJmRzYiZio2JEkieEdGJUkieUdGJUYlNiRJKW9wZXJhdG9yR0YlSSZhcnJvd0dGJUYlLCwqJjkkIiIiOSUiIiMiIiQqJEYvRjMiIiUqJEYxRjIhIiQqJEYvRjIhIzdGMEYwRiVGJUYl</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">extremalWerte(f,[x,y]);</Font></Text-field></Input><Output><Text-field layout="Normal" style="Line Printed Output">			Es gibt folgende moeglichen Extremwerte: [{y = 0., x = 0.}, {y = 0., x = 2.}, {x = 1., y = 2.}, {y = -2., x = 1.}]



			Im folgenden wird der Punkt [ 0. , 0. ] betrachtet
			Das Delta an diesem Punkt lautet: 144.
			Die zweite Ableitung nach der ersten Variable lautet: -24.
			Der Punkt [ 0. , 0. ] ist ein lokales Maximum


</Text-field></Output><Output><Text-field layout="Maple Plot"><Plot height="400" type="three-dimensional" 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layout="Normal" style="Line Printed Output">			Im folgenden wird der Punkt [ 2. , 0. ] betrachtet
			Das Delta an diesem Punkt lautet: 144.
			Die zweite Ableitung nach der ersten Variable lautet: 24.
			Der Punkt [ 2. , 0. ] ist ein lokales Minimum


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layout="Normal" style="Line Printed Output">			Im folgenden wird der Punkt [ 1. , 2. ] betrachtet
			Das Delta an diesem Punkt lautet: -144.
			Der Punkt [ 1. , 2. ] ist kein Extremalwert


			Im folgenden wird der Punkt [ 1. , -2. ] betrachtet
			Das Delta an diesem Punkt lautet: -144.
			Der Punkt [ 1. , -2. ] ist kein Extremalwert


</Text-field></Output></Group></Section><Section><Title><Text-field layout="Heading 4" style="Heading 4">b)</Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">f:=(x,y)-&gt;1+x^2+y^2;</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJmRzYiZio2JEkieEdGJUkieUdGJUYlNiRJKW9wZXJhdG9yR0YlSSZhcnJvd0dGJUYlLCgiIiJGLiokOSQiIiNGLiokOSVGMUYuRiVGJUYl</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">extremalWerte(f,[x,y]);</Font></Text-field></Input><Output><Text-field layout="Normal" style="Line Printed Output">			Es gibt folgende moeglichen Extremwerte: [{y = 0., x = 0.}]



			Im folgenden wird der Punkt [ 0. , 0. ] betrachtet
			Das Delta an diesem Punkt lautet: 4
			Die zweite Ableitung nach der ersten Variable lautet: 2
			Der Punkt [ 0. , 0. ] ist ein lokales Minimum


</Text-field></Output><Output><Text-field layout="Maple Plot"><Plot height="400" type="three-dimensional" 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layout="Heading 4" style="Heading 4">c)</Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">f:=(x,y)-&gt;exp(-x^2-y^2);</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJmRzYiZio2JEkieEdGJUkieUdGJUYlNiRJKW9wZXJhdG9yR0YlSSZhcnJvd0dGJUYlLUkkZXhwR0YlNiMsJiokOSQiIiMhIiIqJDklRjNGNEYlRiVGJQ==</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">extremalWerte(f,[x,y]);</Text-field></Input><Output><Text-field layout="Normal" style="Line Printed Output">			Es gibt folgende moeglichen Extremwerte: [{y = 0., x = 0.}]



			Im folgenden wird der Punkt [ 0. , 0. ] betrachtet
			Das Delta an diesem Punkt lautet: 4.
			Die zweite Ableitung nach der ersten Variable lautet: -2.
			Der Punkt [ 0. , 0. ] ist ein lokales Maximum


</Text-field></Output><Output><Text-field layout="Maple Plot"><Plot height="400" type="three-dimensional" 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1433D8E9904604C1E332E86EA9976CAD5231D7E63C38374DEB30A75146B506A6202F56B0DA60680F842DE6061812054CFA-%*AXESSTYLEG6#%$BOXG-%+AXESLABELSG6%Q"xF1Q"yF1Q!F1-%%FONTG6$%*HELVETICAGF-</Plot></Text-field></Output></Group></Section><Section><Title><Text-field layout="Heading 4" style="Heading 4">d)</Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">f:=(x,y)-&gt;x^2-y^2;</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJmRzYiZio2JEkieEdGJUkieUdGJUYlNiRJKW9wZXJhdG9yR0YlSSZhcnJvd0dGJUYlLCYqJDkkIiIjIiIiKiQ5JUYwISIiRiVGJUYl</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">extremalWerte(f,[x,y]);</Text-field></Input><Output><Text-field layout="Normal" style="Line Printed Output">			Es gibt folgende moeglichen Extremwerte: [{y = 0., x = 0.}]



			Im folgenden wird der Punkt [ 0. , 0. ] betrachtet
			Das Delta an diesem Punkt lautet: -4
			Der Punkt [ 0. , 0. ] ist kein Extremalwert


</Text-field></Output></Group></Section><Section><Title><Text-field layout="Heading 4" style="Heading 4">e)</Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">f:=(x,y)-&gt;3*x*y-x^3-y^3;</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJmRzYiZio2JEkieEdGJUkieUdGJUYlNiRJKW9wZXJhdG9yR0YlSSZhcnJvd0dGJUYlLCgqJjkkIiIiOSVGMCIiJCokRi9GMiEiIiokRjFGMkY0RiVGJUYl</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">extremalWerte(f,[x,y]);</Text-field></Input><Output><Text-field layout="Normal" style="Line Printed Output">			Es gibt folgende moeglichen Extremwerte: [{y = 0., x = 0.}, {y = 1., x = 1.}]



			Im folgenden wird der Punkt [ 0. , 0. ] betrachtet
			Das Delta an diesem Punkt lautet: -9.
			Der Punkt [ 0. , 0. ] ist kein Extremalwert


			Im folgenden wird der Punkt [ 1. , 1. ] betrachtet
			Das Delta an diesem Punkt lautet: 27.
			Die zweite Ableitung nach der ersten Variable lautet: -6.
			Der Punkt [ 1. , 1. ] ist ein lokales Maximum


</Text-field></Output><Output><Text-field layout="Maple Plot"><Plot height="400" type="three-dimensional" 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layout="Heading 4" style="Heading 4">f)</Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">u:=(s,t)-&gt;s*t-27*(1/s-1/t);</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJ1RzYiZio2JEkic0dGJUkidEdGJUYlNiRJKW9wZXJhdG9yR0YlSSZhcnJvd0dGJUYlLCgqJjkkIiIiOSVGMEYwKiRGLyEiIiEjRiokRjFGMyIjRkYlRiVGJQ==</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">extremalWerte(u,[s,t]);</Text-field></Input><Output><Text-field layout="Normal" style="Line Printed Output">			Es gibt folgende moeglichen Extremwerte: [{t = -3., s = 3.}]



			Im folgenden wird der Punkt [ 3. , -3. ] betrachtet
			Das Delta an diesem Punkt lautet: 3.000000000
			Die zweite Ableitung nach der ersten Variable lautet: -2.000000000
			Der Punkt [ 3. , -3. ] ist ein lokales Maximum


</Text-field></Output><Output><Text-field layout="Maple Plot"><Plot height="400" type="three-dimensional" 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layout="Heading 4" style="Heading 4">g)</Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">h:=(x,y)-&gt;(x^2+y^2)*exp(-x);</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJoRzYiZio2JEkieEdGJUkieUdGJUYlNiRJKW9wZXJhdG9yR0YlSSZhcnJvd0dGJUYlKiYsJiokOSQiIiMiIiIqJDklRjFGMkYyLUkkZXhwRzYkSSpwcm90ZWN0ZWRHRjhJKF9zeXNsaWJHRiU2IywkRjAhIiJGMkYlRiVGJQ==</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">extremalWerte(h,[x,y]);</Text-field></Input><Output><Text-field layout="Normal" style="Line Printed Output">			Es gibt folgende moeglichen Extremwerte: [{x = 2., y = 0.}, {y = 0., x = 0.}]



			Im folgenden wird der Punkt [ 2. , 0. ] betrachtet
			Das Delta an diesem Punkt lautet: -.7326255562e-1
			Der Punkt [ 2. , 0. ] ist kein Extremalwert


			Im folgenden wird der Punkt [ 0. , 0. ] betrachtet
			Das Delta an diesem Punkt lautet: 4.
			Die zweite Ableitung nach der ersten Variable lautet: 2.
			Der Punkt [ 0. , 0. ] ist ein lokales Minimum


</Text-field></Output><Output><Text-field layout="Maple Plot"><Plot height="400" type="three-dimensional" 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layout="Heading 3" style="Heading 3">Deine Anwendung</Text-field></Title><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">f:=(x,y)-&gt;(x^2+5*y^2)*exp(-y^2);</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJmRzYiZio2JEkieEdGJUkieUdGJUYlNiRJKW9wZXJhdG9yR0YlSSZhcnJvd0dGJUYlKiYsJiokOSQiIiMiIiIqJDklRjEiIiZGMi1JJGV4cEdGJTYjLCRGMyEiIkYyRiVGJUYl</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">fx:=D[1](f);</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSNmeEc2ImYqNiRJInhHRiVJInlHRiVGJTYkSSlvcGVyYXRvckdGJUkmYXJyb3dHRiVGJSwkKiY5JCIiIi1JJGV4cEc2JEkqcHJvdGVjdGVkR0Y0SShfc3lzbGliR0YlNiMsJCokOSUiIiMhIiJGMEY6RiVGJUYl</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">fy:=D[2](f);</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSNmeUc2ImYqNiRJInhHRiVJInlHRiVGJTYkSSlvcGVyYXRvckdGJUkmYXJyb3dHRiVGJSwmKiY5JSIiIi1JJGV4cEc2JEkqcHJvdGVjdGVkR0Y0SShfc3lzbGliR0YlNiMsJCokRi8iIiMhIiJGMCIjNSooLCYqJDkkRjlGMEY4IiImRjBGL0YwRjFGMCEiI0YlRiVGJQ==</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">extremalWerte(f,[x,y]);</Text-field></Input><Output><Text-field layout="Normal" style="Line Printed Output">			Es gibt folgende moeglichen Extremwerte: [{y = 0., x = 0.}, {x = 0., y = 1.}, {y = -1., x = 0.}]



			Im folgenden wird der Punkt [ 0. , 0. ] betrachtet
			Das Delta an diesem Punkt lautet: 20.
			Die zweite Ableitung nach der ersten Variable lautet: 2.
			Der Punkt [ 0. , 0. ] ist ein lokales Minimum


</Text-field></Output><Output><Text-field layout="Maple Plot"><Plot height="400" type="three-dimensional" 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layout="Normal" style="Line Printed Output">			Im folgenden wird der Punkt [ 0. , 1. ] betrachtet
			Das Delta an diesem Punkt lautet: -5.413411332
			Der Punkt [ 0. , 1. ] ist kein Extremalwert


			Im folgenden wird der Punkt [ 0. , -1. ] betrachtet
			Das Delta an diesem Punkt lautet: -5.413411332
			Der Punkt [ 0. , -1. ] ist kein Extremalwert


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