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<Worksheet><Version major="6" minor="1"/><View-Properties><Zoom percentage="100"/></View-Properties><Styles><Layout alignment="centred" name="Author" spaceabove="8.0" spacebelow="8.0"/><Layout name="Normal"/><Layout alignment="centred" name="Maple Plot"/><Layout alignment="centred" name="Title" spaceabove="12.0" spacebelow="12.0"/><Layout alignment="centred" linespacing="0.5" name="Maple Output"/><Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" name="Maple Input"/><Font background="[0,0,0]" family="Times New Roman" name="Page Number" underline="false"/><Font background="[0,0,0]" name="Normal"/><Font background="[0,0,0]" name="Maple Plot"/><Font background="[0,0,0]" name="Author"/><Font background="[0,0,0]" bold="true" name="_cstyle263"/><Font background="[0,0,0]" bold="true" name="_cstyle262"/><Font background="[0,0,0]" italic="true" name="_cstyle261"/><Font background="[0,0,0]" family="Times New Roman" foreground="[0,0,255]" name="2D Output" underline="false"/><Font background="[0,0,0]" italic="true" name="_cstyle260"/><Font background="[0,0,0]" bold="true" name="_cstyle259"/><Font background="[0,0,0]" bold="true" name="_cstyle258"/><Font background="[0,0,0]" italic="true" name="_cstyle257"/><Font background="[0,0,0]" italic="true" name="_cstyle256"/><Font background="[0,0,0]" family="Times New Roman" name="2D Comment" underline="false"/><Font background="[0,0,0]" bold="true" name="Title" size="18" underline="true"/></Styles><Page-Numbers enabled="false" first-number="1" first-numbered-page="1" horizontal-location="right" style="Page Number" vertical-location="bottom"/><Group><Input><Text-field layout="Title" style="Title"><Font family="Times New Roman">Exponential Functions</Font></Text-field><Text-field layout="Author" style="Author"/><Text-field layout="Normal" style="Normal"><Font family="Times New Roman">We are interested in the graphs of  </Font><Equation input-equation="f(x) = a^x;" style="2D Comment">NiMvLSUiZkc2IyUieEcpJSJhR0Yn</Equation><Font family="Times New Roman">, where <Font style="_cstyle256">a &gt;</Font>1. </Font></Text-field></Input></Group><Group><Input><Text-field layout="Normal" style="Normal"><Font family="Times New Roman">Example 1: If </Font><Equation input-equation="f(x) = 2^x;" style="2D Comment">NiMvLSUiZkc2IyUieEcpIiIjRic=</Equation><Font family="Times New Roman">. Then </Font></Text-field><Text-field layout="Normal" style="Normal"><Font family="Times New Roman">(1) plot f; </Font></Text-field><Text-field layout="Normal" style="Normal"><Font family="Times New Roman">(2) what is <Font style="_cstyle257">f(0); </Font></Font></Text-field><Text-field layout="Normal" style="Normal"><Font family="Times New Roman">(3) what happens to f when x gets large (</Font><Equation input-equation="infinity;" style="2D Comment">NiMlKWluZmluaXR5Rw==</Equation><Font family="Times New Roman">) ? </Font></Text-field><Text-field layout="Normal" style="Normal"><Font family="Times New Roman">(4) what happens to f when x gets small (</Font><Equation input-equation="-infinity;" style="2D Comment">NiMsJCUpaW5maW5pdHlHISIi</Equation><Font family="Times New Roman">)?</Font></Text-field><Text-field layout="Normal" style="Normal"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">f:=x-&gt;2^x;</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+JSJmR2YqNiMlInhHNiI2JCUpb3BlcmF0b3JHJSZhcnJvd0dGKCkiIiM5JEYoRihGKA==</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">plot(f,-5..5,-1..10);</Text-field></Input><Output><Text-field layout="Maple Plot" style="Maple Plot"><Plot height="300" plot-scale="1.0" plot-xtrans="0.0" plot-ytrans="0.0" type="two-dimensional" width="400">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</Plot></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">f(100);</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMiQHdgPy5uXCwlSCNHLWddd0Ui</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">evalf(f(-100));</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMkIitfITQnKSl5ISNT</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" style="Normal"><Font family="Times New Roman" style="_cstyle258">Exercise 1: Answer the questions listed in "Example 1" by using the function </Font><Equation input-equation="f(x) = 10^x;" style="2D Comment">NiMvLSUiZkc2IyUieEcpIiM1Ric=</Equation><Font family="Times New Roman">.</Font></Text-field><Text-field layout="Normal" style="Normal"/><Text-field layout="Normal" style="Normal"><Font family="Times New Roman">Example 2: Use the shifting/reflection techniques to graph the each of the following functions together with </Font><Equation input-equation="f(x) = 2^x;" style="2D Comment">NiMvLSUiZkc2IyUieEcpIiIjRic=</Equation><Font family="Times New Roman">.[Do them by hands first and verify your answers with Maple].</Font></Text-field><Text-field layout="Normal" style="Normal"><Font family="Times New Roman">(1) </Font><Equation input-equation="f1(x) = 2^x+2;" style="2D Comment">NiMvLSUjZjFHNiMlInhHLCYpIiIjRiciIiJGKkYr</Equation><Font family="Times New Roman"> </Font></Text-field><Text-field layout="Normal" style="Normal"><Font family="Times New Roman">(2) </Font><Equation input-equation="f2(x) = 2^x-2;" style="2D Comment">NiMvLSUjZjJHNiMlInhHLCYpIiIjRiciIiJGKiEiIg==</Equation></Text-field><Text-field layout="Normal" style="Normal"><Font family="Times New Roman">(3) </Font><Equation input-equation="f3(x) = 2^(x-2);" style="2D Comment">NiMvLSUjZjNHNiMlInhHKSIiIywmRiciIiJGKSEiIg==</Equation></Text-field><Text-field layout="Normal" style="Normal"><Font family="Times New Roman">(4) </Font><Equation input-equation="f4(x) = 2^(x+2);" style="2D Comment">NiMvLSUjZjRHNiMlInhHKSIiIywmRiciIiJGKUYr</Equation></Text-field><Text-field layout="Normal" style="Normal"><Font family="Times New Roman">(5) </Font><Equation input-equation="f5(x) = 2^(-x);" style="2D Comment">NiMvLSUjZjVHNiMlInhHKSIiIywkRichIiI=</Equation></Text-field><Text-field layout="Normal" style="Normal"><Font family="Times New Roman">(6) </Font><Equation input-equation="f6(x) = -2^x;" style="2D Comment">NiMvLSUjZjZHNiMlInhHLCQpIiIjRichIiI=</Equation></Text-field><Text-field layout="Normal" style="Normal"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">f1:=x-&gt;2^x+2;f2:=x-&gt;2^x-2;f3:=x-&gt;2^(x-2);f4:=x-&gt;2^(x+2);f5:=x-&gt;2^(-x);f6:=x-&gt;-2^x;</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+JSNmMUdmKjYjJSJ4RzYiNiQlKW9wZXJhdG9yRyUmYXJyb3dHRigsJikiIiM5JCIiIkYuRjBGKEYoRig=</Equation></Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+JSNmMkdmKjYjJSJ4RzYiNiQlKW9wZXJhdG9yRyUmYXJyb3dHRigsJikiIiM5JCIiIiEiI0YwRihGKEYo</Equation></Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+JSNmM0dmKjYjJSJ4RzYiNiQlKW9wZXJhdG9yRyUmYXJyb3dHRigpIiIjLCY5JCIiIiEiI0YwRihGKEYo</Equation></Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+JSNmNEdmKjYjJSJ4RzYiNiQlKW9wZXJhdG9yRyUmYXJyb3dHRigpIiIjLCY5JCIiIkYtRjBGKEYoRig=</Equation></Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+JSNmNUdmKjYjJSJ4RzYiNiQlKW9wZXJhdG9yRyUmYXJyb3dHRigpIiIjLCQ5JCEiIkYoRihGKA==</Equation></Text-field><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+JSNmNkdmKjYjJSJ4RzYiNiQlKW9wZXJhdG9yRyUmYXJyb3dHRigsJCkiIiM5JCEiIkYoRihGKA==</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" style="Normal"><Font family="Times New Roman" style="_cstyle259">Note.</Font><Font family="Times New Roman"> The following Maple syntax is to plot two functions together. [1] Do you see that f1 is a vertical shifting of f? [2] What about f2, f3, f4, f5, f6 in relation to f?</Font></Text-field></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Normal"><Font style="Maple Input">plot({f,f1},-3..6,-1..10,thickness=2);</Font><Font family="Times New Roman"> </Font></Text-field></Input><Output><Text-field layout="Maple Plot" style="Maple Plot"><Plot height="300" plot-scale="1.0" plot-xtrans="0.0" plot-ytrans="0.0" type="two-dimensional" width="400">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</Plot></Text-field></Output></Group><Group><Input><Text-field layout="Normal" style="Normal"><Font family="Times New Roman" style="_cstyle262">Exercise 3</Font><Font family="Times New Roman">. Given that </Font><Equation input-equation="f(x) = 3^x+2;" style="2D Comment">NiMvLSUiZkc2IyUieEcsJikiIiRGJyIiIiIiI0Yr</Equation><Font family="Times New Roman">.</Font></Text-field><Text-field layout="Normal" style="Normal"><Font family="Times New Roman">(a) Find  <Font style="_cstyle260">g</Font>  that is being horizontally shifted to the right 3 units from f.</Font></Text-field><Text-field layout="Normal" style="Normal"><Font family="Times New Roman">(b) Find  <Font style="_cstyle261">h</Font>  that  is being vertically shifted down 5 units from g.</Font></Text-field><Text-field layout="Normal" style="Normal"><Font family="Times New Roman">Note: You should be able to do this by hand first and verify your answer with Maple or ClassPad.</Font></Text-field><Text-field layout="Normal" style="Normal"><Font family="Times New Roman" style="_cstyle263">Exercise 4</Font><Font family="Times New Roman">:  Given that </Font><Equation input-equation="f(x) = 3^(-x)+4;" style="2D Comment">NiMvLSUiZkc2IyUieEcsJikiIiQsJEYnISIiIiIiIiIlRi0=</Equation><Font family="Times New Roman">. </Font></Text-field><Text-field layout="Normal" style="Normal"><Font family="Times New Roman">(a) Find  g  that is being horizontally shifted to the right 3 units from f.</Font></Text-field><Text-field layout="Normal" style="Normal"><Font family="Times New Roman">(b) Find  h that  is being vertically shifted down 5 units from g.</Font></Text-field><Text-field layout="Normal" style="Normal"><Font family="Times New Roman">Note: You should be able to do this by hand first and verify your answer with Maple or ClassPad.</Font></Text-field><Text-field layout="Normal" style="Normal"/></Input></Group><Text-field/></Worksheet>