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id="10"/></item></list></costumes><sounds><list struct="atomic" id="11"></list></sounds><blocks></blocks><variables></variables><scripts><comment x="53" y="90.33333333333331" w="90" collapsed="false">Challenge question 1 is worth 3 pts</comment><script x="53" y="153.66666666666669"><block s="doStamp"></block></script><comment x="53" y="186.99999999999994" w="90" collapsed="false">Challenge question 2 is worth 3 pts</comment><script x="53" y="250.33333333333331"><block s="hide"></block></script><script x="53" y="283.66666666666663"><block s="show"></block></script><script x="52" y="16"><block s="clear"></block><block s="up"></block><block s="gotoXY"><l>0</l><l>100</l></block></script><script x="63.479494187499995" y="179.8000019999999"><custom-block s="Triangular number %s"><block var="i"/></custom-block></script><script x="226" y="67"><custom-block s="Draw Triangular Number %s"><l>3</l></custom-block></script></scripts></sprite><sprite name="Prob 1 a-c" idx="1" x="50.125" 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id="29"/></item></list></costumes><sounds><list struct="atomic" id="30"></list></sounds><blocks></blocks><variables></variables><scripts><script x="18.666666666666657" y="10"><custom-block s="%s factorial"><l>5</l><comment w="172" collapsed="true">A few minutes ago, we used a script variable when creating a factorial block.... 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Create the rest of the block using a script variable.&#xD;4 pts</comment></custom-block></script><comment x="318.66666666666663" y="88.66666666666669" w="90" collapsed="false">To work on the challenge problem click on the green dot sprite.</comment><script x="31" y="112.80000000000001"><block s="clear"></block><block s="up"></block><block s="gotoXY"><l>-100</l><l>0</l></block><block s="down"></block></script><script x="29" y="203"><custom-block s="make triangle length %s"><l>50</l></custom-block></script><script x="27" y="249"><custom-block s="make row of %s triangles length %s"><l>7</l><l>50</l></custom-block></script></scripts></sprite></sprites></stage><hidden></hidden><headers></headers><code></code><blocks><block-definition s="v2 raise %&apos;base&apos; to the power of %&apos;exponent&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="doDeclareVariables"><list><l>product</l></list></block><block s="doSetVar"><l>product</l><l>1</l></block><block s="doIfElse"><block s="reportEquals"><block var="exponent"/><l>0</l></block><script><block s="doReport"><l>1</l></block></script><script><block s="doRepeat"><block var="exponent"/><script><block s="doSetVar"><l>product</l><block s="reportProduct"><block var="product"/><block var="base"/></block></block></script></block><block s="doReport"><block var="product"/></block></script></block></script></block-definition><block-definition s="label %&apos;text&apos; of size %&apos;size&apos;" type="command" category="pen"><comment x="0" y="0" w="90" collapsed="false">LABEL will stamp text on the stage at the given font size. 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