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</pentrails><costumes><list struct="atomic" id="6"></list></costumes><sounds><list struct="atomic" id="7"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites select="1"><sprite name="Sprite" idx="1" x="54.2348980185925" y="-27.50219325099914" heading="218.57142857142753" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="0" color="80,80,80,1" pen="tip" id="12"><costumes><list struct="atomic" id="13"></list></costumes><sounds><list struct="atomic" id="14"></list></sounds><blocks></blocks><variables></variables><scripts><script x="85" y="162.33333333333337"><block s="clear"></block><block s="doAsk"><l>How may sides would your polygon to have?</l></block><block s="down"></block><block s="doRepeat"><block s="getLastAnswer"></block><script><block s="doWait"><l>.1</l></block><block s="forward"><block s="reportQuotient"><l>500</l><block s="getLastAnswer"></block></block></block><block s="turn"><block s="reportQuotient"><l>360</l><block s="getLastAnswer"></block></block></block></script></block></script></scripts></sprite></sprites></stage><variables></variables></scene></scenes></project><media name="Polygon question" app="Snap! 7, https://snap.berkeley.edu" version="2"></media></snapdata>