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s="getLastAnswer"></block></block></block><block s="setColor"><color>250,228,0,1</color></block></script></block><block s="up"></block></script><script x="597" y="455.16666666666674"><block s="clear"></block></script><script x="263" y="335.33333333333337"><block s="gotoXY"><l>100</l><l>0</l></block></script><script x="176" y="312.83333333333337"><block s="forward"><l>10</l></block></script><script x="253" y="423.5"><block s="down"></block><block s="forward"><l>10</l></block></script></scripts></sprite></sprites></stage><variables><variable name="numSides"><l>8</l></variable></variables></scene></scenes></project><media name="polygon" app="Snap! 7, https://snap.berkeley.edu" version="2"></media></snapdata>