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struct="atomic" id="7"></list></costumes><sounds><list struct="atomic" id="8"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites select="1"><sprite name="Sprite" idx="1" x="-63.531512838388515" y="-65.81179637789025" heading="330" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="0" color="0,163,3,1" pen="tip" id="13"><costumes><list struct="atomic" id="14"></list></costumes><sounds><list struct="atomic" id="15"></list></sounds><blocks></blocks><variables></variables><scripts><script x="69.91056910569102" y="75.22764227642278"><block s="receiveGo"><comment w="89.99999999999999" collapsed="false">Create a test case. It could be a geometric drawing but you have the chance to use creatviity here, so it can be any program.&#xD;Your test case should run but have problems for others to correct.   </comment></block><block s="forward"><l>10</l></block><block s="turn"><l>15</l></block><block s="forward"><l>10</l></block><block s="turn"><l>15</l></block><block s="forward"><l>10</l></block></script><script x="127.91056910569102" y="493.2276422764228"><block s="down"></block><block s="doRepeat"><l>10000</l><script></script></block></script><script x="243.91056910569102" y="544.060975609756"><block s="setColor"><color>145,26,68,1</color></block></script><script x="164.91056910569102" y="542.0609756097562"><block s="setColor"><color>97,54,0,1</color></block></script></scripts></sprite></sprites></stage><variables></variables></scene></scenes></project><media name="testCasesStarterForAssignment_RahmelHoward
" app="Snap! 11.0.6, https://snap.berkeley.edu" version="2"></media></snapdata>