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 Mekinulov and Cyrus Mika
Period 4.00This block draws a message based on the order thevariable that represent the lists are put in.Rose Mekinulov and Cyrus Mika
Period 4.-100,-50-75,50-50,50-25,-50-40,-50-50,0-75,0-85,-50-100,-500,5050,5075,2575,0100,-5075,-5050,025,025,025,-500,-500,50-150,50-200,50-200,-50-150,-50-150,-25-175,-25-175,25-150,25-150,50