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These 5 mazes are already created for you.Replace the "Draw Maze 1" block with these blocks to display the other mazes. forward turn turnLeft setHeading doFaceTowards gotoXY doGotoObject doGlide changeXPosition setXPosition changeYPosition setYPosition bounceOffEdge xPosition yPosition direction013510-10901datamapmany1data lists11110iContols movement of the sprite through mazeContols movement of the sprite through maze22Contols movement of the sprite through maze3737Contols movement of the sprite through mazeContols movement of the sprite through maze222740140,-1401,0,0,0,0,0,0,01,0,0,0,0,0,0,01,0,0,0,0,0,0,01,0,0,0,0,0,0,01,1,1,1,1,0,0,00,0,0,0,1,0,0,00,0,0,0,1,0,0,00,0,0,0,1,1,1,1