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 5 mazes are already created for you.Replace the "Draw Maze 1" block with these blocks to display the other mazes.Edit these remaining blocks to solve other mazes. Be sure to swap with "Escape Maze 1" block.Click on the Board sprite to access the maze drawing blocks. forward turn turnLeft setHeading doFaceTowards gotoXY doGotoObject doGlide changeXPosition setXPosition changeYPosition setYPosition bounceOffEdge xPosition yPosition direction

013510-1090

1datamapmany

data lists

110i

Paula Carrillo My own maze

Paula Carrillo Shonrick zephyr Maze #2.

Paula Carrillo Maze 3 solution.

Pauia Carrillo maze 5.

Paula Carrillo maze 4 .

Paula Carrillo my own maze solution..

40140,-1400,1,1,1,1,0,0,01,1,0,0,1,1,1,00,0,0,0,0,0,1,00,0,1,1,1,1,1,00,0,1,0,0,0,0,00,0,1,0,0,1,1,10,0,1,1,1,1,0,10,0,0,0,0,0,0,1