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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.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 direction

013510-1090

1datamapmany1data lists

1

1

110i

1

344

37371

7

1223311

21212114

40140,-1401,1,1,1,1,0,0,00,0,0,0,1,1,0,00,0,0,0,0,1,0,00,0,0,0,1,1,0,00,0,0,0,1,0,0,00,0,0,0,1,1,0,00,0,0,0,0,1,0,00,0,0,0,0,1,1,1