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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.Kai Gonzalez.
U2L4-robotinamaze forward turn turnLeft setHeading doFaceTowards gotoXY doGotoObject doGlide changeXPosition setXPosition changeYPosition setYPosition bounceOffEdge xPosition yPosition direction013510-10901datamapmany1data lists11110iKai Gonzalez
maze2Kai Gonzalez
maze332Kai Gonzalez.
U2L4-robotinamazei140237373Kai Gonzalez23340140,-1401,0,0,0,0,0,0,01,1,1,1,1,1,1,10,0,0,0,0,0,0,10,0,0,0,0,0,0,11,1,1,1,1,1,1,11,0,0,0,0,0,0,01,0,0,0,0,0,0,01,1,1,1,1,1,1,1