data:image/png;base64,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:image/png;base64,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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. forward turn turnLeft setHeading doFaceTowards gotoXY doGotoObject doGlide changeXPosition setXPosition changeYPosition setYPosition bounceOffEdge xPosition yPosition direction

013510-1090

1datamapmany

data lists

110i

Maze 2 This is a much more elegant solution to solving maze 2 because instead of repeating my code 7 times, I used the repeat block to repeat 1 part of my code to solve the maze -Fahim Jawad Pd 7

Maze 3 This block makes the sprite reaach the end of the maze with a simpler code as it is easier to read and more convinient -Fahim Jawad Pd 7

Maze 5 This code makes it easier to understand the sprite's movements through the maze. -Fahim Jawad Pd 7

Maze 1 the rotate block prevent us from breaking the principle by not repeating the block. TianJuan Ruan Fahim Jawad

Maze 4 This code will leade the sprite to the end of the maze using the for i block which simplifies things as move foward increase by 1 after the sprite rotates right. -Fahim Jawad Pd 7

40140,-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