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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.Name: Edwin, Herschel Duration: 90 minutes Project description: Creating commands in order for the sprite to reach through each end of the maze. Honor code: We asked for help from our teacher. forward turn turnLeft setHeading doFaceTowards gotoXY doGotoObject doGlide changeXPosition setXPosition changeYPosition setYPosition bounceOffEdge xPosition yPosition direction

013510-1090

1datamapmany

data lists

110i

This command helps the sprite moves foward in the maze. What I did was placed down a repeat block in order for the sprite to move based on the sequencing of the maze.

This block consists of the commands that help allow the sprite for it to move in the maze for it to reach the end. How this was processed was by adding a loop for the sprite so that it can move according to the sequencing of the maze.

This command is where the block was being able to move on its own in order for it to reach the end of the maze. By adding repeat blocks, the sprite can move and leave a trail from the pen down block to know where it had passed through the maze.

I used the repeat block to shorten out the sequence for the sprite to move in the maze. This helps allow the sprite move in the maze for it to reach the end of the maze.

This block consists of the commands that helps the sprite move according to the sequencing of the maze. How this was done was by adding a loop in the command so that it can move according to the maze.

This block is where I created my own maze. How this was done first was by creating my draw your maze block. That block consists of the creation of my own maze. This came out right since my maze has an entrance and an ending. Then I had to create my own command for me to leave the maze. This was made with repeat blocks so that the sprite can move on accordingly to the maze.

40140,-1402,0,0,0,0,0,0,02,0,0,0,0,0,0,02,2,2,2,2,0,0,00,0,0,0,2,0,0,00,0,0,0,2,0,0,00,0,2,2,2,0,0,00,0,2,0,0,0,0,00,0,2,2,2,2,2,2