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You will need 5 copies of this script.
To duplicate a script, right-click (or control-click) on its
TOPMOST block. (In this case, the REPEAT block.)
You will see a menu of options. Choose "duplicate."
Move the copy where you want it.makes the sprite create a line, go up a little and create another line from it 3 times every 120 degreesmakes the sprite create a line, go up a little and create another line from it 5 times every 72 degrees
makes the sprite create a line, go up a little and create another line from it 12 times every 30 degreesmakes the sprite create a line, go up a little and create another line from it 6 times every 60 degrees
Jaedon and SamanthaJaedon and SamanthaJAEDON and samantha