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When clicked Sprite will be positioned to (0,0) with point headed to 270 Value numSq is set to 10 sideLength will be set to 10 For M block means count 1 to numSq = 10 and repeat until it is all executed (repeat 1 to 10 time) Repeat 4 times Pen down m=1 so move 2*1*10(sideLen) Turn 90 degree Move left sideLen Y coordinate to Y position + 10 (which will be 0 +10) Then m will be set to 2 m=2 move 2*2*10 (will be repeat until it meets m=10) Than as before Y will be set to current position + sideLen This whole progress will be executed 10 times 10101