data:image/png;base64,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

110i

121

The nested FOR loops are the important part of this solution. Details like the starting position of the sprite might be different in student solutions.-50-50200170

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KBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==trueempty,empty,empty,empty,empty,empty,empty,empty,empty