data:image/png;base64,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110i121-50-50The nested FOR loops are the important part of this solution. Details like the starting position of the sprite might be different in student solutions.position 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IsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==10randomi18truenoX's turn?Alternate between TRUE (x's turn) and FALSE (o's turn)i18truenotrueno,no,no,no,no,no,no,no,no