data:image/png;base64,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data:image/png;base64,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It was difficult for me to find an exact pattern or make an exact block to condense all of this because I used coordinates.5-5This was my first attempt in trying to create step 1I really do not understand what I can do to create concentric squares based on what the questions and answers.I am really confused...

994