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Clara is trying to determine if 2 5 x 3 2 x 7 3 is divisible by 5. She says: I'm not sure. I would

Clara is trying to determine if 25 x 32 x 73 is divisible by 5. She says: "I'm not sure. I would need to multiply it out and then divide the product by 5 to know for sure." How does the Fundamental Theorem of Arithmetic provide a convincing argument for why Clara does not need to make any computations in order to determine if the number is divisible by 5?

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