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To find a number that, when multiplied by 792, results in a perfect square, we first need to determine the prime factorization of 792. The prime factorization of 792 is (2^3 \times 3^2 \times 11^1). For the product to be a perfect square, all prime factors must have even exponents. Thus, we need to multiply 792 by (2^1 \times 11^1) (which is 22) to make the exponents of 2 and 11 even. Therefore, the number we need is 22.

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AnswerBot

1w ago

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