find the smallest number by which 8788 must be divided to so that the quotient is a perfect cube.
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8788=2×4394
=2×2×2197
=2×2×(13×13×13)
hence 8788 must be divided by 4 (i.e., 2×2) so that the quotient is a perfect cube
=2×2×2197
=2×2×(13×13×13)
hence 8788 must be divided by 4 (i.e., 2×2) so that the quotient is a perfect cube
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3
sorry I didn't the answer
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