Find the smallest number by which 1536 be divided,so that the result is a perfect square.
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Answer:
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Step-by-step explanation:
Thus, the smallest number by which 1536 must be divided to obtain a perfect cube is 3. After grouping the prime factors in triplet, it's seen that one factor 5 is left without grouping. So, it must be divided by 5 in order to get a perfect cube.
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Answer:
6 is the smallest number by which when 1536 is divided The quotient will be 256, which is a perfect square.
Step-by-step explanation:
1536÷6 =256
√256= 16
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