Find the least number that should be multiplied to 207515 to make the resultant number a
perfect cube. Hence, find the resultant number and its cube-root.
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Firstly we need to factorize the number 5184
After factorization we get,
⇒5184=
2∗2∗2
∗
2∗2∗2
∗
3∗3∗3
∗
3
We need to group the expanded numbers in a group of three since it has to be a perfect cube.
The number 3 does not form a triplet. Hence the number 3 has to be divided so that the quotient becomes a perfect cube.
Step-by-step explanation:
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