Divide 52728 by the smallest number so that the quotient is a perfect cube. Also find the cube root of the quotient

Answer 1

52728
= 3 x 2^3 x 13^3, and (2^3 x 13^3) is a perfect cube

so dividing 52728 by 3 would leave a quotient of 17576 which is 2^3 x 13^3 or 26^3

thus the smallest such number as a divisor is 3
and the cube root of the quotient is 26

Answer 2

Divide 52728 by the smallest number so that the quotient is a perfect cube

Answer 3

the question is :
Divide 52728 by the smallest number so that the quotient is a perfect cube

Answer 4

Is it correct