Question

find the smallest number by which 8788 be divided so that the quotient is a perfect cube​

Answer 1

Step-by-step explanation:

we have to first find out the factors

8788 = 2*2*13*13*13

in finding cube root we need groups of three

in the above factors number 13 is in group of three but we require one more 2

therefore we need to remove those two 2's

hence we need to divide 8788 by 2*2 or 4

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Answer 2

$\huge{\mathfrak{\green{S}}}{\mathfrak{o}}{\mathfrak {\orange {l}}}{\mathfrak{\red{u}}}{\mathfrak {\pink {t}}}{\mathfrak{\blue{i}}}{\mathfrak{\purple {o}}}{\mathfrak {\gray {n}}}$

=>8788=2×2×13×13×13

=>8788=2² ×13³

=>8788=4×13³

=> 48788 =13³

Hence ,while dividing 8788 with a smallest number and we get quotient is a perfect cube is 4