$\sqrt[3]{54872} \times (304 \div 8) = (?)^{2}$

  • A
    $48$
  • B
    $38$
  • C
    $28$
  • D
    $18$

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Similar Questions

What is the smallest number by which $5600$ must be divided to make it a perfect cube?

The least perfect cube which is completely divisible by $21, 24$ and $27$ is

$(4 \times 4)^{3} \div (512 \div 8)^{4} \times (32 \times 8)^{4} = (2 \times 2)^{?} + ?^{4}$

The smallest number by which $3600$ must be multiplied to make it a perfect cube is

$\sqrt[3]{4663} + 349 = ? \div 21.003$

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