Find the least number by which $4800$ should be multiplied to make it a perfect cube.

  • A
    $75$
  • B
    $50$
  • C
    $45$
  • D
    $30$

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Similar Questions

The sum of the square of the first number and the cube of the second number is $568$. Also,the square of the second number is $15$ less than the square of $8$. What is the value of $\frac{3}{5}$ of the first number? (Assuming both numbers are positive)

$9^{3} \times 81^{2} \div 27^{3} = (3)^{?}$

$(x)^{3} = 729$,find the value of $x$.

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

$2 \sqrt[3]{40} - 4 \sqrt[3]{320} + 3 \sqrt[3]{625} - 3 \sqrt[3]{5}$ is equal to

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