What is the smallest natural number to be multiplied in $83349$ so that the product becomes a perfect cube?

Evaluate: $\sqrt[3]{343}$

Evaluate: $\sqrt[3]{4096}$

Find the least number by which the following number must be multiplied to make them perfect cube.

$1024$

Evaluate: $\sqrt[3]{64}$

Evaluate: $\sqrt[3]{-1331}$

Evaluate: $\sqrt[3]{9261}$

Evaluate: $\sqrt[3]{-216}$

Evaluate: $\sqrt[3]{3375}$

Evaluate: $\sqrt[3]{4096}$

Evaluate: $\sqrt[3]{-512}$

Evaluate: $\sqrt[3]{729}$

Evaluate: $\sqrt[3]{1728}$