Cube Roots

Find the cube root of the following by the method of successive subtraction of the numbers $1, 7, 19, 37, 61, 91, 127, 169, 217, 271, 331, 397, ...$.

$2197$

Find the cube root of the following by the method of successive subtraction of the numbers $1, 7, 19, 37, 61, 91, 127, 169, 217, 271, 331, 397, ...$.

$343$

Find the cube root of the following by the method of successive subtraction of the numbers $1, 7, 19, 37, 61, 91, 127, 169, 217, 271, 331, 397, ...$.

$125$

Find the cube roots of the following using the prime factorisation method

$85184$

Find the cube roots of the following using the prime factorisation method

$9261$

Find the cube roots of the following using the prime factorisation method.

$19683$

Find the cube roots of the following using the prime factorisation method

$5832$

Find the cube root of the following number.

$274625$

Find the cube root of the following number.

$614125$

Simplify: $\frac{\sqrt[3]{125}+\sqrt[3]{64}}{\sqrt[3]{216}-\sqrt[3]{27}}$

$\sqrt[3]{1000}$ is equal to

Find the value of:  $\sqrt[3]{a^{4}b}+\sqrt[3]{a{b}^4}$

Find the value of $\sqrt[3]{125}$

Find the value of $\sqrt[3]{-27}$

Find the value of $\sqrt[3]{64}$

Find the cube root of $6859$.

Find: $\sqrt[3]{216}$

If we can write the cube root of $8$ as $\sqrt[x]{y}$, then what is the value of $x$.

Writing the cube root of $64$ in exponential form, we get ${\left(64\right)}^{\frac{1}{k}}$.

Write the value of $k$.

Identify the radical and radicands of the following-

$\sqrt{x}, \sqrt[3]{27}, \sqrt{y^2}$