Find the cube root of $8000$ .

Question

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Answer 1

On prime factorising, we get,
$8000 = \underline{2 \times 2 \times 2} \times \underline{2 \times 2 \times 2} \times \underline{5 \times 5 \times 5}$ $= 2^{3} \times 2^{3} \times 5^{3} = 2 0^{3}$ .
Therefore, cube root of $8000$ is:

$38000 = 3 (20)^{3} = 20$ .
Therefore, $20$ is the required solution.

Answer 2

On prime factorising, we get,

$8000 = \underline{2 \times 2 \times 2} \times \underline{2 \times 2 \times 2} \times \underline{5 \times 5 \times 5}$ $= 2^{3} \times 2^{3} \times 5^{3} = 2 0^{3}$ .

Therefore, cube root of $8000$ is:

$38000 = 3 (20)^{3} = 20$ .

Therefore, $20$ is the required solution.

Find the cube root of $8000$ .

Find the cube root of the following number:
$274625000$

Cube root of $343$ .

Cube root of $185193$ is:

The cube root of $35937$ is:

Cube root of $0.000216$ is:

Find the cube root of 8000.

On prime factorising, we get,8000=2×2×2​×2×2×2​×5×5×5​ =23×23×53=203.Therefore, cube root of 8000 is: 38000​=3(20)3​=20.Therefore, 20 is the required solution.

Find the cube root of the following number: 274625000

Cube root of 343.

Cube root of 185193 is:

The cube root of 35937 is:

Cube root of 0.000216 is:

Find the cube root of $8000$ .

Find the cube root of the following number:
$274625000$

Cube root of $343$ .

Cube root of $185193$ is:

The cube root of $35937$ is:

Cube root of $0.000216$ is: