Question

Identify a number which has both square and cube root equal to natural number.​

Answer 1

Answer:

One (1)

Step-by-step explanation:

The only number whose square is equal to its cube is 1.

1² = 1

1³ = 1

Where, the result '1' is a natural number.

Answer 2

✰✰|| To Find ||✰✰

• number which has both square and cube root equal to natural number.

✪|| Solution ||✪

Cube root

$\bold{\sqrt[3]{1}}$

$\bold{ = \sqrt[3]{1 × 1 × 1}}$

= 1

Square root

$\bold{\sqrt{1}}$

$\bold{= \sqrt{1 × 1}}$

= 1

Your answer is 1