Question

The exponent form of
$\sqrt [3]{7}$
​

Answer 1

Answer:

solution of the equation x3 = 7. The cube root of 7 is expressed as ∛7 in the radical form and as (7)⅓ or (7)0.33 in the exponent form. The prime factorization of 7 is 7, hence, the cube root of 7 in its lowest radical form is expressed as ∛7.

Cube root of 7: 1.912931183

Cube root of 7 in Exponential Form: (7)⅓

Cube root of 7 in Radical Form: ∛7

plz thank my answers