Question

the exponent form of ³√7​

Answer 1

Answer:

(71/3)

I think it's help you

Answer 2

Given: ³√7​

To find The exponent form of ³√7​

Solution: A number that is multiplied by itself to the number of times of that number is said to be an exponent. In mathematics, an exponent can be defined as a letter or a number that is written on the above right side of the given mathematical expression. To indicate this exponent, we have to consider a mathematical expression comprising two parts, say 'y' is the base of that expression and is a number that is positive and 'a' is the power or exponent. Therefore, it can be written as yᵃ.

Now from above ³√7​ is in the radical form and we are told to convert it into exponent.

∴ ³√7 = (7)^1/3   [∵ ³√a = (a)^1/3 and '^' is the exponents sign]

or, ³√7 =(7)^(0.33)  [∵ 1/3=0.33]

Hence the exponent form of ³√7​ is (7)^1/3 or (7)^(0.33).