We are asked to evaluate the expression $\sqrt[7]{(10)^7}$ if possible, and if the result is a real number.

1. Problem Description

We are asked to evaluate the expression $\sqrt[7]{(10)^7}$ if possible, and if the result is a real number.

2. Solution Steps

The expression $\sqrt[7]{(10)^7}$ can be written as $(10^7)^{1/7}$.

Using the property of exponents, we have:

$(a^m)^n = a^{m*n}$

Therefore, $(10^7)^{1/7} = 10^{7*(1/7)} = 10^1 = 10$.

Since 10 is a real number, the answer is

1

0.

3. Final Answer

The answer is 10.