Final answer:
To rewrite the expression in the form x^n * x^n * x, we can simplify it using the properties of exponents.
Step-by-step explanation:
When we rewrite the expression in the form x^n * x^n * x, we can simplify it by combining like terms and using the properties of exponents.
Let's say the expression is in the form (a^m)(b^n).
- First, we multiply the bases: a^m * b^m.
- Next, we add the exponents: (a * b)^m.
- Finally, we can rewrite the expression as (ab)^m * b.
So, applying this to the given expression, we have (x^n)^2 * x = (x^n * x^n) * x = x^2n * x = x^(2n+1).