Simplify Zero and Negative Exponents in these Few Steps

Zero and negative exponents are crucial concepts in algebra. A zero exponent signifies any non-zero number raised to the power of zero, resulting in the value of 1. Understanding this property aids in simplifying expressions and solving equations. Negative exponents, on the other hand, indicate the reciprocal of the corresponding positive exponent. For instance, x^(-n) is equivalent to 1/x^n. These rules facilitate handling expressions involving powers efficiently. Mastery of zero and negative exponents is foundational for more advanced algebraic manipulations, providing a solid understanding of the relationships between exponential expressions and their values.

[Saggcodm]

Can it be inverted to make the power positive such that it is = (-3)^2

[royreber]

One can use the middle step of x^(-n) = x^(0-n).