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  1. The -1/3 exponent means take the third root of the reciprocal. So remember that any number when divided by 1 is equal to the number itself. The negative exponent means take the reciprocal, or flip the fraction, so, ( (-27)^-1/3) / 1 = 1 / ( (-27)^1/3), and the negative exponent is now a positive exponent.

  2. Zero, Negative, and Fractional ExponentsPractice this lesson yourself on KhanAcademy.org right now: https://www.khanacademy.org/math/pre-algebra/exponents-ra...

  3. To solve negative exponents with fractions, we have to use both the negative exponentsrule and the fractional exponent’s rule. We will look at the process that can be used to simplify expressions that have negative exponents with fractions along with various exercises to improve understanding.

  4. In this article, we will discuss the concept of fractional exponents, and their rules, and learn how to solve them. We shall also explore negative fractional exponents and solve various examples for a better understanding of the concept.

  5. 8.3 Zero, Negative, and Fractional Exponents. Learning Objectives. Simplify expressions with zero exponents. Simplify expressions with negative exponents. Simplify expression with fractional exponents. Evaluate exponential expressions. Introduction.

  6. 14 Απρ 2017 · This algebra math video tutorial explains how to simplify negative exponents in fractions with variables and parentheses. It discusses the basic properties of negative exponents and how...

  7. A negative exponent takes us to the inverse of the number. In other words, a-n = 1/a n and 5-3 becomes 1/5 3 = 1/125. This is how negative exponents change the numbers to fractions. Let us take another example to see how negative exponents change to fractions. Example: Express 2-1 and 4-2 as fractions. Solution: 2-1 can be written as 1/2 and 4 ...

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