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The expression 4 32 ⋅ 23 ⋅3 213 41 simplifies to 4 32 471 Algebra 1 worksheet covering exponent rules and properties for high school students. This process of simplification involves combining like terms, cancelling coefficients, and converting negative exponents to the denominator

The final result contains only positive exponents with no fractional exponents in the denominator. Practice simplifying expressions with exponents Powers of products and quotients date________________ period____ simplify

Your answer should contain only positive exponents

1) ( 3 a2)3 3) ( 3 x4)4 5) ( 7 y4)2 The document provides examples of simplifying expressions with exponents 1) exponents are simplified by keeping like bases together and adding/subtracting their exponents 2) negative exponents become positive by flipping the sign and moving the base to the denominator

3) terms are combined by keeping like bases together and adding their exponents. (an) m = anm however, when simplifying expressions containing exponents, don't feel like you must work only with, or straight from, these rules It is often simpler to work directly from the meaning of exponents. Your answer should contain only positive exponents with no fractional exponents in your denominator

To start simplifying the first expression, rewrite n 2 [m 4 3 n 1 2] using the properties of exponents

Distribute the exponent n 2 inside the brackets to both m 4 3 and n 1 2.

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