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Simplifying with Rational Exponents Section 6-1/2.

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Presentation on theme: "Simplifying with Rational Exponents Section 6-1/2."— Presentation transcript:

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2 Simplifying with Rational Exponents Section 6-1/2

3 Rational Exponents Property For any real number b and integers m, n with n > 1, then

4 Exponent Properties Review Product Rule: x 3 x 6 = x 9 Quotient Rule: Power Rule: (x 2 ) 3 = x 6 Negative Exponent Rule:

5 Simplify with rational exponents means: Lowest possible Base No negative exponents No fractional exponents in denominator

6 To Simplify Use powers to substitute into the original base (see below)

7 To Simplify Use powers to substitute into the original base (see below)

8 To Simplify Use powers to substitute into the original base (see below)

9 Simplifying Negative Exponents

10 No Fractional Exponents in Denominator You cannot have a fractional exponent in the denominator of a simplified expression. To get rid of the fraction we RATIONALIZE (see below)

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12 Simplify y -5/6.

13 Homework Worksheet 8-3


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