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Radicals Rational Exponents
Target Goals: Write expressions with rational exponents in simplest radical form and vice versa; Evaluate expressions in either exponential or radical form
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Opener – Simplify each of the following using your exponent rules from the last chapter.
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Opener – Simplify each of the following using your exponent rules from the last chapter.
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RATIONAL EXPONENTS: Rational exponents are FRACTION EXPONENTS.
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Write the following in radical form.
Write the following in exponential form.
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An expression with rational exponents is simplified when all of the following conditions are met:
It has no negative exponents. It has no exponents that are not positive integers in the denominator (i.e., no fraction exponents in the denominator). It is not a complex fraction (i.e., fractions within fractions). The index of any remaining radical is the least number possible (i.e., the fraction exponent is as simplified as possible).
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Evaluate each expression/Simplify:
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Evaluate each expression/Simplify:
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Evaluate each expression/Simplify:
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Evaluate each expression/Simplify:
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Simplify each expression:
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Simplify: Multiply by the conjugate!!
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