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Section 1.2 Exponents & Radicals Objectives: To review exponent rules To review radicals To review rational exponents
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Integer Exponents a n = a · a · · · · · a The number a is called the base and n is called the exponent.
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Ex 1. Simplify
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Zero & Negative Exponents If a ≠ 0 is any real number and n is a positive integer, then a 0 = 1 and a –n =
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Ex 2. Simplify 1
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Laws of Exponents LawExample 1) 2) 3) 4) 5)
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Class Work Simplify 1. 2. 3.4. 5.
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Laws for Negative Exponents LawExample 6. 7.
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Ex 3 Simplify a)b)
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Class Work 6. 7.
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Radicals The symbol √ means: “the positive square root of.” Thus,
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n th Roots If 2 4 = 16, then it follows that. If n is any positive integer, then the principal nth root of a is defined as follows: If n is even, we must have a ≥ 0 and b ≥ 0.
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Ex 4. Simplify a) b) c) d)
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Properties of n th Roots PropertyExample 1. 2. 3.
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PropertyExample 4. 5.
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Ex 5. Simplify
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Class Work 8. 9. 10.
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Rational Exponents For example, and, For example,
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Ex 6. Simplify
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Class Work 11. 12. 13. 14.
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HW #2 p21 1-7odd, 9,12,15,17,23-43odd, 45-65eoo, eoo – every other odd
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