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P.2 Exponents and Radicals Properties of Exponents a m a n = a m+n a 0 = 1 (ab) m = a m b m (a m ) n = a mn.

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Presentation on theme: "P.2 Exponents and Radicals Properties of Exponents a m a n = a m+n a 0 = 1 (ab) m = a m b m (a m ) n = a mn."— Presentation transcript:

1 P.2 Exponents and Radicals Properties of Exponents a m a n = a m+n a 0 = 1 (ab) m = a m b m (a m ) n = a mn

2 Ex. 1a.(-3ab 4 )(4ab -3 ) b.(2xy 2 ) 3 c.3a(-4a 2 ) 0 = -12a 2 b = 8x 3 y 6 = 3a Ex. 2

3 Scientific Notation Ex. 3 Write each number in scientific notation. a b.836,100,000 = 7.82 x = x 10 8 Ex. 4 Write each number in decimal notation. a.9.36 x b x 10 2 = = 134.5

4 Ex. 5 Evaluating expressions involving radicals

5 Properties of Radicals

6 Ex. 6 & 7

7 Ex. 8Combining Radicals

8 Ex. 9 & 10Rationalizing Single-Term and Two Term Denominators Mult. top and bottom by the conjugate. 2

9 Ex. 12Rationalizing the Numerator This time we are going to rationalize the numerator. -2

10 Ex.13Changing a Radical to Exponential Form

11 Ex.14Changing from Exponential to Radical Form

12 Ex.15Simplifying with Rational Exponents 3

13 Ex.15Simplifying Algebraic Expressions


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