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8.1 Students will be able to use properties of exponents to multiply exponential expressions. Evaluate the expression. 1. x 4 when x = 3 2. a 2 when a.

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Presentation on theme: "8.1 Students will be able to use properties of exponents to multiply exponential expressions. Evaluate the expression. 1. x 4 when x = 3 2. a 2 when a."— Presentation transcript:

1 8.1 Students will be able to use properties of exponents to multiply exponential expressions. Evaluate the expression. 1. x 4 when x = 3 2. a 2 when a = –6 ANSWER 81 ANSWER 36 Warm-Up 3. m 3 when m = –5 4. A food storage container is in the shape of a cube. What is the volume of the container if one side is 4 inches long? Use V = s 3. ANSWER 64 in. 3 –125 ANSWER

2 8.1 Students will be able to use properties of exponents to multiply exponential expressions. Explore Textbook, Page 449

3 8.1 Students will be able to use properties of exponents to multiply exponential expressions. The product of powers property

4 8.1 Students will be able to use properties of exponents to multiply exponential expressions. Use the product of powers property = 9 1 + 8 + 2 = 9 11 = (– 5) 1 + 6 = (–5) 7 = 7 8 a. 7 3 7 5 = 7 3 + 5 b.9 9 8 9 2 = 9 1 9 8 9 2 c. (– 5)(– 5) 6 = (– 5) 1 (– 5) 6 d. x 4 x 3 = x 4 + 3 = x 7

5 8.1 Students will be able to use properties of exponents to multiply exponential expressions. Simplify the expression. = 3 9 1. 3 2 3 7 = 3 2 + 7 = 5 10 = (– 7) 2+1 = (–7) 3 3. (– 7) 2 (– 7) = (– 7) 2 (– 7) 1 4.x 2 x 6 x = x 2 x 6 x 1 = x 2 + 6 + 1 = x 9 2. 5 5 9 = 5 1 + 9 5 1 5 9 =

6 8.1 Students will be able to use properties of exponents to multiply exponential expressions. The power of a power property

7 8.1 Students will be able to use properties of exponents to multiply exponential expressions. Use the power of a power property EXAMPLE 2 = 2 15 = (–6) 10 = x 8 = (y + 2) 12 a. (2 5 ) 3 = x 2 4 c. (x2)4(x2)4 = (–6) 2 5 b. [(–6) 2 ] 5 = (y+ 2) 6 2 d. [(y + 2) 6 ] 2 = 2 5 3

8 8.1 Students will be able to use properties of exponents to multiply exponential expressions. = 4 14 = (–2) 20 = n 18 = (m + 1) 20 = 4 2 7 5. (4 2 ) 7 = (–2) 4 5 = (m + 1) 5 4 8. [(m + 1) 5 ] 4 Simplify the expression. = n 3 6 6. [(–2) 4 ] 5 7. (n3)6(n3)6


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