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Minds On Unit 7: Exponential Functions The answer to a power is 9. What might the power be?

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Presentation on theme: "Minds On Unit 7: Exponential Functions The answer to a power is 9. What might the power be?"— Presentation transcript:

1 Minds On Unit 7: Exponential Functions The answer to a power is 9. What might the power be?

2 Lesson 2 – Rational Exponents Learning Goal I can simplify and evaluate exponential expressions containing rational exponents Unit 7: Exponential Functions

3 Lesson 2 – Rational Exponents Unit 7: Exponential Functions

4 Lesson 2 – Rational Exponents Unit 7: Exponential Functions

5 Lesson 2 – Rational Exponents Unit 7: Exponential Functions

6 Lesson 2 – Rational Exponents Unit 7: Exponential Functions

7 Lesson 2 – Rational Exponents Unit 7: Exponential Functions

8 Lesson 2 – Rational Exponents Unit 7: Exponential Functions

9 Lesson 2 – Rational Exponents Unit 7: Exponential Functions General Rule: Odd roots can have negative bases, but even ones cannot.

10 Lesson 2 – Rational Exponents Unit 7: Exponential Functions

11 Lesson 2 – Rational Exponents Unit 7: Exponential Functions

12 Lesson 2 – Rational Exponents Unit 7: Exponential Functions Example: Simplify

13 Lesson 2 – Rational Exponents Unit 7: Exponential Functions Example: Simplify

14 Lesson 2 – Rational Exponents Unit 7: Exponential Functions Example: Simplify

15 Lesson 2 – Rational Exponents Unit 7: Exponential Functions Example: Simplify

16 Lesson 2 – Rational Exponents Unit 7: Exponential Functions Example: Simplify

17 Lesson 2 – Rational Exponents Unit 7: Exponential Functions Practice  Pg. 229 #4, 5aef, 6adef, 8, 11, 12abe, 14


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