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Lesson 1 MI/Vocab

Simplify radical expression using the Product Property of Square Roots. Simplify radical expression using the Quotient Property of Square Roots. radical expression. radicand rationalizing the denominator conjugate. Lesson 1 MI/Vocab. Key Concept 10-1a. = 2 ● Simplify.

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Lesson 1 MI/Vocab

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  1. Simplify radical expression using the Product Property of Square Roots. • Simplify radical expression using the Quotient Property of Square Roots. • radical expression • radicand • rationalizing the denominator • conjugate Lesson 1 MI/Vocab

  2. Key Concept 10-1a

  3. = 2● Simplify. Simplify Square Roots Prime factorization of 52 Product Property of Square Roots Answer: Lesson 1 Ex1

  4. A. B. C.15 D. • A • B • C • D Lesson 1 CYP1

  5. = 22● Simplify. Answer: 4 Multiply Square Roots Product Property Product Property Lesson 1 Ex2

  6. A. B. C. D.35 • A • B • C • D Lesson 1 CYP2

  7. Answer: Simplify a Square Root with Variables Prime factorization Product Property Simplify. Lesson 1 Ex3

  8. A. B. C. D. • A • B • C • D Lesson 1 CYP3

  9. Key Concept 10-1b

  10. A. Answer:Simplify. Rationalizing the Denominator Product Property of Square Roots Lesson 1 Ex4

  11. B. Rationalizing the Denominator Product Property of Square Roots Prime factorization Lesson 1 Ex4

  12. Answer:Divide the numerator and denominator by 2. Rationalizing the Denominator Lesson 1 Ex4

  13. A. A. B. C. D. • A • B • C • D Lesson 1 CYP4

  14. B. A. B. C. D. • A • B • C • D Lesson 1 CYP4

  15. Answer:Simplify. Use Conjugates to Rationalize a Denominator (a – b)(a + b) = a2 – b2 Lesson 1 Ex5

  16. A. B. C. D. • A • B • C • D Lesson 1 CYP5

  17. Concept Summary 10-1c

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