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Splash Screen. Learning Target. I CAN simplify radical expressions by using the Product Property of Square Roots and the Quotient Property of Square Roots. Then/Now. Radical Expression – an expression that contains a radical sign. Concept 1. Product Property of Square Roots.

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  1. Splash Screen

  2. Learning Target • I CAN simplify radical expressions by using the Product Property of Square Roots and the Quotient Property of Square Roots. Then/Now

  3. Radical Expression – an expression that contains a radical sign. Concept 1

  4. Product Property of Square Roots = 2● Simplify. Simplify Square Roots Prime factorization of 52 Answer: Example 1

  5. A B C D A. B. C.15 D. Example 1

  6. = 2 ● 2● Simplify. Answer: 4 Multiply Square Roots Product Property Product Property Example 2

  7. A B C D A. B. C. D.35 Example 2

  8. 3 Answer: Simplify a Square Root with Variables Prime factorization Product Property Simplify. Example 3

  9. A B C D A. B. C. D. nc Example 3

  10. Rationalize the Denominator - a process that involves multiplying the numerator and denominator by a factor that eliminates radicals in the denominator. Concept 2

  11. Which expression is equivalent to ? A C B D Read the Test Item The radical expression needs to be simplified. Example 4

  12. Solve the Test Item Product Property of Square Roots Example 4

  13. Simplify. Prime factorization Answer: The correct choice is D. Example 4

  14. A B C D A. B. C. D. Example 4

  15. Conjugates – binomials of the form: ab + cd and ab - cd

  16. Use Conjugates to Rationalize a Denominator (a – b)(a + b) = a2 – b2 Simplify. Example 5

  17. A B C D A. B. C. D. Example 5

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