1 / 12

WARM UP

WARM UP. 4. POWER OF A PRODUCT Simplify the expression. (3x) 4 (-5x) 3 ( xy ) 6 (8xy) 2. WARM UP. 3. POWER OF A PRODUCT Simplify the expression. (3x) 4 (-5x) 3 ( xy ) 6 (8xy) 2. WARM UP. 2. POWER OF A PRODUCT Simplify the expression. (3x) 4 (-5x) 3 ( xy ) 6 (8xy) 2. WARM UP.

cloris
Download Presentation

WARM UP

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript

  1. WARM UP 4 POWER OF A PRODUCTSimplify the expression. (3x)4 (-5x)3 (xy)6 (8xy)2

  2. WARM UP 3 POWER OF A PRODUCT Simplify the expression. (3x)4 (-5x)3 (xy)6 (8xy)2

  3. WARM UP 2 POWER OF A PRODUCT Simplify the expression. (3x)4 (-5x)3 (xy)6 (8xy)2

  4. WARM UP 1 POWER OF A PRODUCT Simplify the expression. (3x)4 (-5x)3 (xy)6 (8xy)2

  5. WARM UP 0 POWER OF A PRODUCT Simplify the expression. (3x)4 (-5x)3 (xy)6 (8xy)2

  6. 9.3 Simplifying Radicals Goal Simplify radical expressions Key Words Radical Simplest form of a radical expression Product property of radicals Quotient property of radicals

  7. 9.3 Simplifying Radicals The simplest form of a radical expression is an expression that has no perfect square factors other than 1 in the radicand, no fractions in the radicand, and no radicals in the denominator of a fraction. Properties of radicals can be used to simplify expression that contain radicals.

  8. 9.3 Simplifying Radicals

  9. 9.3 Simplifying Radicals

  10. 9.3 Simplifying Radicals EXAMPLE 2 Simplify with the Quotient Property Simplify Factor using perfect squares Divide out common factors Use quotient property Simplify

  11. 9.3 Simplifying Radicals EXAMPLE 3 Rationalize the Denominator Simplify Factor using perfect squares Divide out common factors Use quotient property Simplify

  12. 9.3 Simplifying Radicals EXAMPLES

More Related