'Multiplying radicals' presentation slideshows

Simplifying Radicals 3/21

Simplifying Radicals 3/21. 2 2 = 4 3 2 = 9 4 2 = 16 5 2 = 25 6 2 = 36 7 2 = 49 8 2 = 64 9 2 = 81 10 2 = 100 11 2 = 121 12 2 = 144. Simplifying Square Roots. These numbers in red are what we will be using to solve the questions.

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9.3 Simplifying Radicals

9.3 Simplifying Radicals. Square Roots. Opposite of squaring a number is taking the square root of a number. A number b is a square root of a number a if b 2 = a. In order to find a square root of a , you need a # that, when squared, equals a.

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Radicals

Radicals. Objective: To review working with radical expressions. Perfect Squares. 64. 225. 1. 81. 256. 4. 100. 289. 9. 121. 16. 324. 144. 25. 400. 169. 36. 196. 49. 625. Simplify. = 2. = 4. = 5. This is a piece of cake!. = 10. = 12.

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Warm-Up: November 29, 2011

Warm-Up: November 29, 2011. Simplify the following:. Radical Expressions. Section 5-6. Product Property of Radicals. If n is an even natural number, and a and b are positive real numbers If n is an odd natural number, and a and b are real numbers. Simplifying Square Roots.

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10.3 Simplifying Radical Expressions

10.3 Simplifying Radical Expressions. Objective 1 . Use the product rule for radicals. Slide 10.3- 2. Use the product rule only when the radicals have the same index. Use the product rule for radicals. Slide 10.3- 3. CLASSROOM EXAMPLE 1. Using the Product Rule. Solution:.

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Simplifying Radicals

Simplifying Radicals. Perfect Squares. 64. 225. 1. 81. 256. 4. 100. 289. 9. 121. 16. 324. 144. 25. 400. 169. 36. 196. 49. 625. Simplify. = 2. = 4. = 5. This is a piece of cake!. = 10. = 12. Perfect Square Factor * Other Factor. Simplify. = . = . = . = .

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Warm Up

Thursday, January 16 th. Warm Up. Simplify each expression 1. 2. . EOCT QUESTION 4. Homework Answers . Name all Perfect squares from: 1-225. How do you know when radicals are simplified?!?!. 1. No radicand can have a perfect Square Factor 2. 3. Candy Toss. Irrational or Rational.

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Simplifying Radical Expressions

Simplifying Radical Expressions. For any numbers a and b where and , . Product Property of Radicals. Product Property of Radicals Examples. Examples :. Examples :. For any numbers a and b where and , . Quotient Property of Radicals. Examples :. Examples :.

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Simplifying Radicals

Simplifying Radicals. Perfect Squares. 64. 225. 1. 81. 256. 4. 100. 289. 9. 121. 16. 324. 144. 25. 361. 169. 400. 36. 196. 49. Simplify. = 2. = 4. = 5. This is a piece of cake!. = 10. = 12. Perfect Square Factor * Other Factor. Simplify. =. =. =. =.

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Radicals Review

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Radicals

NCP 503: Work with numerical factors NCP 505: Work with squares and square roots of numbers NCP 507: Work with cubes and cube roots of numbers. Radicals. What is a radical?. Square roots, cube roots, fourth roots, etc are all radicals. They are the opposite of exponents.

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Multiplying and Dividing Radical Expressions

Multiplying and Dividing Radical Expressions. ALGEBRA 2 LESSON 7-2. Algebra 2 Lesson 7-2 (Page 368). 7-2. Multiplying and Dividing Radical Expressions. ALGEBRA 2 LESSON 7-2. 1. To Multiply Radical Expressions. 7-2. Multiplying and Dividing Radical Expressions. ALGEBRA 2 LESSON 7-2.

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Simplify Radical Expressions

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Multiplying & Dividing Radicals

Multiplying & Dividing Radicals. Operations with Radicals (Square Roots) Essential Question. How do I multiply and divide radicals?. The multiplication property is often written:. or. Multiplying Radicals. *.

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Math 009 Unit 4 Lesson 4

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Math 009 Unit 4 Lesson 4

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5.6 Radical Expressions

5.6 Radical Expressions. Objectives: Simplify radical expressions. Add, subtract, multiply and divide radical expressions. Simplifying Radials. Radicals are considered simplified when the following occurs: 1. The index is as small as possible.

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12.2: Operations with Radical Expressions

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Multiplying and Dividing Radicals

Multiplying and Dividing Radicals. Northwest-Shoals Community College Instructor: Kim Ricketts. Multiplying Radicals. Using the distributive property: Using the FOIL method:. More Multiplication:. A Special Factorization:. This is the difference of two squares!.

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Radicals Simplifying, Multiplying, Dividing, Adding and Subtracting

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