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7.7 Operations with Radicals.  A or of radicals can be simplified using the following rules.  1. Simplify each in the sum.  2. Then, combine radical.

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Presentation on theme: "7.7 Operations with Radicals.  A or of radicals can be simplified using the following rules.  1. Simplify each in the sum.  2. Then, combine radical."— Presentation transcript:

1 7.7 Operations with Radicals

2  A or of radicals can be simplified using the following rules.  1. Simplify each in the sum.  2. Then, combine radical terms containing the same and. sumdifference radical index radicand

3 Simplify. 1.2.

4 Simplify. 3.4.

5 Simplify. 5.6.

6  To rationalize a denominator containing two terms, we need to multiply the numerator and denominator by the of the denominator.  Conjugates of radical expressions involve the sum or difference of the same two terms.  Example: and conjugate

7 How Does This Work??  Multiply the conjugates below:

8 Multiplying Conjugates *Think difference of squares!

9 Simplify. 7. 8.

10  We use this idea to rationalize a denominator because it gets rid of the. radical

11 Simplify. 9.

12 Simplify. 10.

13 Simplify. 11.

14 Simplify. 12.


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