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7.4 Dividing Radical Expressions  Quotient Rules for Radicals  Simplifying Radical Expressions  Rationalizing Denominators, Part 1 7.41.

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Presentation on theme: "7.4 Dividing Radical Expressions  Quotient Rules for Radicals  Simplifying Radical Expressions  Rationalizing Denominators, Part 1 7.41."— Presentation transcript:

1 7.4 Dividing Radical Expressions  Quotient Rules for Radicals  Simplifying Radical Expressions  Rationalizing Denominators, Part 1 7.41

2 The Quotient Rule for Radicals 7.42

3 Simplify  By taking roots of numerators & denominators 7.43

4 Simplify  By combining and simplifying under the radical 7.44

5 A Radical Expression is Simplified When: 1.Each factor in the radicand is to a power less than the index of the radical 2.The radicand contains no fractions or negative numbers 3.No radicals appear in the denominator of a fraction 7.45

6 Rationalize the Denominator  By simplifying inside the radical  Think about what is needed on the bottom! 7.46

7 Rationalize the Denominator  By simplifying outside the radical 7.47

8 Rationalize the Numerator ?  Required only for Calculus, but learn the way: 7.48

9 What Next? More Radical Expressions!  Present Section 7.5 Present Section 7.5 7.49


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