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Permutations Objective: Solve problems involving linear permutations of distinct or indistinguishable objects.

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Permutations

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Example 1

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Try This How many different ways can the letters in the word objects be arranged?

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Try This How many different ways can the letters in the word objects be arranged?

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Example 2

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Try This Find the number of ways to listen to 4 CDs from a selection of 8 CDs?

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Try This Find the number of ways to listen to 4 CDs from a selection of 8 CDs?

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Example 3

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Try This In how many ways can Tanna plant 11 colored flowers if 5 are white and the remaining ones are red.

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Try This In how many ways can Tanna plant 11 colored flowers if 5 are white and the remaining ones are red.

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Example 4

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Try This In how many ways can seats be chosen for 12 couples on a Ferris wheel that has 12 double seats?

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Try This In how many ways can seats be chosen for 12 couples on a Ferris wheel that has 12 double seats?

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Homework Pages 640-641 9-51 odd

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Every polynomial P(x) of degree n>0 has at least one zero in the complex number system. N Zeros Theorem Every polynomial P(x) of degree n>0 can be expressed.

Every polynomial P(x) of degree n>0 has at least one zero in the complex number system. N Zeros Theorem Every polynomial P(x) of degree n>0 can be expressed.

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