Exam 10: Sequences and Series

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Find the coefficient, C, of the term in the binomial expansion. Binomial: (x - 3y)6 Term: Cx3y3

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-540

Find the sum of the finite geometric series Find the sum of the finite geometric series      . .

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160

Evaluate the binomial coefficient Evaluate the binomial coefficient      . .

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462

Write the first four terms of the sequence defined by the recursion formula. Assume the sequence begins at 1. A1 = 2 an = an-1 + 6

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Find the common difference d of the arithmetic sequence 172, 166, 160, 154, 148,....

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Find the sum of the finite geometric series Find the sum of the finite geometric series      . Round the answer to 3 decimal places if necessary. . Round the answer to 3 decimal places if necessary.

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Find the term a5 of the sequence Find the term a<sub>5</sub> of the sequence

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Expand Expand   using the binomial theorem. using the binomial theorem.

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Write the first four terms of the sequence. Assume that n starts at 1. Write the first four terms of the sequence. Assume that n starts at 1.

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Expand (x - 2)5 using the binomial theorem.

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Find the coefficient, C, of the term in the binomial expansion. Binomial: (x + 5)9 Term: Cx6

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Find the coefficient, C, of the term in the binomial expansion. Binomial: (x + 3)9 Term: Cx6

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Find the sum: Find the sum:

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Find the sum of the infinite geometric series Find the sum of the infinite geometric series      . Round the answer to 3 decimal places if necessary. . Round the answer to 3 decimal places if necessary.

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Evaluate the binomial coefficient Evaluate the binomial coefficient      . .

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Find the sum of the first 50 terms of the series 7 + 13 + 19 + 25 + ...

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Write the first four terms of the following sequence. Assume that n starts at 1. Do not reduce fractions. Write the first four terms of the following sequence. Assume that n starts at 1. Do not reduce fractions.

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Find the sum. Find the sum.    , where   , where Find the sum.    , where

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Find the sum. Find the sum.

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Prove the statement using mathematical induction for all positive integers, n. Prove the statement using mathematical induction for all positive integers, n.

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