Exam 9: Sequences, Series, and Probability

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Find the indicated nth partial sum of the arithmetic sequence. 1.9, 4.8, 7.7, 10.6, ...., n=20

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Find the sum of the infinite series. Find the sum of the infinite series.

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Match the geometric sequence with its graph from the choices below. Match the geometric sequence with its graph from the choices below.

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Find the rational number representation of the repeating decimal. Find the rational number representation of the repeating decimal.

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Find the sum of the finite geometric sequence. Find the sum of the finite geometric sequence.

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Write the first five terms of the sequence defined recursively. Use the pattern to write the nth term of the sequence as a function of n. (Assume that n begins with 1.) Write the first five terms of the sequence defined recursively. Use the pattern to write the nth term of the sequence as a function of n. (Assume that n begins with 1.)

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Find Pk+1 for the given Pk. Find P<sub>k</sub><sub>+1</sub> for the given P<sub>k</sub>.

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Use the Binomial Theorem to expand and simplify the expression. Use the Binomial Theorem to expand and simplify the expression.

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Write the first six terms of the arithmetic sequence with the given properties. a = 1, d = 5

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Find the eighth term of the geometric sequence whose second and fourth terms are 4 and 16.

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Match the arithmetic sequence with its graph from the choices below. Match the arithmetic sequence with its graph from the choices below.

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Write the first six terms of the arithmetic sequence with the given properties. a = 3, d = 2

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Find the sum of the indicated terms of the geometric sequence. Find the sum of the indicated terms of the geometric sequence.

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Find the sum of the indicated terms of the geometric sequence. 2, 4, 8 ... (to 8 terms)

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Calculate the binomial coefficient: Calculate the binomial coefficient:

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Use the binomial theorem to expand the binomial. Use the binomial theorem to expand the binomial.

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Calculate the binomial coefficient: Calculate the binomial coefficient:

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Evaluate the expression. P (4, 0)

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The probability that a basketball player will make a given free throw is The probability that a basketball player will make a given free throw is   . To find the probability that the player makes exactly 9 out of her next 10 free throws, evaluate the term   in the expansion of   . Round to four decimal places. . To find the probability that the player makes exactly 9 out of her next 10 free throws, evaluate the term The probability that a basketball player will make a given free throw is   . To find the probability that the player makes exactly 9 out of her next 10 free throws, evaluate the term   in the expansion of   . Round to four decimal places. in the expansion of The probability that a basketball player will make a given free throw is   . To find the probability that the player makes exactly 9 out of her next 10 free throws, evaluate the term   in the expansion of   . Round to four decimal places. . Round to four decimal places.

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Determine whether the sequence is arithmetic. If so, find the common difference. 8, 13, 18, 23, 28

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