Exam 7: Sequences; Induction; the Binomial Theorem

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Find the indicated term using the given information. -a = 8 , d = 3 ; a34

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The sequence is defined recursively. Write the first four terms. -a1 = 5 and an = 2an- 1 for n ≥ 2

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The sequence is defined recursively. Write the first four terms. - a1=6;an=6an1a _ { 1 } = \sqrt { 6 } ; a _ { n } = \sqrt { 6 a _ { n - 1 } }

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Evaluate the factorial expression. - (n+4)!n+4\frac { ( n + 4 ) ! } { n + 4 }

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Write out the first five terms of the sequence. -{n - 1}

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Find the sum of the arithmetic sequence. -{-5n + 5}, n = 29

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The sequence is defined recursively. Write the first four terms. - a1=y;an=an1+Ua _ { 1 } = y ; a _ { n } = a _ { n - 1 } + U

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Express the sum using summation notation. -2 + 4 + 6 + ... + 16

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Determine whether the sequence is arithmetic. -4, 12, 36, 108, 972, ...

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Find the indicated term using the given information. - a14=174a _ { 14 } = - \frac { 17 } { 4 } , a 24=374;a4_ { 24 } = - \frac { 37 } { 4 } ; a _ { 4 }

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Express the sum using summation notation. - k=14(1)k(k+16)\sum _ { \mathrm { k } = 1 } ^ { 4 } ( - 1 ) ^ { \mathrm { k } } ( \mathrm { k } + 16 )

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Write out the first five terms of the sequence. -{n2 - n}

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Write out the sum. Do not evaluate. - k=16(5k2)\sum _ { k = 1 } ^ { 6 } ( 5 k - 2 )

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Find the sum of the arithmetic sequence. -{-3n - 1}, n = 50

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If the sequence is geometric, find the common ratio. If the sequence is not geometric, say so. -29, 17.4, 10.44, 6.264, 3.76

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Determine whether the given sequence is arithmetic, geometric, or neither. If arithmetic, find the common difference. If geometric, find the common ratio. -{2n2}

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Evaluate the factorial expression. - 7!5!2!\frac { 7 ! } { 5 ! 2 ! }

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Find the indicated term using the given information. -a 17 = 34 , a11 = 16 ; a1

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Determine whether the sequence is geometric. - 18,111,114,117,\frac { 1 } { 8 } , \frac { 1 } { 11 } , \frac { 1 } { 14 } , \frac { 1 } { 17 } , \ldots

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Use a graphing utility to find the sum of each sequence. -{ 3.6n + 8.83}, n=10

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