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College Algebra & Trigonometry, 2018a

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292 CHAPTER 6. SEQUENCES AND SERIES<br />

For each of the given sequences - find a general term a n , and also find a recursive<br />

definition for the sequence.<br />

21) {6, 7, 8, 9, 10, ...} 22) {9, 11, 13, 15, 17, ...}<br />

23) {1, 4, 7, 10, 13, ...} 24) {−5, 4, 13, 22, 31, ...}<br />

25) {−2, 6, −18, 54, ...} 26) {5, −10, 20, −40, 80, ...}<br />

27) {1, −1, −3, −5, −7, ...} 28) {−8, −15, −22, −29, ...}<br />

29)<br />

{ 5<br />

2 , 5 4 , 5 8 , 5<br />

16 , ... }<br />

30)<br />

{ 1<br />

5 , 1 7 , 1 9 , 1<br />

11 , ... }<br />

31)<br />

{<br />

− 1 3 , 1 9 , − 1<br />

27 , 1<br />

81 , ... }<br />

32)<br />

{ 1<br />

2 , −2 5 , 3 8 , − 4<br />

11 , ... }<br />

33) {5, −25, 125, −625, ...} 34)<br />

{<br />

1, − 1 4 , 1 9 , − 1<br />

16 , 1<br />

25 , ... }<br />

35)<br />

{1, 1 2 , 3, 1 4 , 5, 1 6 , ... }<br />

36)<br />

{ 2<br />

3 , 9 4 , 8<br />

27 , 81<br />

16 , 32<br />

243 ... }

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