Algebra and Trigonometry (6th Edition)
6th Edition
ISBN: 9780134463216
Author: Robert F. Blitzer
Publisher: PEARSON
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- ·.} the first term is 7 and the 14th term is 46, In an arithmetic sequence {a1, a2, A3, · · then S14 is 413 742 371 46 322arrow_forwardFind the first five terms of the sequence defined by the following recursive definition. a, = 13 an = an-1+4, ifn>1 How is the sequence related to the sequence a, = 4n +9? ..... The first term of the sequence defined by the recursive definition is The second term of the recursive sequence is The third term of the recursive sequence is The fourth term of the recursive sequence The fifth term of the recursive sequence is How is the recursive sequence related to the sequence a, = 4n + 9? O A. The values of the sequence defined by the recursive definition are half of the values of the sequence a, = 4n + 9. O B. The values of the sequence defined by the recursive definition are greater than the values of the sequence a, = 4n + 9. OC. The values of both the sequences are the same. D. The values of the sequence defined by the recursive definition are smaller than the values of the sequence a, = 4n +9.arrow_forward1) Find the first 4 terms of each sequence: a) Un =2 +4Un-1 „U1= 3 b) Un= 4n + 2Un-1 „U1=1 c) Un=(Un-1)(Un-2) ,U1=1 and U2=2 d) Un+1 = Un + d , U1= aarrow_forward
- Find a formula for the general term an {5, 8, 11, 14, 17, .} 5n + 3 On+3 3n + 2 O 2n + 3arrow_forwardFind the recursive formula of the following sequence. (4, 7, 15, 24, .} a1 = 4, an = a,n-1+ 3(n + 1), for n 22 a a1 = 4, a, = an-1+ 3(n – 1), for n 22 a1 = 4, an = a, + 3(n – 1), for n 2 2 d. a1 = 4, a, = an-1+3(n – 1), for n 2 4arrow_forwardWrite an explicit formula and a recursive formula for the following sequence: 32, 26, 20, 14, 8,.. Your answer should be formatted in the following manner in the textbox: • 0:00 /0:11 an = Explicit: a1 lan (an = %3D Recursive: BIUA A I E E = x, E E re to search |耳arrow_forward
- In a sequence {1, 5, 15, 35, 70, 126}, what is the recursion formula for these numbers in this sequence?arrow_forwardWhat is the recursive formula for the sequence? 4, 24, 216, 2592, 38880, ... a1 = 4, an = 3na,-1 а1 — 4, а, — 3 + паn-1 а1 — 4, аn —п+Зап-1 aj — 4, аn — пап-1 а1 3 4, а, — За, —1 — пarrow_forwardfind the explicit formula San's n-i for the nth term of the Sequence 343,2401.. >1)-7, 니9,- . 6 an = matharrow_forward
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