Give an example of a geometric sequence with 5 terms given the following conditions A. R=1/¹/2 b. R = -2 C.any 5 terms geometric sequence A. B. C. D.

College Algebra
7th Edition
ISBN:9781305115545
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter8: Sequences And Series
Section: Chapter Questions
Problem 5CC
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Give an example of a geometric sequence with 5 terms given the following conditions A. R=1/¹/2 b. R = -2 C.any 5 terms geometric sequence A. B. C. D.
terms have a common difference is alan
The common difference of the arithmetic sequence 3, 1, -1,-3.-5 is
The sum of the first 25 multiples of 3 is
The reciprocal of an arithmetic sequence is a/an
O. If the sign of the terms of a geometric sequence are alternately positive negative then, the
8.
9.
sequence.
common ratio is
PERFORMANCE TASK. Write your answers in the space provided for your answers.
1. Give an example of an arithmetic sequence with 6 terms given the following conditions:
a, d= 7
b. d = - 4
C. A1= 8
a.
b.
C.
2. Give an example of an geometric sequence with 5 terms given the following condition
b. r= - 2
C. any 5-term geometric sequence
a. r=%
a.
b.
C.
3. Answer the following problems: (Write your solutions at the back for numbers 3 and 4)
Transcribed Image Text:terms have a common difference is alan The common difference of the arithmetic sequence 3, 1, -1,-3.-5 is The sum of the first 25 multiples of 3 is The reciprocal of an arithmetic sequence is a/an O. If the sign of the terms of a geometric sequence are alternately positive negative then, the 8. 9. sequence. common ratio is PERFORMANCE TASK. Write your answers in the space provided for your answers. 1. Give an example of an arithmetic sequence with 6 terms given the following conditions: a, d= 7 b. d = - 4 C. A1= 8 a. b. C. 2. Give an example of an geometric sequence with 5 terms given the following condition b. r= - 2 C. any 5-term geometric sequence a. r=% a. b. C. 3. Answer the following problems: (Write your solutions at the back for numbers 3 and 4)
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