An 9-gon fractal pattern has the sequence {1, 9, 81, 729, ...}. The recursive formula is az = 1,a, = a,-1 +9, for n 2 2 a az = 1,a, = am-1·9,for n<2 az = 1,a, = an-1 - 8, for n 2 2 d az = 1,a, = an-1·8, for n > 2

College Algebra
10th Edition
ISBN:9781337282291
Author:Ron Larson
Publisher:Ron Larson
Chapter8: Sequences, Series,and Probability
Section8.2: Arithmetic Sequences And Partial Sums
Problem 3ECP: The 8th term of an arithmetic sequence is 25, and the 12th term is 41. Write the first 11 terms of...
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An 9-gon fractal pattern has the sequence {1, 9, 81, 729, ..). The recursive formula is
az = 1,a, = a,-1 +9, for n 2 2
a
az = 1,a, = a,-1·9,for n<2
az = 1,a, = an-1 - 8, for n 2 2
d
a1 = 1, a,
= an-1 8, for n2 2
Transcribed Image Text:An 9-gon fractal pattern has the sequence {1, 9, 81, 729, ..). The recursive formula is az = 1,a, = a,-1 +9, for n 2 2 a az = 1,a, = a,-1·9,for n<2 az = 1,a, = an-1 - 8, for n 2 2 d a1 = 1, a, = an-1 8, for n2 2
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