5. The first and 25th term of the sequence an = (-1)"-1(n – 1) are both positive. 5 6. The summation notation of the series 10 -5 +-- 4 is the summation of the geometric series E=1(a1 r"). Where a, = 10 andr = 7. The sequence described by the equation an = 2 + 3(n - 1) has its sum equal to En=1(3n – 1). %3D1 | 8. Every sequence is either defined by an explicit formula or a recursive formula but not both. _9. A triangular number 1, 3, 6, 10,... is a sequence which is described n(n+1) by Tn = 2 10. The Fibonacci number is a sequence which is described explicitly by E. = F 1 + En

College Algebra
1st Edition
ISBN:9781938168383
Author:Jay Abramson
Publisher:Jay Abramson
Chapter9: Sequences, Probability And Counting Theory
Section: Chapter Questions
Problem 25RE: Use the formula for the sum of the first nterms of a geometric series to find S9 , for the series...
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True/false please. This is my last question. Please answer 5-10
5. The first and 25th term of the sequence an = (-1)"-1(n – 1) are both positive.
5
6. The summation notation of the series 10 - 5+
2
+- is the summation of the
8.
4
geometric series En=1(a1 · r"). Where a, = 10 and r =
7. The sequence described by the equation an = 2 + 3(n – 1) has its sum equal to
En=1(3n – 1).
8. Every sequence is either defined by an explicit formula or a recursive formula
but not both.
9. A triangular number 1, 3, 6, 10,... is a sequence which is described
n(n+1)
by Tn
10. The Fibonacci number is a sequence which is described explicitly
by Fn = Fn-1+ Fn-2.
2
%3D
Transcribed Image Text:5. The first and 25th term of the sequence an = (-1)"-1(n – 1) are both positive. 5 6. The summation notation of the series 10 - 5+ 2 +- is the summation of the 8. 4 geometric series En=1(a1 · r"). Where a, = 10 and r = 7. The sequence described by the equation an = 2 + 3(n – 1) has its sum equal to En=1(3n – 1). 8. Every sequence is either defined by an explicit formula or a recursive formula but not both. 9. A triangular number 1, 3, 6, 10,... is a sequence which is described n(n+1) by Tn 10. The Fibonacci number is a sequence which is described explicitly by Fn = Fn-1+ Fn-2. 2 %3D
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