1. (a) Plot the first four terms of the sequence 3n? – 3n + 2 n=1 (b) (i) Write in bracket notation the sequence for the number of points in the following sequence of figures. (ii) Find the n such that the nth term for the sequence found in part (i) has 210 points. (c) Determine if the following sequence converges or diverges and find the limit if possible. Sin(n+ 1)*(n+ 2) (n – 1)n2(n + 1) |

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.3: Geometric Sequences
Problem 82E
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1. (a) Plot the first four terms of the sequence
3n2 – 3n + 2
n=1
(b) (i) Write in bracket notation the sequence for the number of points in the following
sequence of figures.
(ii) Find the n such that the nth term for the sequence found in part (i) has 210 points.
(c) Determine if the following sequence converges or diverges and find the limit if possible.
Sin(n + 1)2(n + 2)
l;(n – 1)n²(n+ 1)
-
n=6
Transcribed Image Text:1. (a) Plot the first four terms of the sequence 3n2 – 3n + 2 n=1 (b) (i) Write in bracket notation the sequence for the number of points in the following sequence of figures. (ii) Find the n such that the nth term for the sequence found in part (i) has 210 points. (c) Determine if the following sequence converges or diverges and find the limit if possible. Sin(n + 1)2(n + 2) l;(n – 1)n²(n+ 1) - n=6
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