For which of the following g(x) is r = v3 a fixed point? Use x, = 1. Stop your cakculation at the loop when there are three rows repeating the value of the root. (Hint: You may use excel to compute the values on the iteration table. However, for your solutions to be submitted, follow Illustrative Example 3 on the handout, specifically the input of solutions for x,,×2, Xg, using 8 decimal places. 1. g(x) = #+:
For which of the following g(x) is r = v3 a fixed point? Use x, = 1. Stop your cakculation at the loop when there are three rows repeating the value of the root. (Hint: You may use excel to compute the values on the iteration table. However, for your solutions to be submitted, follow Illustrative Example 3 on the handout, specifically the input of solutions for x,,×2, Xg, using 8 decimal places. 1. g(x) = #+:
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Question
Fixed Point Iteration
![Fixed Point Iteration
For which of the following g(x) is r = V3 a fixed point? Use x, = 1. Stop your calculation at the loop when there
are three rows repeating the value of the root. (Hint: You may use excel to compute the values on the iteration
table. However, for your solutions to be submitted, follow Illustrative Example 3 on the handout, specifically the
input of solutions for x,,x2, Xa, using 8 decimal places.
1. g(x) =+!
2x
3
2. g(x) = x² – x](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F2d3d3878-826d-49b6-925c-e33f2d4c3bcb%2F6f0d00f4-0252-4af5-b4e0-a0c24c714293%2Fhfhtirk_processed.png&w=3840&q=75)
Transcribed Image Text:Fixed Point Iteration
For which of the following g(x) is r = V3 a fixed point? Use x, = 1. Stop your calculation at the loop when there
are three rows repeating the value of the root. (Hint: You may use excel to compute the values on the iteration
table. However, for your solutions to be submitted, follow Illustrative Example 3 on the handout, specifically the
input of solutions for x,,x2, Xa, using 8 decimal places.
1. g(x) =+!
2x
3
2. g(x) = x² – x
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