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(10 2 4 M = 3 A 7 6 8 B a) Determine the smallest and the largest eigenvalue and its corresponding eigenvector. Use x, = (1 0 1)" and iterate until 4th iteration. Note that A is the 5th digit of your matric number and B is the 6th digit of your matric number. If happen to be the 5th or 6th digit of your matric number (A or B) = 0, take 10 as the replacement value. Do not use 0 number. For example, if your matric number is AD070102, use A = 10 and B = 2. b) Based from your answer in Q1(a), compare the ratio between the smallest and the largest eigenvalue.

(10 2 4 M = 3 A 7 6 8 B a) Determine the smallest and the largest eigenvalue and its corresponding eigenvector. Use x, = (1 0 1)" and iterate until 4th iteration. Note that A is the 5th digit of your matric number and B is the 6th digit of your matric number. If happen to be the 5th or 6th digit of your matric number (A or B) = 0, take 10 as the replacement value. Do not use 0 number. For example, if your matric number is AD070102, use A = 10 and B = 2. b) Based from your answer in Q1(a), compare the ratio between the smallest and the largest eigenvalue.

Advanced Engineering Mathematics
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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please answer quickly and follow the instruction.

use: A= 1 AND B= 10

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Q3 Given the following matrix of: (10 2 4 M = 3 A 7 6 8 B. a) Determine the smallest and the largest eigenvalue and its corresponding eigenvector. Use xo = (1 0 1)" and iterate until 4th iteration. Note that A is the 5th digit of your matric number and B is the 6th digit of your matric number. If happen to be the 5th or 6th digit of your matric number (A or B) = 0, take 10 as the replacement value. Do not use 0 number. For example, if your matric number is AD070102, use A = 10 and B= 2. b) Based from your answer in Q1(a), compare the ratio between the smallest and the largest eigenvalue.
Transcribed Image Text:Q3 Given the following matrix of: (10 2 4 M = 3 A 7 6 8 B. a) Determine the smallest and the largest eigenvalue and its corresponding eigenvector. Use xo = (1 0 1)" and iterate until 4th iteration. Note that A is the 5th digit of your matric number and B is the 6th digit of your matric number. If happen to be the 5th or 6th digit of your matric number (A or B) = 0, take 10 as the replacement value. Do not use 0 number. For example, if your matric number is AD070102, use A = 10 and B= 2. b) Based from your answer in Q1(a), compare the ratio between the smallest and the largest eigenvalue.
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