х, — х, + 2х, + 2х, + х, + x, %3D 5 - 2х, + 4x, — 2х, - 4х, - х, - 4x, = -14 4х, + 3x, + 2х, + 3x, — 4х, = -11 , by Doolittle's Method. х, + 3x, + 4х, + 4x, + 6х, - 5х, = -9 2х, + 7x, + 6х, + 2х, + Зх, 3D 6 х, + 3x, + 4х, + 4х, + 8х, — 4х, -14
х, — х, + 2х, + 2х, + х, + x, %3D 5 - 2х, + 4x, — 2х, - 4х, - х, - 4x, = -14 4х, + 3x, + 2х, + 3x, — 4х, = -11 , by Doolittle's Method. х, + 3x, + 4х, + 4x, + 6х, - 5х, = -9 2х, + 7x, + 6х, + 2х, + Зх, 3D 6 х, + 3x, + 4х, + 4х, + 8х, — 4х, -14
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
Solve the following systems of equation
Transcribed Image Text:X, - x, + 2x, + 2x, + Xg + x, = 5
- 2x, + 4x,
2х, — 4х, — х, — 4х,
-14
4x, + 3x, + 2x, + 3x;
1)
х, + 3x, + 4х, + 4х, + 6х,
4x, = -11
, by Doolittle's Method.
5x6
-9
2x, + 7x, + 6x, + 2x, + 3x, = 6
x, + 3x, + 4x, + 4x, + 8x;
4x, = -14
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