Activity 6: You are testing an electrical device which can be modelled by the following equations: I + 212 + 313 = 12 211 + I2 + 2I3 = 10 31, + 212 + 213 = 14 1. Find I, 12, and I3 using the Gaussian elimination method. 2. Rearrange the previous equations in matrix form and find its determinant.

Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter4: Eigenvalues And Eigenvectors
Section4.2: Determinants
Problem 19EQ
Question
Activity 6:
You are testing an electrical device which can be modelled by the following equations:
I + 212 + 3Iz = 12
211 + I2 + 213 = 10
BI + 212 + 213 = 14
%3D
1. Find I, I2, and 1z using the Gaussian elimination method.
2. Rearrange the previous equations in matrix form and find its determinant.
Transcribed Image Text:Activity 6: You are testing an electrical device which can be modelled by the following equations: I + 212 + 3Iz = 12 211 + I2 + 213 = 10 BI + 212 + 213 = 14 %3D 1. Find I, I2, and 1z using the Gaussian elimination method. 2. Rearrange the previous equations in matrix form and find its determinant.
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