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The solution of given system of linear equations having unique solutions using Gaussian elimination or gauss-Jordan elimination.
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Answer to Problem 23E
The solution for given system of linear equation is
Explanation of Solution
Given:
Equation given,
Concept Used:
The concept of Gaussian elimination is used to concert the linear system into row echelon form.
Calculation:
Consider first the given equations,
Step1:
In the first step first convert the given, equation into augmented matrix.
Step 2:
In the second step convert the augmented matrix into row echelon form.
For this row operation are performed. In the first row operation,
Now perform,
Step3:
In the step 3 perform the following operation,
Perform,
Add
=
Step 4:
This step is called row-echelon form,
In the step 4 ,divide the
Now the matrix is obtained in the row echelon form , write the equations from the matrix,
Step 5:
The value of
From equation
From equation
To find
Conclusion:
Hence, the solution for given system is
Chapter 10 Solutions
Precalculus: Mathematics for Calculus - 6th Edition
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