SOLUTION: If the system of following equations is consistent then find the solution by Matrix Method - x + y+ 4z = 6 3x+ 2y -2z =9 5x + y+ 2z =13
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-> SOLUTION: If the system of following equations is consistent then find the solution by Matrix Method - x + y+ 4z = 6 3x+ 2y -2z =9 5x + y+ 2z =13
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Question 1137455
:
If the system of following equations is consistent then find the solution by Matrix
Method -
x + y+ 4z = 6
3x+ 2y -2z =9
5x + y+ 2z =13
Answer by
MathLover1(20849)
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Your matrix
Find the pivot in the 1st column in the 1st row
Eliminate the 1st column
Find the pivot in the 2nd column in the 2nd row (inversing the sign in the whole row)
Eliminate the 2nd column
Make the pivot in the 3rd column by dividing the 3rd row by
Eliminate the 3rd column
Solution set: