Test the consistency of the following system of linear equations
2+3−=1
3−4+3=−1
2−+2=−3
3+−2=4
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Answer:
Given system of equations
x+3y=5
2x+6y=8
This can be written as
AX=B
where A=[1236],X=[xy],B=[58]
Here, ∣A∣=6−6=0
Since, ∣A∣=0
Hence, the system has either infinitely many solution (consistent) or no solution (inconsistent)
Now, we will find (adjA)B
C11=(−1)1+16=6
C12=(−1)1+22=−2
C21=(−1)2+13=−3
C22=(−1)2+21=1
So, the co-factor matrix is C=[6−3−21]
⇒adjA=CT=[6−2−31]
Now, (adjA)B=[6−2
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