for what value of p the equation 2x+3y=1 and (2k-1)x+(k+1)y=2k+3 are inconsistent
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(2k-1)x+(k-1)y = 2k +1
3x+y=1...(1)
(2k−1)x+(k−1)y=2k+1..(2)
Now rearranging eq1 and eq2 will get
3x+y−1=0...(3)
(2k−1)x+(k−1)y−(2k+1)=0..(4)
Now compare with
⇒3k−3=2k−1
⇒3k−2k=−1+3
⇒k=2
Hence k=2 is the value
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