3x + y = 1 , (2k-1)x + (k-1)y = 2k +1 . Find the value of k
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Given:- 3x+y=1
Also, (2k-1)x+(k-1)=2k+1
Both of them can be written in the form of equation as,
3x+y-1=0 ...... (Equation1)
(2k-1)x+(k-1)y-(2k+1)=0......(Equation 2)
We know that for No Solution we have
a1/a2=b1/b2≠c1/c2.
From two of the above mentioned equations we have ,
a1=3,b1=1,C1=-1
a1=3,b1=1,C1=-1a2=(2k+1),b2=(k-1),c2=-(2k+1)
Now substituting the values of a,b and c we get,
→3/(2k+1)=1/(k-1)
By cross multiplication we get,
→3(k-1)=1(2k-1)
→3k-3=2k-1
→3k-2k=(-1)+(3)
→k=2.
Hence, the required value of k= 2
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