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Matrix X-py = 4 -2x+y= q Find values of p and q for which system equations has a unique solution
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slopes of the two lines must not be equal!!
\[{-1\over p}\ne{-2}\]
"q" can be any real number
x-py=4 -2x+y=q writing in the matrix form [■(1&-p@-2&1)][■(x@y)]=[■(4@q)] Or AX=B X=A-1 B |A|=|■(1&-p@-2&1)| |A|=1*1-(-p*-2) =1-2p For a unique solution |A| ≠0 i.e 1-2p≠0 1≠2p p≠1/(2 ), q can have any value
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