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The point where the lines intersect will satisfy both the equations.
So, 4x+3=5x+39=>x=-4
Substituting in any one equation we get y= 19
So, B is the correct choice.
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­Since the lines intersect at some point. The equations of both the lines should satisfy the same point sequence.

equating eq.1 and eq.2
f(x) = g(x)
-4(x)+3 = 5(x) +39
x= -4

this is the point of common intersection. Substituting the value of x in any of the above equations will give the second point of intrsection.
-4(-4) +3 = 19
5(-4) +39 = 19

hence, point of intersetion become (-4,19) {option B}
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