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If lines whose equation are y = m1 + c1y = m2x + c2 and y = m5x + c3 meet is a point then prove that m1( (c2 – c3) + m2 (c3 – c1) + m3(c1 – c2) = 0

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The equation of the given lines are 

m1x – y + c1 = 0 ……. (1) 

m2x – y + c2 = 0 …… (2) 

m3x – y + c3 = 0 .. (3)

The three lines will be concurrent if the point of intersection of (1) and (2) lies on (3)

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