Let and be non-zero numbers. If the point of intersection of the lines and lies in the fourth quadrant and is equidistant from the two axes, then:
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Let both the equations meets at point (k,-k)
It means these point will satisfy the given equation.
⇒ 4 a k − 2 a k + c = 0 → 2 a k = − c
⇒ 5 b k − 2 b k + d = 0 → 3 b k = − d
Divide both the equations and cross multiply them,
⇒ 3 b c − 2 a d = 0 is the solution.