Right choice is (b) y^2 = 4ax
Best explanation: The given equation can be written as m^2x – ym + a = 0 —-> eq(1) is in the form At^2 + Bt + C =0
The envelope is given by B^2 – 4AC = 0 ——> eq(2)
From eq(1), A = x , B = -y , C = a
Putting the values in eq(2),
(-y)^2 – 4(x)(a) = 0
y^2 = 4ax.