The distance between the focus and the directrix of the conic `(sqrt(3x) - y)^2 = 48(x+sqrt3 y)` is :

The focus at (1,1) the directrix x-y=3 .

What is the distance of the focus from the directrix of the parabola y ^2 = 8x?

The distance between directrix of the ellipse (4x-8)^(2)+16y^(2)=(x+sqrt(3)y+10)^(2) is

The distance between directrix of the ellipse (4x-8)^(2)+16y^(2)=(x+sqrt(3)y+10)^(2) is

The distance between directrix of the ellipse (4x-8)^(2)+16y^(2)=(x+sqrt(3)y+10)^(2) is

The angle between the lines sqrt3 x – y–2 = 0 and x – sqrt3 y+1=0 is

Find the angle between the lines sqrt3 x+ y =1 and x+ sqrt3 y=1

The distance between directrices of conic given |sqrt((x-4)^(2)+(y-4)^(2))-sqrt((x-2)^(2)+(y-2)^(2))|=1 will be -

sqrt (2x) -sqrt (3y) = 0sqrt (3x) -sqrt (3y) = 0

Find the focus, directrix and eccentricity of the parabola y^2=2 sqrt(3)x .