If `P` be a point on the parabola `y^2 = 4ax` with focus `F`. Let Q denote the foot of the perpendicular from `P` onto the directrix. Then, `(tan /_PQF)/(tan /_PFQ)` is

Let P be a point on the parabola y^(2) = 4ax with focus F . Let Q denote the foot of the perpendicular from P onto the directrix . Then (tan anglePQF)/(tananglePFQ) is_

P is any point on the parabola, y^2=4ax whose vertex is A. PA is produced to meet the directrix in D & M is the foot of the perpendicular from P on the directrix. The angle subtended by MD at the focus is: (A) pi/4 (B) pi/3 (C) (5pi)/12 (D) pi/2

Pis a point on the parabola y^(2)=4ax(a<0) whose vertex is A.PA is produced to meet the directrix in M is the foot of the perpendicular from P on the directrix.If a circle is described on MD as a diameter then it intersects the X- axis at a point whose co-ordinates are:

If P be a point on the parabola y^(2)=3(2x-3) and M is the foot of perpendicular drawn from the point P on the directrix of the parabola, then length of each sires of the parateral triangle SMP(where S is the focus of the parabola),is

If P be a point on the parabola y^2=3(2x-3) and M is the foot of perpendicular drawn from the point P on the directrix of the parabola, then length of each sides of an equilateral triangle SMP(where S is the focus of the parabola), is

If P be a point on the parabola y^2=3(2x-3) and M is the foot of perpendicular drawn from the point P on the directrix of the parabola, then length of each sides of an equilateral triangle SMP(where S is the focus of the parabola), is

If P be a point on the parabola y^2=3(2x-3) and M is the foot of perpendicular drawn from the point P on the directrix of the parabola, then find length of each sides of an equilateral triangle SMP(where S is the focus of the parabola).

If P be a point on the parabola y^2=3(2x-3) and M is the foot of perpendicular drawn from the point P on the directrix of the parabola, then find length of each sides of an equilateral triangle SMP(where S is the focus of the parabola).

If P be a point on the parabola y^2=3(2x-3) and M is the foot of perpendicular drawn from the point P on the directrix of the parabola, then find length of each sides of an equilateral triangle SMP(where S is the focus of the parabola).

A line of slope lambda(0 lt lambda lt 1) touches the parabola y+3x^2=0 at P . If S is the focus and M is the foot of the perpendicular of directrix from P , then tan/_M P S