The triangle `P Q R` of area `A` is inscribed in the parabola `y^2=4a x` such that the vertex `P` lies at the vertex of the parabola and the base `Q R` is a focal chord. The modulus of the difference of the ordinates of the points `Qa n dR` is `A/(2a)` (b) `A/a` (c) `(2A)/a` (d) `(4A)/a`

The triangle PQR of area 'A' is inscribed in the parabola y^2=4ax such that the vertex P lies at the vertex pf the parabola and base QR is a focal chord.The modulus of the difference of the ordinates of the points Q and R is :

The triangle PQR of area 'A' is inscribed in the parabola y^2=4ax such that the vertex P lies at the vertex pf the parabola and base QR is a focal chord.The modulus of the difference of the ordinates of the points Q and R is :

The triangle PQR of area 'A' is inscribed in the parabola y^2=4ax such that the vertex P lies at the vertex pf the parabola and base QR is a focal chord.The modulus of the difference of the ordinates of the points Q and R is :

A triangle ABC ofarea 5a^(2) is inscribed in the parabola y^(2)=4ax such that vertex A lies at the veretex of parabola and BC is a focal chord.Then the length of focal chord is-

An equilateral triangle is inscribed in the parabola y^2=4ax whose vertex is at the vertex of the parabola. Find the length of its side.

A triangle ABC of area Delta is inscribed in the parabola y^(2)=4ax such that the vertex A lies on the vertex of the parabola and the base BC is a focal chord.The difference of the distances of B and C from the axis of the parabola is (2Delta)/(a) (b) (4Delta)/(a^(2)) (c) (4Delta)/(a) (d) (2Delta)/(a^(2))

An equilateral triangle is inscribed in the parabola y^(2)=4ax whose vertex is at the vertex of the parabola .Find the length of its side.

An equilateral triangle is inscribed in the parabola y^(2)=4ax whose vertex is at the vertex of the parabola .Find the length of its side.