If the lsope of the focal chord of `y^(2)=16x` is 2, then the length of the chord, is

One extremity of a focal chord of y^(2)=16x is A(1,4). Then the length of the focal chord at A is

One extremity of a focal chord of y^2 = 16x is A(1,4) . Then the length of the focal chord at A is

If (at^(2) , 2at) be the coordinate of an extremity of a focal chord of the parabola y^(2) =4ax, then the length of the chord is-

Assertion (A) : The least length of the focal chord of y^(2) =4ax is 4a Reason (R) : Length of the focal chord of y^(2) =4ax makes an angle theta with axis is 4a cosec ^(2) theta

If (t^(2),2t) is one end ofa focal chord of the parabola,y^(2)=4x then the length of the focal chord will be:

If the length of focal chord of y^(2)=4ax is l then find the angle between the axis of the parabola and the focal chord.

If the length of focal chord of y^2=4a x is l , then find the angle between the axis of the parabola and the focal chord.

If the length of focal chord of y^2=4a x is l , then find the angle between the axis of the parabola and the focal chord.

If the length of focal chord of y^2=4a x is l , then find the angle between the axis of the parabola and the focal chord.