Consider a curve `C : y^2-8x-2y-15=0` in which two tangents `T_1a n dT_2` are drawn from `P(-4,1)` . Statement 1: `T_1a n dT_2` are mutually perpendicular tangents. Statement 2: Point `P` lies on the axis of curve `Cdot`

Consider a curve C:y^(2)-8x-2y-15=0 in which two tangents T_(1) and T_(2) are drawn from P(-4,1). Statement 1:T_(1) and T_(2) are mutually perpendicular tangents.Statement 2: Point P lies on the axis of curve C.

Mutually perpendicular tangents T Aa n dT B are drawn to y^2=4a x . Then find the minimum length of A Bdot

Mutually perpendicular tangents T Aa n dT B are drawn to y^2=4a x . Then find the minimum length of A Bdot

Mutually perpendicular tangents T Aa n dT B are drawn to y^2=4a x . Then find the minimum length of A Bdot

To the circle x^(2)+y^(2)=4 , two tangents are drawn from P(-4,0) , which touch the circle at T_(1) and T_(2) . A rhomus PT_(1)P'T_(2) s completed. If P is taken to be at (h,0) such that P' lies on the circle, the area of the rhombus is

To the circle x^(2)+y^(2)=4 , two tangents are drawn from P(-4,0) , which touch the circle at T_(1) and T_(2) . A rhomus PT_(1)P'T_(2) s completed. If P is taken to be at (h,0) such that P' lies on the circle, the area of the rhombus is

To the circle x^(2)+y^(2)=4 , two tangents are drawn from P(-4,0) , which touch the circle at T_(1) and T_(2) . A rhomus PT_(1)P'T_(2) s completed. If P is taken to be at (h,0) such that P' lies on the circle, the area of the rhombus is

Tangents are drawn from the point P(-sqrt(3),sqrt(2)) to an ellipse 4x^(2)+y^(2)=4 Statement-1: The tangents are mutually perpendicular.and Statement-2: The locus of the points can be drawn togiven ellipse is x^(2)+y^(2)=5

From a point on x+2y-7=0 tangents are drawn to curve 13(x^(2)+y^(2)-2x+1)=(2x+3y-1)^(2) are perpendicular then the point

A tangent and normal are drawn to a curve y^2=2x at A(2,2). Tangent cuts x-axis at point T and normal cuts curve again at P . Then find the value of DeltaATP