Find the point 'P' from which pair of tangents `PA & PB` are drawn to the hyperbola `x^2/25 - y^2/16 = 1` in such a way that `(5, 2)` bisect AB

On which curve does the perpendicular tangents drawn to the hyperbola (x^2)/(25)-(y^2)/(16)=1 intersect?

On which curve does the perpendicular tangents drawn to the hyperbola (x^2)/(25)-(y^2)/(16)=1 intersect?

Number of points from where perpendicular tangents can be drawn to hyperbola, 25 x^(2)-16y^(2)=400

Find the equation of the tangent to the hyperbola, x^2/25-y^2/16=1 at P(30^@)

If tangents PA and PB are drawn from P(-1, 2) to y^(2) = 4x then

If tangents PA and PB are drawn from P(-1, 2) to y^(2) = 4x then

On which curve does the perpendicular tangents drawn to the hyperbola (x^(2))/(25)-(y^(2))/(16)=1 intersect?

On which curve does the perpendicular tangents drawn to the hyperbola (x^(2))/(25)-(y^(2))/(16)=1 intersect?

On which curve does the perpendicular tangents drawn to the hyperbola (x^(2))/(25)-(y^(2))/(16)=1 intersect?

From the point P(3, 4) pair of tangents PA and PB are drawn to the ellipse (x^(2))/(16)+(y^(2))/(9)=1 . If AB intersects y - axis at C and x - axis at D, then OC. OD is equal to (where O is the origin)