TANGENT TO HYPERBOLA

Illustrations Based upon Equation OF Hyperbola || Tangent OF Hyperbola

Illustration Based upon Equation || Parameters||Geometrical Property and Tangent OF Hyperbola

N is the foot of the perpendicular from P on the transverse axis. The tangent to the hyperbola at P meets the transverse axis at T. If O is the center of the hyperbola the OT.ON is equal to:

Tangent of hyperbola with slope m

Tangents of ellipse and hyperbola

The locus of the foot of perpendicular from my focus of a hyperbola upon any tangent to the hyperbola is the auxiliary circle of the hyperbola. Consider the foci of a hyperbola as (-3, -2) and (5,6) and the foot of perpendicular from the focus (5, 6) upon a tangent to the hyperbola as (2, 5). The point of contact of the tangent with the hyperbola is

The locus of the foot of perpendicular from my focus of a hyperbola upon any tangent to the hyperbola is the auxiliary circle of the hyperbola. Consider the foci of a hyperbola as (-3, -2) and (5,6) and the foot of perpendicular from the focus (5, 6) upon a tangent to the hyperbola as (2, 5). The point of contact of the tangent with the hyperbola is

Problems based on Tangent to ellipse and hyperbola

The tangents to hyperbola 3 x^(2)-y^(2)=3 which are perpendicular to the line x+3 y=2 are