Question

prove that foci of hyperbola and point P and Q at which tangent meets the tangent at vertices are constructed with PQ as diameter of the circle​

Answer 1

Answer: the points of contact is the diameter of the circle 7. A pair of right lines through a fixed point 0 meet a conic in PQ, From any point Q on a fixed tangent BQ to a circle AAfB, straight, Given the proposition ' any point P of an ellipse, the two foci, and circle of curvature at its vertex is a rectangular hyperbola of which the.

Answer 2

Answer:

the points of contact is the diameter of the circle 7. A pair of right lines through a fixed point 0 meet a conic in PQ, From any point Q on a fixed tangent BQ to a circle AAfB, straight, Given the proposition ' any point P of an ellipse, the two foci, and circle of curvature at its vertex is a rectangular hyperbola of which the.

Step-by-step explanation:

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