Highlights based on Ellipse and Hyperbola

Highlights on ellipse and hyperbola

Problems based on Ellipse

Normal to ellipse and hyperbola

Tangents of ellipse and hyperbola

Introduction to Ellipse and Hyperbola

Problems based on Tangent to ellipse and hyperbola

Nomenclature of ellipse and hyperbola

Nomenclature of ellipse and hyperbola

Let a hyperbola passes through the focus of the ellipse (x^(2))/(25)+(y^(2))/(16)=1 . The transverse and conjugate axes of this hyperbola coincide with the major and minor axes of the given ellipse, also the product of eccentricities of given ellipse and hyperbola is 1, then

An ellipse passes through a focus of the hyperbola x^2/9 - y^2/16 = 1 and its major and minor axes coincide with the transverse and conjugate axes of the hyperbola and the product of eccentricities of ellipse and hyperbola is 1. If l and l\' be the length of semi latera recta of ellipse and hyperbola, then ll\'= (A) 144/15 (B) 256/15 (C) 225/12 (D) none of these