EllipseEasy
Question
An ellipse passes through the foci of the hyperbola, 9x2 − 4y2 = 36 and its major and minor axes lie along thetransverse and conjugate axes of the hyperbola respectively. if the product of eccentricities of the two conicsis 1/2, then which of the following points does not lie on the ellipse ?
Options
A.
B.(
, 0)
C.
D.
Solution
focii are (
eccentricity of hyperbola is eH =
Let equation ellipse is
⇒
Ellipse passes through (±
Equation of ellipse ≡
which is passes through (
Create a free account to view solution
View Solution FreeMore Ellipse Questions
An ellipse having foci at (3, 3) and (-4, 4) and passing through the origin has eccentricity equal to -...The tangent at any point on the ellipse = 1 meets the tangents at the vertices A, A′ in L and L′. Then AL. A...If $\frac{x^2}{36-\lambda} + \frac{y^2}{25-\lambda} = 1$ is the equation of a conic, where $\lambda < 25$, then which of...The equation of the normal at the point (2, 3) on the ellipse 9x2 + 16y2 = 180 is-...The line x cos α + y sin α = p will be a tangent to the conic = 1, if-...