The eccentricity of rectangular hyperbola is `sqrt2`

The eccentricity of a rectangular hyperbola, is

Prove that the eccentricity of a rectangular hyperbola is equal to sqrt2 .

Statement-I A hyperbola whose asymptotes include (pi)/(3) is said to be equilateral hyperbola. Statement-II The eccentricity of an equilateral hyperbola is sqrt(2).

A hyperbola has foci (4, 2), (2, 2) and it passess through P(2, 4) . The eccentricity of the hyperbola is

if the eccentricity of the hyperbola is sqrt2 . then find the general equation of hyperbola.

If the eccentricity of a hyperbola is sqrt(3) , the eccentricity of its conjugate hyperbola, is

The eccentricity of the conjugate hyperbola of the hyperbola x^(2)-3y^(2)=1 is 2(b)2sqrt(3)(c)4 (d) (4)/(5)

Important points on eccentricity || Rectangular hyperbola || Condition OF tangency || Position OF a point || equation OF tangent