The eccentricity of the rectangular hyperbola is

The eccentricity of a rectangular hyperbola, is

The eccentricity of a rectangular hyperbola, is

Assertion (A): The locus of the point ((e^(2t)+e^(-2t))/(2), (e^(2t)-e^(-2t))/(2)) when 't' is a parameter represents a rectangular hyperbola. Reason (R ) : The eccentricity of a rectangular hyperbola is 2.

Assertion (A): The locus of the point ((e^(2t)+e^(-2t))/(2), (e^(2t)-e^(-2t))/(2)) when 't' is a parameter represents a rectangular hyperbola. Reason (R ) : The eccentricity of a rectangular hyperbola is 2.

Eccentricity of a rectangular hyperbola is -

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

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

The eccentricity of rectangular hyperbola is sqrt(2)

The eccentricity of rectangular hyperbola is