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The distance of the focus of {x}^{{{2}}}-{y}^{{{2}}}={4}, from
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The distance of the focus of , from the directrix, which is nearer to it, is

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Question 1
An ellipse intersects the hyperbola orthogonally. The eccentricity of the ellipse is reciprocal to that of the hyperbola. If the axes of the ellipse are along the coordinate axes, then (b) the foci of ellipse are (a) equation of ellipse is (d) the foci of ellipse are (c) equation of ellipse is

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Question 2
For hyperbola whose center is at (1, 2) and the asymptotes are parallel to lines and , the equation of the hyperbola passing through (2, 4) is none of these

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Question 3
let the eccentricity of the hyperbola be reciprocal to that of the ellipse if the hyperbola passes through a focus of the ellipse then: (a) the equation of the hyperbola is (b) a focus of the hyperbola is (c) the eccentricity of the hyperbola is (d) the equation of the hyperbola is

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Question 4
Consider a branch of the hypebola with vertex at the point A. Let B be one of the end points of its latus rectum. If C is the focus of the hyperbola nearest to the point A, then the area of the triangle ABC is (A) (B) (C) (D)

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Question Text
The distance of the focus of , from the directrix, which is nearer to it, is