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If the two intersecting lines intersect the hyperbola and neither of them is a tangent to it, then the number of intersecting points are 1 (b) 2 (c) 3 (d) 4
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Question 1
If the vertices of the hyperbola be at and and one of the foci be at then which one of the following points does not lie on the hyperbola? (a) (b) (c) (d) Question 2
If hyperbola passes through the foci of the ellipse . Its transverse and conjugate axes coincide respectively with the major and minor axes of the ellipse and if the product of eccentricities of hyperbola and ellipse is 1 then the equation of a. hyperbola is
b. the equation of hyperbola is
c. focus of hyperbola is (5, 0) d. focus of hyperbola is Stuck on the question or explanation?
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Question Text | If the two intersecting lines intersect the hyperbola and neither of them is a tangent to it, then the number of intersecting points are
1 (b) 2 (c) 3 (d) 4 |