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The distance between two directrices of a rectangular hyperbola is 10 units. Find the distance between its foci.
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Practice questions from similar books
Question 1
The circle \displaystyle{x}^{{2}}+{y}^{{2}}−{8}{x}={0} and hyperbola \displaystyle\frac{{x}^{{2}}}{{9}}−\frac{{y}^{{2}}}{{4}}={1} intersect at points A and B. Then Equation of the circle with A B as its diameter isQuestion 2
is a point on the hyperbola
is the foot of the perpendicular from
on the transverse axis. The tangent to the hyperbola at
meets the transvers axis at
If
is the center of the hyperbola, then find the value of Question 3
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 
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| Question Text | The distance between two directrices of a rectangular hyperbola is 10 units. Find the distance between its foci. |
