conic-section

Related Questions

• The angle of intersection between the curves ${{x}^{2}}=8y$ and ${{y}^{2}}=8x$ at origin is

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• The line $x-y+2=0$ touches the parabola ${{y}^{2}}=8x$ at the point

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• If ${{m}_{1}}$ and ${{m}_{2}}$are the slopes of the tangents to the hyperbola $\frac{{{x}^{2}}}{25}-\frac{{{y}^{2}}}{16}=1$ which pass through the point (6, 2), then

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• The distance between the foci of a hyperbola is double the distance between its vertices and the length of its conjugate axis is 6. The equation of the hyperbola referred to its axes as axes of co-ordinates is

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• If the foci and vertices of an ellipse be $(\pm 1,\ 0)$ and $(\pm 2,\ 0)$ , then the minor axis of the ellipse is

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