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Write the eccentricity of the hyperbola whose latus-rectum is half of its transverse axis.
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Write the length of the latus-rectum of the hyperbola 16x2 − 9y2 = 144.
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If the latus-rectum through one focus of a hyperbola subtends a right angle at the farther vertex, then write the eccentricity of the hyperbola.
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The latus-rectum of the hyperbola 16x2 − 9y2 = 144 is
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Find the equation of the circle with:
Centre (−2, 3) and radius 4.
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Find the equation of the circle with:
Centre (a, b) and radius\[\sqrt{a^2 + b^2}\]
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Find the equation of the circle with:
Centre (0, −1) and radius 1.
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Find the equation of the circle with:
Centre (a cos α, a sin α) and radius a.
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Find the equation of the circle with:
Centre (a, a) and radius \[\sqrt{2}\]a.
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Find the centre and radius of each of the following circles:
(x − 1)2 + y2 = 4
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Find the centre and radius of each of the following circles:
(x + 5)2 + (y + 1)2 = 9
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Find the centre and radius of each of the following circles:
x2 + y2 − 4x + 6y = 5
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Find the centre and radius of each of the following circles:
x2 + y2 − x + 2y − 3 = 0.
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Find the equation of the circle whose centre is (1, 2) and which passes through the point (4, 6).
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Find the equation of the circle passing through the point of intersection of the lines x + 3y = 0 and 2x − 7y = 0 and whose centre is the point of intersection of the lines x + y + 1 = 0 and x − 2y + 4 = 0.
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Find the equation of the circle whose centre lies on the positive direction of y - axis at a distance 6 from the origin and whose radius is 4.
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If the equations of two diameters of a circle are 2x + y = 6 and 3x + 2y = 4 and the radius is 10, find the equation of the circle.
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Find the equation of a circle
which touches both the axes at a distance of 6 units from the origin.
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Find the equation of a circle which touches x-axis at a distance 5 from the origin and radius 6 units.
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Find the equation of a circle
which touches both the axes and passes through the point (2, 1).
Concept: undefined >> undefined
