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If b and c are lengths of the segments of any focal chord of the parabola y2 = 4ax, then write the length of its latus-rectum.
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(vii) find the equation of the hyperbola satisfying the given condition:
foci (± 4, 0), the latus-rectum = 12
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If the parabola y2 = 4ax passes through the point (3, 2), then find the length of its latus rectum.
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The vertex of the parabola (y + a)2 = 8a (x − a) is
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If the focus of a parabola is (−2, 1) and the directrix has the equation x + y = 3, then its vertex is
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The length of the latus-rectum of the parabola y2 + 8x − 2y + 17 = 0 is
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The vertex of the parabola x2 + 8x + 12y + 4 = 0 is
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The length of the latus-rectum of the parabola 4y2 + 2x − 20y + 17 = 0 is
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The length of the latus-rectum of the parabola x2 − 4x − 8y + 12 = 0 is
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The focus of the parabola y = 2x2 + x is
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Which of the following points lie on the parabola x2 = 4ay?
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Find the general solution of the following equation:
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Find the general solution of the following equation:
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Find the general solution of the following equation:
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Find the general solution of the following equation:
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Find the general solution of the following equation:
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Find the general solution of the following equation:
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Find the general solution of the following equation:
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Find the general solution of the following equation:
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Find the general solution of the following equation:
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