Match the column:
Column-I | Column-II |
(i) The equation of the axis of the parabola9y2 – 16x – 12y – 57 = 0 is | [A] 0 |
(ii) The parametric equation of a parabola is x = t2 + 1, y = 2t + 1. The cartesian equation of its directrix is | [B]7 |
(iii) The foci of the ellipse + = 1 and the hyperbola–= coincide. Then the value of b2 is | [C] 3y = 2 |
(iv) If the tangent and the normal to x2 – y2 = 4 at a point cut off intercepts a1, a2 on the x-axis and b1, b2 on the y- axis, respectively, then the value of a1a2 + b1b2 is | [D]x=0 |
Text Solution
Verified by Experts(i) [C]; (ii) [D]; (iii) [B]; (iv) [A]
Ans.
(i) [C]
(ii) [D]
(iii) [B]
(iv) [A]
Sol.
(i) 3y = 2
(ii) x=0
(iii) 7
(iv) 0
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