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If the focus of a parabola is $(0,-3)$ and its directrix is $y=3$, then it equation is
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Verified Answer
The correct answer is:
$x^2=-12 y$

This is of the form of $x^2=-4 a y$
Here, $S \equiv(0,-a) \equiv(0,-3)$
Thus, $a=3$
$\therefore$ Equation of parabola is $x^2=-4 \times 3 y$
$\Rightarrow \quad x^2=-12 y$
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