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Mathematics
The equation of common normal to the circle x2+y2-12 x+16=0 and parabola y2=4 x is
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Q. The equation of common normal to the circle $x^2+y^2-12 x+16=0$ and parabola $y^2=4 x$ is
Conic Sections
A
$y=0$
56%
B
$2 x-y=12$
51%
C
$2 x+y=12$
59%
D
All of the above
51%
Solution:
$ y=m x-2 a m-a m^3$
$ y=m x-2 m-m^3$
Passes through centre of circle
$ =6 m-2 m-m^3 \Rightarrow 4 m-m^3=0$
$ \Rightarrow m=0, m=2, m=-2$