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Mathematics
Consider the circles x2+(y-1)2=9,(x-1)2+y2=25. They are such that-
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Q. Consider the circles $x^2+(y-1)^2=9,(x-1)^2+y^2=25$. They are such that-
Conic Sections
A
each of these circles lies outside the other
B
one of these circles lies entirely inside the other
C
these circles touch each other
D
they intersect in two points
Solution:
$C_1(0,1), r_1=3$
$C_2(1,0), r_2=5$
$C_1 C_2=\sqrt{2}$
$\left|r_1-r_2\right|=2$
$\Rightarrow c_1 c_2<\left|r_1-r_2\right|$