the circular whose radius is 3 units and whose Centre lies on the original the co-ordinate of any point lies on the circle and the on the x-axis are
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Correct option is
A
x
2
+y
2
−8x−14y=0
(x−h)
2
+(y−k)
2
=r
2
Here (h,k)→ centre
Equation of line through centre
k=h−1−−−−(1)
& (x,y) point on circle
So, given (x,y)=(7,3)
So, (7−h)
2
+(3−h+1)
2
=3
2
Using eqn (1)
We get,
28+h
2
−11h=0
h=7 oR 4
k=6 oR 3
Equation of circle corresponding (7,6)
x
2
+y
2
−14x−12y+76=0
Equation of circle corresponding (4,3)
x
2
+y
2
−8x−6y+16=0
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