The circles x2+y2−12x+8y+48=0, x2+y2−4x+2y+4=0
A.
Touch internally
B.
Touch externally
C.
Intersecting at two points
D.
Are such that one completely lies outside the othe
Answers
Answered by
1
Step-by-step explanation:
+y
2
−12x+8y+48=0 [ From point (1) ]
r
1
=2
C
1
≡(6,−4)
and x
2
+y
2
−4x+2y−4=0
C
2
≡(2,−1)
r
2
≡3
Distance between centre =
4
2
+3
2
=5=r
1
+r
2
So, This two circle touch each other.
So. no of common tangent =2 external tangents
+1 internal tangent
=3 tangent common,
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