Minimum radius of circle which is orthogonal with both the circles and is |
|||||||
a) |
4 |
b) |
3 |
c) |
d) |
1 |
Minimum radius of circle which is orthogonal with both the circles and is |
|||||||
a) |
4 |
b) |
3 |
c) |
d) |
1 |
(c)
…(i)
…(ii)
Equation of radical axis of circles (i) and (ii) is
It intersects the line joining the centres, i.e. at the point (2, 0)
Required radius (length of tangent from (2, 0)