The equation of the tangent to circle at the point (1, -2) is
MATHEMATICS
The equation of the tangent to circle at the point (1, -2) is
The angle between the tangents drawn from a point on the director circle to the circle is
Equation of the circle concentric with the circle and passing through the point , is
The equation of the circle with centre at (-3, -3) and passing through point (-3, -6) is
The centre and radius of the circle represented by is
and are the centres of two circles whose radii are and , respectively. The two circles cut each other in two distinct points iff
The distance of the mid point of the line joining two points and from the centre of the circle is
If the circle passes through point (4, -2) and concentric with the circle , then
If is a point on the circle , then the centre of the circle is at
The equation of the circle concentric with the circle and passing through point is
The equation of tangents to the circle which are parallel to are
The equation of the circle with centre at (-2, 3) and touching -axis is
The number of common tangents to the circles and , is
The number of common tangents to the circles and is /are
The parametric equations of the circle are
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