A. r2-a2+b2
B. 2(r2-a2+b2)
C. √r2-a2+b2
D. 2√r2-a2+b2
The tangents drawn from the origin to the circle x2+y2-2rx-2hy+h2=0 are perpendicular if
If x2+y2-2x+3y+k=0 and x2+y2+8x-6y-7=0 cut each orthogonally, the value of k must be
The equation of the circle passing through the intersection of the circles x2+y2=2ax and x2+y2=2by and having its centre on the x/a-y/b=2 is
If O is the origin and OP, OQ are the tangents to the circles x2+y2+2gx+2fy+c=0 then the circumcentre of the ΔOPQ is
If a circle passes through the point (a, b) and cuts the circle x2+y2=k2 orthogonally, the equation of the locus of its centre is
Let A be the centre of the circle x2+y2-2x-4y-20=0. Suppose that the tangent at the point B(1, 7) and D(4, -2) on the circle meet at the point C. The area of the quadrilateral ABCD is