A. b(x2+y2)=x(b2-c2)
B. b(x2+y2)=y(b2+c2)
C. b(x2+y2)=x(b2+c2)
D. b(x2+y2)=y(b2-c2)
The line y=x+a√2 touches the circle x2+y2=a2 at P. The coordinates of P are
Equation of the tangent to the circle x2+y2=3, which is include at 600 with the x-axis is
The centre of the incircle of the triangle formed by the line 3x+4y=24 with the axes is
The equation of the circle which cuts orthogonally the three circles x2+y2+2x+17y+4=0, x2+y2+7x+6y+11=0 , x2+y2-x+22y+3=0 is
If a chord of the circle x2+y2=8 makes equal intercepts of length a on the coordinate axes, then |a|<
I:The equation whose roots are the squares of the roots of x3-x2+8x-6=0 is x3+15x2+52x+36=0
II:The equation whose roots are the cubes of the roots x3+3x2+2=0 is x3+33x2+12x+8=0
If the circles x2+y2+2ax+4ay-3a2=0 and x2+y2-8ax-6ay+7a2=0 touch each other externally, the point of contact is
The equation of the circle whose centre lies in the first quadrant and which touches the coordinate axes and the line (x/3)+(y/4)=1 is x2+y2-2cx-2cy+c2=0, then c=
The equation to the locus of the midpoints of chords of the circle x2+y2-8x+6y+20=0 which are parallel to 3x + 4y+5 = 0 is
The radical centre of the circle x2+y2=1, x2+y2-2x=1, x2+y2-2y=1 is