A circle touches the lines `y = x/sqrt3, y = xsqrt3` and unit radius. If the centre of this circle lies in the first quadrant then possible equation of this circle is

A circle touches the lines y=(x)/(sqrt(3)),y=x sqrt(3) and unit radius.If the centre of this circle lies in the first quadrant then possible equation of this circle is

A circle touches the lines x = 0 , y = 0 and x + y = 1. If the centre of the circle lies in first quadrant, show that there are two such circles and find their equations. Specify which of these is inscribed whithin the triangle formed by the given lines.

Circle K is inscribed in the first quadrant touching the circle radius of the circle K, is-

A circle touches the lines x-y- 1 =0 and x -y +1 =0. the centre of the circle lies on the line

A circle of radius 4 units touches the cordinate axes in the first quadrant. Find the equation of its image in the line mirror y = 0 .

A circle of radius 6 units touches the coordinates axes in the first quadrant.Find the equation of its image in the line mirror y=0

The equation of the circle in the first quadrant which touch the co-ordinate axes and the line 3x+4y=12 is

A circle touches both the axes and its centre lies in the fourth quadrant.If its radius is 1 then find the equation of circle.

A circle of radius 6 units touches the coordinates axes in the first quadrant. Find the equation of its image in the line mirror y=0.

A circle of radius 4 units touches the co-ordinate axes in the first quadrant. Find the equation of its image in the line mirror y= 0.