Find the equation of the circle which lies in the first quadrant and touching each-co ordinate-axis at a distance of 2 units from the origin.

Solve the following:Find the equation of the circle which lies in the first quadrant and touching both co-ordinate axes at a distance of 2 units from the origin.

The equation of the circle in the first quadrant touching each co-ordinate axis at a distance of one unit from the origin is:

The equation of the circle in the third quadrant touching each co-ordinate axis at a distance of 2 units from the origin is

The equation of the circle in the third quadrant touching each co-ordinate axis at a distance of 2 units from the origin is

The equation of the circle in the first quadrant touching each co-ordinate axis at a distance of one unit from the origing is :

Find the equation of the circle of radius a, in the first quadrant, which touches both the axes.

The equation of the circle in the first quadrant which touches each axis at a distance 5 from the origin, is

The equation of the circle in the first quadrant which touches each axis at a distance 5 from the origin, is

The equation of the circle in the first quadrant which touches each axis at a distance 5 from the origin, is