[" The radius of largest "],[" circle lying in first "],[" quadrant and touching "],[4x+3y=12" and coordinate "],[" axes is "]

The radius of the larger circle lying in the first quadrant and touching the line 4x+3y-12=0 and the coordinate axes, is

The radius of the larger circle lying in the first quadrant and touching the line 4x+3y-12=0 and the coordinate axes, is

The radius of the larger circle lying in the first quadrant and touching the line 4x+3y-12=0 and the coordinate axes, is

The radius of the larger circle lying in the first quadrant and touching the line 4 x+3 y-12=0 and the coordinate axes is

The radius of the larger circle lying in the first quadrant and touching the line 4x + 3y - 12 = 0 and the coordinate axes is

Show that the radius of the circle lying in the first quadrant, passing through the point (1,1) and touching both the axes is 2+-sqrt(2) .

From the differential equation of the family of all circles in first quadrant and touching the coordinate axes.

The equation of the circle touching both axes, lying in the first quadrant and having the radius 3 is