Suppose a circle passes through `(2,2)` and `(9,9)` and touches the x-axis at P. If O is the origin, then OP is

A circle passes through the points (2, 2) and (9, 9) and touches the x-axis. The absolute value of the difference of possible x-coordinate of the point of contact is______.

A circle passes through (0,0) and (1, 0) and touches the circle x^2 + y^2 = 9 then the centre of circle is -

A variable circle passes through the point P (1, 2) and touches the x-axis. Show that the locus of the other end of the diameter through P is (x-1)^2 = 8y .

A variable circle passes through the point A(a ,b) and touches the x-axis. Show that the locus of the other end of the diameter through A is (x-a)^2=4b ydot

A variable circle passes through the point A(a ,b) and touches the x-axis. Show that the locus of the other end of the diameter through A is (x-a)^2=4b ydot

The circle passing through (1, -2) and touching the axis of x at (3, 0) also passes through the point

The circle passing through the point (-1,0) and touching the y-axis at (0,2) also passes through the point:

A circle passes through A(1,1) and touches x-axis then the locus of the other end of the diameter through A is

Find the equation of circle passing through the points (1,-2) and (3,-4) and touches the X-axis.

A variable circle passes through the fixed point (2, 0) and touches y-axis Then, the locus of its centre, is