A circle touches the y-axis at the point (0, 4) and cuts the x-axis in a chord of length 6 units. Then find the radius of the circle.

Find equation of all possible circle that touch the y -axis at the point (0,3) and cut out the chord of length 8 unit from the x - axis .

Consider a circle C which touches the y-axis at (0,6) and cuts off an intercept 6 sqrt(5) on the x - axis. Then the radius of the circle C is equal to

Find equations of all possible circles that touch the y axis at the point(0,3)and cut the chord of length 8 units from the x axis .

The radius of the circle touches the line y=x and has centre on the x-axis and cuts a chord of length 2 units along the line sqrt(3)y-x=0

A circle with centre at (2, 4) is such that the line x+y+2 =0 cuts a chord of length 6. The radius of the circle is

A circle with centre at (2,4) is such that the line x+y+2=0 cuts a chord of length 6. The radius of the circle is

Find the equation of the Circle whose centre is at the point (4, 5) and which touches the x-axis. Also find the co-ordinates of the points at which the circle cuts the y-axis.

Find the equation of the circle which touches the axis of y at a distance 4 from the origin and cuts off an intercept of length 6 on the axis of x .