The points where the circle $x^2+y^2-3x-4y+2=0$ cuts the $x$-axis are

The equation of the circle which touches both axes and whose centre is $({x_1}, {y_1})$ is

If $(\alpha, \beta)$ is the centre of a circle passing through the origin,then its equation is

$A$ circle has a radius of $3$ units and its centre lies on the line $y = x - 1$. If the circle passes through the point $(7, 3)$,what is its equation?

Let the circles pass through the point $(-1, 1)$ and be tangent to the $x$-axis. If $(h, k)$ are the coordinates of the center of the circle,then the set of values of $k$ is given by which interval?

The centre and radius of the circumcircle of the triangle formed by the lines $2x+3y=10$,$y=x$ and the $X$-axis are respectively: