A circle drawn with origin as the centre passes through $\left(\frac{13}{2}, 0\right)$. The point which does not lie in the interior of the circle is

A line intersects the $y$-axis and$x$-axis at the points $P$ and $Q$, respectively. If $(2, -5)$ is the mid-point of $PQ$, then the coordinates $P$ and $Q$ are respectively

If the distance between the points $(4, p)$ and $(1, 0)$ is $5$, then the value of $p$ is

If the points $A(1, 2), O(0, 0)$ and $C(a, b)$ are collinear, then

The distance of the point $P(2, 3)$ from the $x$-axis where $x=2$ is

The distance between the points $A(0, 6)$ and $B(0, -2)$ is

The distance of the point $P(-6, 8)$ from the origin is

The distance between the points $(0, 5)$ and $(-5, 0)$ is

The points $(-4, 0), (4, 0), (0, 3)$ are the vertices of a