If the coordinates of the two points are $P(-2, 3)$ and $Q(-3, 5),$ then (abscissa of $P$) $-$ (abscissa of $Q$) is

The point $\left(-\frac{7}{2}, \frac{5}{2}\right)$ lies in the $\ldots \ldots \ldots$ quadrant.

Which quadrant does the interior of $\angle X^{\prime}OY^{\prime}$ represent?

The interior of $\angle X'OY'$ is known as the ............ quadrant.

In which quadrant or on which axis does each of the following points lie?
$A(15, -10), B(-10, -20), C(25, 0), D(-15, 25), E(-5, 0), F(0, -15), G(25, 5), H(0, 15)$
Verify your answer by plotting the points in the Cartesian plane. Use the scale $1 \, cm = 5 \, \text{units}$ on both axes.

From the given figure,answer the following:
$(i)$ Write the points whose abscissa is $0.$
$(ii)$ Write the points whose ordinate is $0.$
$(iii)$ Write the points whose abscissa is $-5.$