See the figure and complete the following statements:
$(i)$ The abscissa and the ordinate of the point $B$ are ......... and ......... respectively. Hence,the coordinates of $B$ are (.........,.........)
$(ii)$ The $x$-coordinate and the $y$-coordinate of the point $M$ are ......... and ......... respectively. Hence,the coordinates of $M$ are (.........,.........)
$(iii)$ The $x$-coordinate and the $y$-coordinate of the point $L$ are ......... and ......... respectively. Hence,the coordinates of $L$ are (.........,.........)
$(iv)$ The $x$-coordinate and the $y$-coordinate of the point $S$ are ......... and ......... respectively. Hence,the coordinates of $S$ are (.........,.........)

(N/A) $(i)$ Since the distance of the point $B$ from the $y$-axis is $4$ units,the $x$-coordinate or abscissa of the point $B$ is $4$. The distance of the point $B$ from the $x$-axis is $3$ units; therefore,the $y$-coordinate,i.e.,the ordinate,of the point $B$ is $3$. Hence,the coordinates of the point $B$ are $(4, 3)$.
As in $(i)$ above:
$(ii)$ The $x$-coordinate and the $y$-coordinate of the point $M$ are $-3$ and $4$,respectively. Hence,the coordinates of the point $M$ are $(-3, 4)$.
$(iii)$ The $x$-coordinate and the $y$-coordinate of the point $L$ are $-5$ and $-4$,respectively. Hence,the coordinates of the point $L$ are $(-5, -4)$.
$(iv)$ The $x$-coordinate and the $y$-coordinate of the point $S$ are $3$ and $-4$,respectively. Hence,the coordinates of the point $S$ are $(3, -4)$.