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See below figure, and write the following:
![](/assets/questions/media/153848-1659196488.png)
(i) The coordinates of $B$.
(ii) The coordinates of $C$.
(iii) The point identified by the coordinates $(-3
To do:
We have to find
(i) The coordinates of $B$.
(ii) The coordinates of $C$.
(iii) The point identified by the coordinates $(-3, -5)$.
(iv) The point identified by the coordinates $(2, -4)$.
(v) The abscissa of the point $D$.
(vi) The ordinate of the point $H$.
(vii) The coordinates of the point $L$.
(viii) The coordinates of the point M.
Solution:
From the graph, we can observe that,
(i) The X-coordinate of point $B$ is its distance from the Y-axis and the Y-coordinate of point $B$ is its distance from the X-axis.
Therefore, the coordinates of $B$ are $(-2, 5)$.
(ii) The X-coordinate of point $C$ is its distance from the Y-axis and the Y-coordinate of point $C$ is its distance from the X-axis.
Therefore, the coordinates of $C$ are $(5, -5)$.
(iii) The point identified by the coordinates $(-3, -5)$ is $E$.
(iv) The point identified by the coordinates $(2, -4)$ is $G$.
(v) The abscissa of the point $D$ is its distance from the Y-axis.
Therefore, the abscissa of point $D$ is $6$.
(vi) The ordinate of point $H$ is its distance from the X-axis.
Therefore, the abscissa of point $H$ is $-3$.
(vii) The X-coordinate of point $L$ is its distance from the Y-axis and the Y-coordinate of point $L$ is its distance from the X-axis.
Therefore, the coordinates of $L$ are $(0, 5)$.
(viii) The X-coordinate of point $M$ is its distance from the Y-axis and the Y-coordinate of point $M$ is its distance from the X-axis.
Therefore, the coordinates of $M$ are $(-3, 0)$.