Write the coordinates of the points marked on the axes in the figure.
(N/A) You can see that:
$(i)$ The point $A$ is at a distance of $+4$ units from the $y$-axis and at a distance of $0$ from the $x$-axis. Therefore,the $x$-coordinate of $A$ is $4$ and the $y$-coordinate is $0$. Hence,the coordinates of $A$ are $(4, 0)$.
(ii) The point $B$ is on the $y$-axis at a distance of $3$ units from the origin. Therefore,the $x$-coordinate is $0$ and the $y$-coordinate is $3$. Hence,the coordinates of $B$ are $(0, 3)$.
(iii) The point $C$ is on the $x$-axis at a distance of $5$ units to the left of the origin. Therefore,the $x$-coordinate is $-5$ and the $y$-coordinate is $0$. Hence,the coordinates of $C$ are $(-5, 0)$.
(iv) The point $D$ is on the $y$-axis at a distance of $4$ units below the origin. Therefore,the $x$-coordinate is $0$ and the $y$-coordinate is $-4$. Hence,the coordinates of $D$ are $(0, -4)$.
$(v)$ The point $E$ is on the $x$-axis at a distance of $\frac{2}{3}$ units from the origin. Therefore,the $x$-coordinate is $\frac{2}{3}$ and the $y$-coordinate is $0$. Hence,the coordinates of $E$ are $(\frac{2}{3}, 0)$.
$(i)$ The point $A$ is at a distance of $+4$ units from the $y$-axis and at a distance of $0$ from the $x$-axis. Therefore,the $x$-coordinate of $A$ is $4$ and the $y$-coordinate is $0$. Hence,the coordinates of $A$ are $(4, 0)$.
(ii) The point $B$ is on the $y$-axis at a distance of $3$ units from the origin. Therefore,the $x$-coordinate is $0$ and the $y$-coordinate is $3$. Hence,the coordinates of $B$ are $(0, 3)$.
(iii) The point $C$ is on the $x$-axis at a distance of $5$ units to the left of the origin. Therefore,the $x$-coordinate is $-5$ and the $y$-coordinate is $0$. Hence,the coordinates of $C$ are $(-5, 0)$.
(iv) The point $D$ is on the $y$-axis at a distance of $4$ units below the origin. Therefore,the $x$-coordinate is $0$ and the $y$-coordinate is $-4$. Hence,the coordinates of $D$ are $(0, -4)$.
$(v)$ The point $E$ is on the $x$-axis at a distance of $\frac{2}{3}$ units from the origin. Therefore,the $x$-coordinate is $\frac{2}{3}$ and the $y$-coordinate is $0$. Hence,the coordinates of $E$ are $(\frac{2}{3}, 0)$.
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