How do you plot the given point $S\left( 0,0 \right)$ on the graph?

Hint: We start solving the problem by recalling the fact that $\left( 0,0 \right)$ is known as origin and it is formed by the intersection of the x-axis (i.e., the line $y=0$) and y-axis (i.e., the line $x=0$). We then draw the x-axis (i.e., the line $y=0$) on the graph to proceed through the problem. We then draw the y-axis (i.e., the line $x=0$) on the graph to proceed further through the problem. We then mark the intersection point of both the plotted axes to get the required origin.

Complete step by step answer:
According to the problem, we are asked to plot the given point $S\left( 0,0 \right)$ on the graph.
We know that $S\left( 0,0 \right)$ is known as origin and it is formed by the intersection of the x-axis (i.e., the line $y=0$) and y-axis (i.e., the line $x=0$).
Now, let us draw the x-axis (i.e., the line $y=0$) on the graph as shown below:

Now, let us draw the y-axis (i.e., the line $x=0$) on the graph as shown below:

Now, let us mark the intersection point of both x-axis and y-axis to get the required point Origin $S\left( 0,0 \right)$ on the graph as shown below:


Note:
Whenever we get this type of problem, we first try to plot the line parallel to x-axis and y-axis to get the required point in the plane. We should keep in mind that x-axis and y-axis are perpendicular to each other while solving this problem. Similarly, we can expect problems to plot the points $\left( 2,3 \right)$, $\left( 3,-4 \right)$, $\left( -4,5 \right)$ and $\left( -5,-6 \right)$ on the graph.