The equations for Proportional relationships have the following form:

Where "k" is the Constant of proportionality.
By definition, the graph of Proportional relationships is a line that passes through this point:

This is called "The origin".
As you can notice, this is the same as write the Equation of a line that passes through the Originl, where "m" is the slope of the line:

In this case you have:

So, in order to graph the Proportional relationship, you can give values to "t" in order to find points on this line. Then:
1. When:

You get:

So you have the point:

2. When:

You get:

The point is:

Plot the points on the Coordinate plane. The line must pass through them.
Therefore, the graph of this Proportional relationships is: