Since the graph is a line, it's easy to solve for two points on a graph, draw a line, and figure out what the equation is. You've already got one point, so now you need a second one. I'm going to use t=1 just so I can get points that are right next to each other.
\((2t+3, 3-3t)\)
\((2+3, 3-3)\)
\((5, 0)\)
Now we need to put these two points on a graph.
Connect the lines and extend out until you hit the edges of the graph.
After this, you need to figure out \(y = ax+b\), where a is \(\frac{rise}{run}\) and b is where the point crosses the y-axis.
For x, if we zoom in, we can see that it goes down 3 and to the right 2 every time it tries to get to a new point.
If we follow \(\frac{rise}{run}\) , a should be \(\frac{-3}{2}\) .
B is the y-intercent (or where the line crosses the y-axis). That number is 7.5, so b is 7.5.
The final answer for the graph should be \(y=-\frac{3}{2}t+7.5\).