Here is the graph of the parametric curve defined by the equations $x = t - 1$ and $y = 2t + 4$, for $t \in [-3, 2]$.

Would you like further details about the graph or the curve? Feel free to ask if you have any questions!

Here are some related questions:

1. How would the graph change if the equation for $y$ was altered to $y = 3t + 4$?
2. Can you describe how the slope of the curve is determined from the parametric equations?
3. What is the significance of the domain of $t$ in the parametric equations?
4. How do you convert this parametric form into a single Cartesian equation?
5. What would happen if you extended the domain of $t$ beyond the given range?

Tip: In parametric equations, each parameter (in this case, $t$) controls both the $x$ and $y$ values, offering flexibility to describe curves that are not functions in the standard $y = f(x)$ sense.