The problem in the image asks to complete a table of values for the function $-2f(x - 3)$ at the points $(-1, 0)$, $(0, 4)$, and $(2, 3)$.

To solve this, we need to understand the expression given and how to compute the values for the given points. Here's the general approach:

1. Understand the Function: We are given $-2f(x - 3)$. This function involves an unknown function $f$ applied to the expression $x - 3$, which is then multiplied by $-2$.

2. Plug in the Points: For each point $(x, y)$, substitute $x$ into the expression $x - 3$, and then find $f(x - 3)$. After that, multiply by $-2$.

However, to complete the table, we need to know the specific form of $f(x)$. Without that, we cannot find the exact values. If $f(x)$ were provided, we could evaluate it directly.

If you have more details about $f(x)$ or need further help with assumptions, feel free to share!

Would you like to discuss this further or need additional information? Here are some related questions that might help:

1. What is the form of the function $f(x)$?
2. How do we handle transformations of functions like $x - 3$ inside $f(x)$?
3. What would happen if $f(x)$ is a linear function?
4. How do negative coefficients like $-2$ affect function transformations?
5. What is the impact of shifting $x$ by 3 units on the graph of $f(x)$?

Tip: Always check if the function $f(x)$ is provided or if there are any assumptions you can make based on the problem context.