It looks like you've uploaded an image of a mathematical problem involving the drawing of four graphs (A, B, C, and D). The task specifies that graphs A, B, and C must meet certain properties, and graph D should combine all these properties. Let's break down the properties and how they relate to each graph:

1. Graph A:

   • The function must satisfy $f(-2) = 2$.
   • The limit as $x \to -2$ of $f(x)$ must be $-1$.
   • The line $x = -2$ is a vertical asymptote.

2. Graph B:

   • The function must satisfy $f(0) = 1$.
   • The function is continuous at $x = 0$.

3. Graph C:

   • The function must satisfy $f(3) = 4$.
   • The limit as $x \to 3^+$ of $f(x)$ must be $4$.
   • The limit as $x \to 3^-$ of $f(x)$ must be $2$.

For graph D, you'll need to draw a function that satisfies all properties listed for A, B, and C.

To help you better visualize how these properties can be combined, I can walk through each graph's behavior in detail, and explain how to approach drawing them. Would you like me to go into this breakdown, or do you need additional guidance on any specific graph?