Let's go through the graph and questions:

1. g(-1):
   From the graph, find the value of the function $g(x)$ when $x = -1$. At $x = -1$, the y-coordinate (function value) is approximately 0.

2. g(1):
   Look at the graph at $x = 1$. The function value at this point is 4.

3. The domain:
   The domain refers to all the possible input values (x-values) for which the function is defined. Looking at the graph, the function is defined from $x = -2$ to $x = 3$. Hence, the domain is:
   Domain: $[-2, 3]$.

4. The range:
   The range refers to all the possible output values (y-values). From the graph, the lowest y-value is 0, and the highest y-value is 5. Hence, the range is:
   Range: $[0, 5]$.

Summary of Answers:

• a) $g(-1) = 0$
• b) $g(1) = 4$
• c) Domain: $[-2, 3]$
• d) Range: $[0, 5]$

Would you like further details or explanations?

Here are 5 related questions to practice:

1. What is $g(0)$ from the graph?
2. How would you find $g(2)$ using the graph?
3. Can a function have a domain that is not continuous?
4. Explain the difference between domain and range in functions.
5. How do you determine the maximum or minimum value of a function from its graph?

Tip: When determining the domain of a function, always look at the x-values covered by the graph, while for the range, examine the y-values.