To solve this, let's identify the x-intercepts and y-intercepts of the graphs one by one.

1. Graph 1:

   • x-intercept(s): The graph crosses the x-axis at approximately $x = 1$.
   • y-intercept: The graph crosses the y-axis at approximately $y = 1$.

2. Graph 2:

   • x-intercept(s): The graph crosses the x-axis at two points, approximately at $x = -1$ and $x = 1$.
   • y-intercept: The graph crosses the y-axis at $y = 2$.

3. Graph 3:

   • x-intercept(s): No x-intercept, the graph does not touch or cross the x-axis.
   • y-intercept: The graph crosses the y-axis at approximately $y = 0.5$.

4. Graph 4:

   • x-intercept(s): The graph crosses the x-axis at $x = -2$ and $x = 2$.
   • y-intercept: The graph crosses the y-axis at $y = 0$.

5. Graph 5:

   • x-intercept(s): No x-intercept.
   • y-intercept: No y-intercept.

6. Graph 6:

   • x-intercept(s): The graph crosses the x-axis at $x = 3$.
   • y-intercept: The graph crosses the y-axis at $y = 1$.

Would you like a more detailed breakdown for any of these? Here are some relative questions to expand your understanding:

1. What are the properties of functions that don't have x-intercepts or y-intercepts?
2. How can we determine the number of x-intercepts of a quadratic function by looking at its equation?
3. What are the differences between linear and nonlinear functions in terms of intercepts?
4. Can a graph have more than one y-intercept? Why or why not?
5. How do you find intercepts algebraically if the function's equation is given?

Tip: A function's x-intercept(s) can be found by setting $f(x) = 0$, while the y-intercept is found by setting $x = 0$.