The graph you've provided appears to be of a polynomial function. To identify the zeros and the y-intercept:

Zeros (x-intercepts):

The zeros of the function are the points where the graph crosses the x-axis (where $y = 0$). From the graph:

• The first zero is approximately at $x = -4$.
• The second zero is at $x = 0$.
• The third zero is approximately at $x = 4$.

Y-intercept:

The y-intercept is the point where the graph crosses the y-axis (where $x = 0$). From the graph:

• The y-intercept is at $y = 0$.

Thus, the zeros of the function are approximately $x = -4$, $x = 0$, and $x = 4$, and the y-intercept is at $y = 0$.

Would you like more details or have any further questions?

Related Questions:

1. What is the degree of the polynomial represented by this graph?
2. How can you determine the end behavior of the polynomial function based on this graph?
3. How do the turning points relate to the degree of the polynomial?
4. What would be the general form of a polynomial function with these zeros?
5. How would the function change if a zero had a multiplicity greater than 1?
6. How does the y-intercept relate to the constant term in the polynomial equation?
7. What can be inferred about the symmetry of the graph?
8. How would the graph change if the leading coefficient were negative?

Tip:

Remember, the number of zeros (x-intercepts) gives you insights into the degree of the polynomial, while the y-intercept provides the value of the constant term.