The graph of the quadratic function f(x) = (x + 1)**2 - 9 is a parabola with vertex at (-1, -9), x-intercepts at -4 and 2, and y-intercept at (0, -8). It opens upwards and has a minimum point at (-1, -9).
The given graph is a parabola that opens upwards. Therefore, the vertex is a minimum point. So the statement "The graph has a minimum." is true.
The graph has x-intercepts at -4 and 2. So the statement "The graph has zeros of -4 and 2." is true.
The vertex of the parabola is (-1, -9). So the statements "The vertex is located at (-1, -9)." and "The solution of the quadratic function represented by the graph is (-1, -9)." are true.
The graph intersects the y-axis at (0, -8). So the statement "The y-intercept of the graph is (0, -8)." is true.
The graph does not have a maximum point. So the statement "The graph has a maximum." is false.
The y-intercepts of the parabola are (-4, 0) and (2, 0). So the statement "The graph has y-intercepts at (-4, 0) and (2, 0)." is false.
In conclusion, the following statements are true:
The graph has a minimum.
The graph has zeros of -4 and 2.
The vertex is located at (-1, -9).
The solution of the quadratic function represented by the graph is (-1, -9).
The y-intercept of the graph is (0, -8).