The question asks to observe the given quadratic function and determine the new coordinates of its minimum point when the graph is rotated 90° clockwise.

Step-by-step explanation:

1. Identifying the minimum point (vertex):
   From the graph, the quadratic function is a parabola opening upwards. The vertex (minimum point) of the parabola seems to be at approximately $(-2, -4)$. This is the original coordinate of the minimum point before rotation.

2. Rotation by 90° clockwise:
   When rotating a point $(x, y)$ by 90° clockwise, the new coordinates can be found by transforming $(x, y)$ into $(y, -x)$.

   So, applying this to the vertex point $(-2, -4)$: $(x', y') = (y, -x) = (-4, 2)$

Thus, after rotating the graph 90° clockwise, the new coordinates of the minimum point are $(-4, 2)$.

Would you like further details on how the rotation works, or have any questions? Here are some related questions to consider:

1. How do you perform rotations by other angles, such as 180° or 270°?
2. What happens to other points on the graph when rotated by 90°?
3. Can you find the equation of the new function after the rotation?
4. How would the graph look after a counterclockwise rotation by 90°?
5. How does this affect the symmetry of the graph?

Tip: When rotating a point by 90° clockwise, always swap the coordinates and reverse the sign of the original x-coordinate.