The point described in the question is located at (3, 7.25) in quadrant IV, which means the x-coordinate is positive and the y-coordinate is negative.
Let's analyze the options:
- \( (-3, 714) \): Both coordinates are incorrect as x is negative and y is not negative.
- \( (-714, 3) \): Both coordinates are incorrect since x is negative and y is positive.
- \( (3, -714) \): The x-coordinate is correct (3 is positive), but y is far too negative; this point is not plausible based on the range mentioned.
- \( (3, -712) \): The x-coordinate is correct (3 is positive), and while the y-coordinate is also negative, it goes beyond the expected value as given (from -10 to 10).
None of the provided options correctly represent the point (3, -7.25) that corresponds with the information given (a positive x coordinate and a negative y coordinate).
If needing to choose the best response based on the y turning negative while keeping x positive, the closest would be option (3, -714) given that the x coordinate "3" is indeed correct. However, none of the answers given accurately represent the needed coordinates, and there seems to be an inconsistency based on the graph's expected range.
For a perfectly accurate answer, the coordinates of the plotted point should reflect (3, -7.25).