To determine which statements are true, we need to analyze each one based on the provided information about the water temperature in relation to depth. Since I can't see the actual graph, I'll provide guidance on how to evaluate the statements based on common trends in temperature versus depth.
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The water would hit zero degrees after diving down about 125 feet.
- Check the graph to see if it indeed shows the temperature reaching zero degrees around that depth.
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It is a probabilistic interpretation to say that the water temperature drops as the scuba diver goes deeper into the water.
- This statement seems to indicate uncertainty. If the graph shows a consistent trend of decreasing temperature with increased depth, it may be more deterministic than probabilistic.
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The temperature seems to be dropping 1 degree per foot as the diver dives deeper.
- Assess the slope or rate of change in the graph. If it shows a consistent 1 degree drop for each foot of depth, this statement could be true.
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The water temperature is usually about 110 degrees on the surface of the water.
- Check the initial point on the graph corresponding to the surface. If it aligns with 110 degrees, then this statement is true; otherwise, it is false.
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We can use a deterministic interpretation to say that the water temperature would be over 120 degrees if the scuba diver was -10 ft out of the water.
- This statement implies that if you extrapolate down to below zero depth, the temperature would be over 120 degrees. You'll need to evaluate if the graph supports this kind of extrapolation.
Picking the three statements that are true will depend on the specific data depicted in the graph.