To determine which statements are true about the graph that relates water temperature to the depth of a scuba diver, we need to consider each statement carefully.
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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.
- True/False: This statement would depend on the specific graph and its interpretation. If the graph suggests that the temperature is consistently over 120 degrees at -10 ft, then it's true. Otherwise, it may not be accurate.
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The water temperature is usually about 110 degrees on the surface of the water.
- True/False: This would again depend on the graph. If the graph indicates that at 0 ft (the surface), the temperature is about 110 degrees, then this statement would be true.
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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.
- True/False: If the graph shows a clear trend that the temperature consistently decreases with depth, this statement is more deterministic rather than probabilistic, as it suggests a reliable pattern rather than a variable one.
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The water would hit zero degrees after diving down about 125 feet.
- True/False: If the graph shows that the temperature reaches zero degrees at around 125 ft, then this statement is true. If not, it is false.
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The temperature seems to be dropping 1 degree per foot as the diver dives deeper.
- True/False: This statement can be true if the graph indicates a linear decline in temperature at a rate of 1 degree per foot of depth.
To accurately assess which statements are true, it would require viewing the actual graph. However, based on typical interpretations:
- The second and fifth statements could be more likely true, while the first, third, and fourth statements need further clarification based on specific details from the graph.