Final answer:
The shearwater's average velocity for the return flight is calculated by dividing the displacement (5150 km converted to meters) by the time in seconds for 13.5 days, which corresponds to choice A. For the whole episode including the displacement both to and from the release point over 27 days, the answer is choice C.
Step-by-step explanation:
To determine the average velocity of the shearwater for its return flight, we use the formula:
velocity = displacement / time
The displacement is the distance from the original location to where the bird was released, which is 5150 km. We must convert this to meters (since velocity is requested in m/s) and the time from days to seconds:
- 5150 km = 5,150,000 meters
- 13.5 days = 13.5 × 24 × 60 × 60 seconds
Now we can calculate the average velocity for the return flight:
Average velocity = 5,150,000 m / (13.5 × 24 × 60 × 60 s)
For part (b), concerning the whole episode (taking the bird to the release point and it finding its way back), the total time is twice the time of the return flight, which is 27 days:
Average velocity for the whole episode = 5,150,000 m / (27 × 24 × 60 × 60 s)
The correct answers are therefore:
- (a) 5150 km/13.5 days
- (b) 5150 km/27 days