Displacement, time and average velocity

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SUMMARY

The discussion centers on calculating the average velocity of a shearwater seabird that was flown 5150 km away from its nest and returned after 12.5 days. The average velocity for the return flight is determined to be 17.2 km/hr, calculated using the formula V_{ave} = \frac{\delta{d}}{\delta{t}}. For the entire journey, the average velocity is zero, as the bird's starting and ending points are the same, resulting in a net displacement of zero.

PREREQUISITES
  • Understanding of average velocity calculations
  • Familiarity with basic physics equations, specifically V_{ave} = \frac{\delta{d}}{\delta{t}}
  • Knowledge of time conversion (days to hours)
  • Concept of displacement versus distance in physics
NEXT STEPS
  • Study the concept of displacement in physics
  • Learn more about average velocity versus average speed
  • Explore time conversion techniques in physics problems
  • Investigate real-world applications of average velocity in animal migration studies
USEFUL FOR

This discussion is beneficial for physics students, educators, and anyone interested in understanding motion and velocity concepts, particularly in the context of animal behavior and migration patterns.

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Homework Statement


In an experiment, a shearwater (seabird) was taken from its nest, flown 5150km away, and released. It found its way back to its nest 12.5 days after it was released. If we place the origin at the nest and extend the +x-axis to the release point what was the bird's average velocity for a.) The return flight? b.) the whole episode, from leaving the nest to returning?


Homework Equations


[tex]V_{ave} = \frac{\delta{d}}{\delta{t}}[/tex]



The Attempt at a Solution


t = 12.5 days (24 hrs/ 1day) = 300hr
a.) 5150 km / 300hr = 17.2 km /hr

b.) I think the answer is zero
 
Last edited:
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Yes, that is correct. Since the problem asked for "velocity" rather than "speed", to find the average velocity for the entire trip, you use the same starting and ending point- the net distance is 0.
 

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