Big deal that we speed along on the surface of the Earth

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SUMMARY

The discussion centers on the Earth's rotational speed and its relevance to human activities. At the equator, the Earth rotates at approximately 1,000 miles per hour, with varying speeds at different latitudes, such as 900 mph in Miami and 485 mph in Anchorage. Despite these speeds, the centripetal acceleration experienced by individuals is negligible compared to gravitational acceleration, rendering the Earth's rotation largely irrelevant for everyday activities. The conversation also touches on the relative velocities of runners and the impact of Earth's rotation on ballistic trajectories, emphasizing that for most human experiences, these factors do not significantly affect performance.

PREREQUISITES
  • Understanding of basic physics concepts such as velocity and acceleration
  • Familiarity with centripetal acceleration and angular velocity
  • Knowledge of relative motion and its implications in physics
  • Basic principles of the Coriolis effect in motion
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  • Research the effects of the Coriolis force on projectile motion
  • Study the principles of centripetal acceleration in rotating systems
  • Explore the relationship between velocity and air resistance in running
  • Learn about the implications of Earth's rotation on aviation and missile trajectories
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Students studying physics, athletes interested in performance optimization, educators teaching concepts of motion, and anyone curious about the effects of Earth's rotation on daily life.

silvanet
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I often read or hear people making a big deal that we speed along on the surface of the Earth at about 1,000 miles an hour - well, at least on the equator. In Miami, were only "speeding" along at about 900 mph; in Chicago, they're slower, only around 775 mph; and in Anchorage, even slower, only about 485. Nearer the poles, persons are relatively moving like snails. Is there any significance to that speed as far as human experience goes? Or is it largely irrelevant. Everybody just feels like they're standing still, and for almost all their imaginable earthly activities it makes no difference. I mean other than if the sun were to instantly vanish they would go flying off the Earth's surface at different velocities?

How significant is 445 meters per second to the fastest men on Earth who run 10 meters per second? Would whether they were running with or against the Earth's rotation make a slight difference on their times, like running with or against the rotation on a running machine? Would that difference be actually noticeable in Anchorage, or Reykjavic? Of course runners run same course, so no advantage; but, I mean relative to an individual runner. I would guess that it does make a difference, when you're traveling at speeds faster than sound, whether you're moving in the direction of Earth's rotation or against it.

I know this may sound like a stupid question to someone who has advanced understanding of physical motion. I did study physics in high school and a couple of courses in college, both with calculus, but only one with a lab. My daughter is taking a college intro physics course and I'm trying to help her. These thoughts just started coming up in my own mind as we worked on centripetal acceleration and angular velocity. I hope this is an appropriate post. Just wondering, and I'd appreciate comments from people who know the subject.

Thanks
 
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It's largely irrelevant. The centripetal acceleration required to stay on the surface of the Earth at the equator is tiny compared to the amount of acceleration gravity provides for people.

Velocities are always relative. The question for someone running on the surface of the Earth is what is his velocity relative to the surface of the earth, or relative to the atmosphere which provides air resistance to his movement. For these situations the rotational velocity of the surface of the Earth won't matter at all. Now if you want to fire ballistic missiles or fly a jet a long distance over the Earth in a short period of time, then one has to account for the motion of the Earth by computing the effect of the Coriolis force. But for more basic human experiences, it's not relevant.
 

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