Change in orbit due to moment of inertia change?

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SUMMARY

The discussion centers on the impact of the Three Gorges Dam on the Earth's moment of inertia, resulting in a lengthening of days by 60 nanoseconds. Participants concluded that this change does not affect the Earth's orbit around the Sun, as there is no alteration in the Earth's mass or its distance from the Sun. The negligible effect of tidal locking between the Earth and the Sun was also noted, emphasizing the vast distance relative to their sizes.

PREREQUISITES
  • Understanding of moment of inertia in physics
  • Basic knowledge of orbital mechanics
  • Familiarity with the concept of tidal locking
  • Awareness of the Three Gorges Dam's impact on Earth's rotation
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  • Research the effects of large-scale infrastructure on Earth's rotation and moment of inertia
  • Study the principles of orbital mechanics and their applications
  • Explore tidal locking phenomena in celestial mechanics
  • Investigate historical changes in Earth's rotation and their implications
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Astronomers, physicists, environmental scientists, and anyone interested in the effects of large structures on planetary dynamics.

DrBwts
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Hi,

So recently I read about the massive 3 gorges dam changing the mass moment of inertia of the Earth to such an extent that the days will now be 60ns longer.

Then I thought, how will this effect the orbit of the Earth about the Sun?

Any thoughts?
 
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Wow! A whole 60 ns longer each day! Man, I can catch some additional zzzs every morning!

I wouldn't worry about any orbital changes w.r.t. the Earth's movement about the sun.

BTW, in 60 ns, a beam of light travels about 18 meters.

It would also take over 160 million years to add an additional HOUR to each day.
 
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DrBwts said:
Then I thought, how will this effect the orbit of the Earth about the Sun?
It won't. It hasn't changed the Earth's mass one iota, nor has it changed the distance between the Earth's center of mass and the Sun.
 
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what about tidal locking effects between the Earth and the sun? I guess it is negligibly small, since the size of the Earth and sun is very small compared to the distance between them.
 

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