Here we will try to look at and discuss several things, like the spin of the earth and determine "Q"
For example, the earth slows it's rotation by 1.4 milliseconds per hundred years. That's 1400 uSec / 100 years or 14 uSec / year.
One cycle would be 24 hours.
Q is defined as energy per cycle divided by energy lost per cycle. We can also look at this in the time domain.
I encourage some of you folks to do the math using either energy or time. The results are truly amazing considering a viscous damped oscillator such as the earth / moon system.
Everyone knows that a hard boiled egg will spin much longer than a raw egg. Considering the gravitational pull of the moon and the amount of energy created in the frictional heating of the waves, why is the earth not slowing down faster than it appears to be?
Lets see who can come up with the correct figure for the "Q" of the earth spin, then let's compare it to other frictionally damped viscous systems.
Let's also compare it to the "Q" of atomic oscillators vs normal mechanical or electrical systems.
Anyone want to play?
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