Figure shows three uniform spherical planets that are identical in size and mass. The periods of rotation T for the planets are given, and six lettered points are indicated—three points are on the equators of the planets and three points are on the north poles. Rank the points according to the value of the free-fall acceleration g at them, greatest first.
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Fc=Fg
Well the gravity at b, d, and f would be less than it is at the equator right
Sorry would be stronger
Since they are ideal spheres, I think the gravity should be same everywhere on the surface ?
That's a good point
Yeah, I don't see why rotation would affect \[F=G\frac{mM}{R^2}\] So based on that, the force should be the same at all 6 points... But maybe there's something I'm not including? Is this something to do with the Coriolis effect? I have no clue lol.
there is also centrifugal force on the surface if we switch to rotational frame
Yes! For that purpose I was thinking it maybe b, d, and f would have a stronger gravity but I barely remember first year physics haha...crap
what is coriolis effect ?
So the free fall acceleration at the equator is larger because as you fall you don't move but the earth below your feet does. So then that means I think: e>c>a>b=d=f
I don't think coriolis effect has anything to do with it
does that mean you weigh more at poles and less at equator if i get it wrong, it would be the opposite of above...
Well, it means the points at equator are moving faster than points at the pole
thats coriolis effect ?
Think so man, I barely remember this stuff
equator region moving faster than the pole region
makes sense... i have just seen a short video on why hurricanes rotate as we speak
This is sorta what I'm thinking, but I don't know what the Coriolis effect is so I dunno lol. |dw:1447480177688:dw|
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