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They are both moving at the same angular speed: 360 degrees per 24 hrs, roughly. That's one complete rotation in a standard 24 hr day.

But...a big BUT...the gent at the pole (either one) has no...no...tangential speed. Which is found from V = Wr = W R cos(LAT) where W is the angular speed and r = R cos(LAT) is the axis of rotation. R is the radius of the planet Earth, roughly 6400 km. And LAT (0 to 90 deg) is the latitude where the person is standing (LAT = 90 is the N. pole for example).

So at the N. pole, we find that V = Wr = (2*pi())/24)6400cos(radians(90)) = 0 because at LAT = 90 deg the rotation axis r = 0. NOTE: 2pi() is a math equivalent to 360 degrees.

But at the equator, we have V = ((2*pi())/24)6400cos(radians(0)) = 1666 km/hr at LAT = 0 deg because the rotation axis is equal to the Earth's radius of about 6400 km. ANS.

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Duane Anymouse

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4y ago

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