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Gravity - Spinning = differences?
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For more on marking an answer as the "Best Answer", please visit our FAQ.If there are x units of inward force required to offset the centrifugal (outward) force, then x is simply the difference of outward - inward. If the inward value (g) remains relatively constant across all points on Earth, but the outward value (c) changes dependent on lattitudinal position (l), x becomes a product of (c * l) - g, with "l" probably being an exponent of some constant. For simplicity's sake:
(c*l) - g = x, where g is (close to) a gravitational constant and x is the residual difference of force needed to remain on this planet, dependent on l.
Consider x is not the same for all things on different positions on Earth (depends on l). This means forces are not in equilibrium across all things on Earth. There are different forces acting upon a person in Borneo than there are upon those in Svalbard. Could the dynamics of our celestial propeties not open a huge can of worms? What happens if the poles swap with each other? What happens if other satelites become entrapped in our gravity like the moon is, somehow changing our gravitational force? How many other "worms" could be identified?
The combined outward forces of Sun, Moon, and Earth's rotation are less than 1% of the total. Centrifugal force due to the Earth's rotation only effects objects moving along with the Earth at the same velocity.
The gravitational pull of the Earth is slightly greater at the poles. This variance in gravitation pull is significantly greater than the variance due to rotational forces.
The overall variance in the weight of an object measured at any two points on the Earth�s surface is less than one percent.
The swapping of the poles mentioned should not effect these calculations as it refers to the movement of subterranean magnetic material currently located near to the geographical North Pole.
The problem is that there is no such thing as centrifugal force. Only centripeatal. A force is defined as mass x acceleration. Motion tangental to the earths rotation has no associated acceleration and therefore has no associated force. The force acting on a rotating body is centripeatal force, this is defined as the liniar veolcity squared over the radius of rotation times the mass. This, in the case of the earths rotation is gravity, ie its the force which prevents us spinning out into space.
I think that the confusion comes from spinning things about ourselves and feeling a tug on our arms. This happens because every action has an equal and opposite reaction. However when considering the spinning body, we only consider the forces acting on it, it the force keeping it on an arced path rather than a straight one. This is really the opposite to that felt on you arm when spinning something, it the pull you exert.
I feel I havent expalined this too well, perhaps discussion of it will help?!
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