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Free fall |
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| Jul27-12, 11:26 PM | #1 |
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Free fall
in free fall without air resistance what is the force that causes the constant acc? Is it the object weight ?
And in free fall with air resistance what is the applied force ? Is it the weight of the object and the resistive force is the air resistance? And the net force is the one that causes the acc? |
| Jul27-12, 11:29 PM | #2 |
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| Jul28-12, 04:41 AM | #3 |
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| Jul28-12, 04:59 AM | #4 |
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Free fall |
| Jul28-12, 05:05 AM | #5 |
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If you fell all the way to the center of the earth, your acceleration would be zero - although you would have a very respectable velocity.
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| Jul28-12, 08:52 AM | #6 |
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| Jul28-12, 08:55 AM | #7 |
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Just to double check if what I assume is correct, for free fall without air resistance, the applied force is the weight, the acceleration is g-10m/s , because for resultant force f=ma and in this case weight is the resultant force as there is no air resistance present, so weight divided by the mass of the object gives us the acceleration due to gravity for free fall , right ?
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| Jul28-12, 09:47 AM | #8 |
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| Jul28-12, 10:16 AM | #9 |
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In F = ma, when a = g, F = W......so W = mg |
| Jul28-12, 02:39 PM | #10 |
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Gravitational pull is definetly exerted from the centre of the Earth. The distances in the equations are measured from the centre of the eARTH...R NOT H !!!
Inside the Earth, falling down a mine shaft, the pull is still towards the centre but may not be 9.8m/s^2 "We know much, we understand little." |
| Jul28-12, 07:42 PM | #11 |
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The gravitational pull of the earth is exerted independently by every little speck of matter in it. If you are outside a uniform hollow shell, it just happens that the net pull of that shell is exactly the same as if the entire mass were concentrated at the shell's centre. This only happens in 3 dimensions. If you are inside the shell, all those individual pulls just happen to cancel out, leaving no net field. From this, it follows (treating the earth as uniform and spherical, neither of which is true) that the pull from above earth's surface at distance r from its centre is proportional to 1/r2, whereas if r is less than the radius of the earth it is proportional to r. In practice, the earth is an oblate spheroid. You are further from the centre when at the equator than when at the poles, but because it's not a sphere, the field does not act as though all the mass were at the centre; the reduction in gravity is less than you might expect based purely on the extra distance from the centre. OTOH, the earth's spin makes apparent gravity about .3% less. |
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