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Good Administrator
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Few days ago, I thought of a question that tickled my common sense
First, the homework:- Gravitational force between any two masses is directly proportional to the product of the masses & inversely proportional to the square of the distance between them. F = G (M1 * M2) / r^2 Let us consider that two masses of 1kg & 100kg are kept at a distance of 100 m from the earth. Obviously, as the distance (r) is same for both the masses, from the earth is same, we can neglect it for the time being. According to formula, the force exerted on 100Kg mass will be 100 times more than the force exerted on 1kg mass. Therefore, it should come down to earth faster But we all know that both the masses will hit the ground at the same time. What's wrong in this argument? Its easy! Use common sense & answer! -The Big K-
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Good Administrator
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I'm looking forward to an answer which explains why the argument I made in the first post of this thread is incorrect .Its simple! But can anyone put it in words? -The Big K-
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CE - Editor
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I'm a Crazy Electronics Hacker & Engineer
Join Date: 2nd October 2006 Location: Dubai, UAE
Posts: 572
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Ok lets see. Did every try to solve this Q or just shoot anserws by reading it?
ok, lets calculate: For mass 100kg : the answer is 3.987300564e12 For mass 1kg : the anser is 3.987300564e10 Hence we can say, for small masses we can safely assume the Force to be equal. But for masses greater then about 3/4th of earths we can take it in consideration (This is mine hypothesis...dont know for sure when we take smaller mass in calculations) Good Q though Biggie
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Good Administrator
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![]() The hypothesis that you presented isn't true (or do we have Newton Jr. on CE? ). Actually, the answer is very simple. I'll wait for some more time before posting the answer. Btw, try asking the same question to your friends and see how they react All the best! -The Big K-
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Good Administrator
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![]() ![]() That's exactly what I was looking for! You cracked it, Jim! -The Big K-
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