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November 01, 2025, 07:28:51 pm

Author Topic: Statics of A Particle?  (Read 1103 times)  Share 

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luken93

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Statics of A Particle?
« on: October 06, 2010, 05:46:24 pm »
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Okay, so I do physics, so the questions relating to the downhill slope forces I find ok, but the first couple of questions I just don't understand how they rearrange the direction of the forces, and I don't find the examples too user friendly?

If anyone could explain a method of rearranging questions such as the ones that I have attached, it'd be much appreciated...
2010: Business Management [47]
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luken93

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Re: Statics of A Particle?
« Reply #1 on: October 06, 2010, 08:40:27 pm »
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Well that's one of the questions, but I don't get the whole "Triangle of Forces"?
Do you just simply rearrange the lines to form a triangle?
2010: Business Management [47]
2011: English [44]   |   Chemistry [45]  |   Methods [44]   |   Specialist [42]   |   MUEP Chemistry [5.0]   |   ATAR: 99.60
UMAT: 69 | 56 | 82 | = [69 / 98th Percentile]
2012: MBBS I @ Monash

Plan-B

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Re: Statics of A Particle?
« Reply #2 on: October 06, 2010, 10:07:56 pm »
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You resolve the forces by re-arranging it as a triangle in which the forces are travelling in a cycle.
Like this: http://upload.wikimedia.org/wikipedia/en/0/02/LamiProof.png , as you can see the forces are like following each other. Sorry my explanation isn't that great :(

However, if the forces are all travelling in an outwards direction, and you know the angles between or magnitude of forces, you can use Lami's theorem to work out the remaining forces.
http://en.wikipedia.org/wiki/Lami%27s_theorem

I dont' think Essentials cover this, but I found this formula very handy at times.

luken93

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Re: Statics of A Particle?
« Reply #3 on: October 06, 2010, 10:13:14 pm »
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Which question are you referring to? Did your teacher teach you the parallelogram method or...?
But otherwise, yes...
Nope I'm bring a lone ranger doing it, the rest of the class aren't up to it and teacher doesn't want to teach me yet :(
You resolve the forces by re-arranging it as a triangle in which the forces are travelling in a cycle.
Like this: http://upload.wikimedia.org/wikipedia/en/0/02/LamiProof.png , as you can see the forces are like following each other. Sorry my explanation isn't that great :(

However, if the forces are all travelling in an outwards direction, and you know the angles between or magnitude of forces, you can use Lami's theorem to work out the remaining forces.
http://en.wikipedia.org/wiki/Lami%27s_theorem

I dont' think Essentials cover this, but I found this formula very handy at times.
Thanks heaps!
2010: Business Management [47]
2011: English [44]   |   Chemistry [45]  |   Methods [44]   |   Specialist [42]   |   MUEP Chemistry [5.0]   |   ATAR: 99.60
UMAT: 69 | 56 | 82 | = [69 / 98th Percentile]
2012: MBBS I @ Monash