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OpenStudy (anonymous):
@ashking1
OpenStudy (anonymous):
@Robert136
OpenStudy (anonymous):
let's start the debate
OpenStudy (anonymous):
in 5
OpenStudy (anonymous):
4
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OpenStudy (anonymous):
3
OpenStudy (anonymous):
2
OpenStudy (anonymous):
1
OpenStudy (anonymous):
debate start
OpenStudy (anonymous):
@satellite73
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OpenStudy (anonymous):
okay, let's start the debate off
OpenStudy (nincompoop):
there is nothing to debate about
OpenStudy (anonymous):
okay, how about discuss?
OpenStudy (nincompoop):
if you want to set up a debate, you need a proposition/assertion and one will support it and another will provide the negative
OpenStudy (anonymous):
okay, I'll start one tomorrow..thank you for the tips.. it's getting kind of late
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OpenStudy (nincompoop):
cool! :)
OpenStudy (anonymous):
I'll tag you when I start it.@nincompoop
OpenStudy (astrophysics):
`Give me a lever long enough and a fulcrum on which to place it, and I shall move the world.` - Archimedes
OpenStudy (nincompoop):
I bet Archimedes was not joking, but I also bet that he wouldn't be able to
OpenStudy (astrophysics):
Lets calculate it
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OpenStudy (astrophysics):
All we use is \[L_1 = \frac{ m_2 \times L_2 }{ m_1 }\] where L2 is the length of the lever, where we note archimedes himself is doing it, so he's 68 kg approximately, and the fulcrum being placed 16000 km from the earth. m2 is the mass of earth which is 5.972 x 10^(24) kg \[L_1 = \frac{ (5.972 \times 10^{24}kg) (16000 km) }{ (68kg) }\]
OpenStudy (astrophysics):
So the lever has to be 1.405x10^(27) km long xD
OpenStudy (anonymous):
you really weren't joking :) that's so cool
OpenStudy (astrophysics):
Haha nope, but good luck finding a lever that long