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#1
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Theorem: e=1 Proof: let 2*e = f-------------->(1) where f>0 rasing to the power 2*pi*i (1)==>2(2*pi*i)e(2*pi*i) = f(2*pi*i)-------------->(2) but,e(2*pi*i) = 1 (since from complex no.s , i.e. e(2*pi*i) =cos(2*pi)+i sin(2*pi) ) Therefore (2)==>2(2*pi*i) = f(2*pi*i) ==>2=f (since power are equal bases can be equated) Thus, from (1), we have.... e=1 expecting contradictions..................frm u all my friends |
| The Following 2 Users Say Thank You to shek For This Useful Post: | ||
baadshahdon (07-11-2008), believe-me (12-20-2007) | ||
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#2
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friends want contradictions frm u.....
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#3
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Hi..I think
combining real & complex no.s is wrong... |
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#4
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y not buddy ??
we can use it....there is no theory that we cannot use both at a time ... |
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#5
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Quote:
in above proof i was not able 2 show raising 2 the power.. see this proof...I have showed raising 2 the power... here... Quote:
Last edited by shek; 12-20-2007 at 05:17 PM.. Reason: typing |
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#6
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dude there's a problem i think...ill figure it out but still really good job.
Last edited by BK1987; 12-20-2007 at 07:09 PM.. |
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#7
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waiting for u dude....
and the answer... |
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#8
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no contradictions ???
I'm surprised.. |
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#9
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are baap re i ant think of any contradictionds
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#10
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have seen before
anyways thanks for sharing |











