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Andy
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Posted: Mon Dec 08, 2003 10:30 pm Post subject: (No subject) |
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dodge_tomahawk wrote: f(x)=[1/x]
take off the top bar of the square bracket. that is actually a mathematical operator, it means the largest integer smaller than the number contained.... heh that works... but only for integral values of x
it was from my previous quote... the [] withought the top bar of the bracket was intended |
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rizzix
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Posted: Mon Dec 08, 2003 11:14 pm Post subject: (No subject) |
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allright i give up.. whats the answer? |
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bugzpodder
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Posted: Mon Dec 08, 2003 11:18 pm Post subject: (No subject) |
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f(x)=|x|/x with f(0) arbitrary
or you can obviously define your own functions
for example we can make an arbitrary function in the interval [a,10a] where f(a)=f(2a) and then we are define f for all reals by a translation + horizontal stretch by a factor of 10^n |
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bugzpodder
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Posted: Mon Dec 08, 2003 11:24 pm Post subject: (No subject) |
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and since the original question did not specifically state the domain of x, we could let x simply be positive integers and one could use the number theoritical function to obtain
f(x)=phi(10x)/x, where phi is defined as Euler's Totient Function
http://mathworld.wolfram.com/TotientFunction.html |
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PaddyLong
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Posted: Tue Dec 09, 2003 12:08 am Post subject: (No subject) |
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dodge_tomahawk wrote: yes it does equal... sub in any value... and undefined=undefined rite?
... well, isn't that kind of like saying the root of -5 is the same as the root of -1 ? .... |
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Andy
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Posted: Tue Dec 09, 2003 11:53 am Post subject: (No subject) |
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noooo... sqrt(-5)=sqrt(5)i
sqrt(-3)=sqrt(3)i |
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PaddyLong
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Posted: Tue Dec 09, 2003 11:59 am Post subject: (No subject) |
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yes, I know... but roots of negative numbers are undefined in the real number system... |
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Andy
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Posted: Tue Dec 09, 2003 12:48 pm Post subject: (No subject) |
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when i said undefined i meant undefined... in all number systems |
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PaddyLong
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Posted: Tue Dec 09, 2003 4:11 pm Post subject: (No subject) |
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kk 8) |
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bugzpodder
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Posted: Thu Dec 11, 2003 10:01 am Post subject: (No subject) |
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so where are my bits? |
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