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-eViL-
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« on: January 11, 2004 10:24 AM PST » |
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limit ((1+n)^(1/n)) = e n->0
or
limit ((1+(1/n))^n) = e n->infinity
those are just fyi in you need them.... here is what you are trying to prove:
limit M((1+(k/n))^(n*t)) = C(e^(k*t)) n->infinity
it is basically the PeRT formula is equal to the compounding continously formula where C and M are both constants, t is time, and k is just some number (varies).
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« Last Edit: December 31, 1969 04:00 PM PST by -eViL- »
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There's nothing ever wrong but nothing's ever right Such a cruel contradiction
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Paradox666
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The Last God
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« Reply #1 on: January 11, 2004 10:26 AM PST » |
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:roll:
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« Last Edit: December 31, 1969 04:00 PM PST by Paradox666 »
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-Icer-
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« Reply #2 on: January 11, 2004 10:37 AM PST » |
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it is basically the PeRT formula is equal to the compounding continously formula where C and M are both constants, t is time, and k is just some number (varies).
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« Last Edit: December 31, 1969 04:00 PM PST by -Icer- »
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-eViL-
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« Reply #3 on: January 11, 2004 10:40 AM PST » |
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the problem is solving icer, solve the damn thing, its impossible because it requires dividing an equation by the (n*t) root which can get very frickin nasty very quickly and i need a better way to solve it. if you want it a little better to read, go here: http://www.geocities.com/evilssite/Calculus.html
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« Last Edit: December 31, 1969 04:00 PM PST by -eViL- »
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There's nothing ever wrong but nothing's ever right Such a cruel contradiction
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-Icer-
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« Reply #4 on: January 11, 2004 10:48 AM PST » |
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its impossible because it requires dividing an equation by the (n*t) root which can get very frickin nasty very quickly and i need a better way to solve it. I'm guessing it's not really impossible? btw I know nothing of calculus =\
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« Last Edit: December 31, 1969 04:00 PM PST by -Icer- »
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remote-control
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« Reply #5 on: January 11, 2004 10:54 AM PST » |
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im in precal pre ap, i remember doing the " as N approaches infinity" stuff, but not that deep
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« Last Edit: December 31, 1969 04:00 PM PST by remote-control »
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Darwin
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« Reply #6 on: January 11, 2004 11:21 AM PST » |
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In Algebra II, we just came across this thing called "imaginary numbers." IMAGINARY NUMBERS! WTHFGD is that? I smarted off to my teacher and took a quiz with an imaginary pencil and an imaginary peice of paper.
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« Last Edit: December 31, 1969 04:00 PM PST by Darwin »
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-eViL-
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« Reply #7 on: January 11, 2004 11:26 AM PST » |
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In Algebra II, we just came across this thing called "imaginary numbers." IMAGINARY NUMBERS! WTHFGD is that? I smarted off to my teacher and took a quiz with an imaginary pencil and an imaginary peice of paper. whats wrong with imaginary numbers? i is the square root of -1 i^2 is -1 i^3 is the negative square root of -1 i^4 is 4 and then the pattern repeats forever in multiplies of 4... i^64 = i^(4*16) = i^4 = 1... they come in handy when reducing large exponents of i
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« Last Edit: December 31, 1969 04:00 PM PST by -eViL- »
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There's nothing ever wrong but nothing's ever right Such a cruel contradiction
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Darwin
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« Reply #8 on: January 11, 2004 11:27 AM PST » |
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See, I got this ipod... see... and when I get in that class, the headphones go on. He doesnt care.
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« Last Edit: December 31, 1969 04:00 PM PST by Darwin »
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Newbie
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« Reply #9 on: January 11, 2004 11:46 AM PST » |
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Do you actually enjoy math Evil? 
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« Last Edit: December 31, 1969 04:00 PM PST by Newbie »
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-eViL-
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« Reply #10 on: January 11, 2004 11:56 AM PST » |
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i live in math  . and by the way, the problem has been solved. 1. C0(e^kt) = M0 * (lim as n->inf of ((1+(k/n))^(nt))) 2. C0(e^kt) = M0 * 1 3. e^kt = M0/C0 4. ln e^kt = ln(M0/C0) 5. kt = ln(M0/C0) 6. C0(e^ln(M0/C0)) = M0 (from step 2, just plug in info) 7. C0 * (M0/C0) = M0 8. M0 = M0 problem solved.
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« Last Edit: December 31, 1969 04:00 PM PST by -eViL- »
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There's nothing ever wrong but nothing's ever right Such a cruel contradiction
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Newbie
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« Reply #11 on: January 11, 2004 11:57 AM PST » |
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I feel stupid. 0_0
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« Last Edit: December 31, 1969 04:00 PM PST by Newbie »
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Paradox666
Elvin Legion
   
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« Reply #12 on: January 11, 2004 12:07 PM PST » |
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:?:
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« Last Edit: December 31, 1969 04:00 PM PST by Paradox666 »
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remote-control
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« Reply #13 on: January 11, 2004 12:56 PM PST » |
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imaginary numbers are easy... i love calculus, and trig is my fav subject in calculus.. sooooo much more interesting than alg 2 i feel.. cause it actually has meaning, and use..
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« Last Edit: December 31, 1969 04:00 PM PST by remote-control »
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Nitelthrome
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« Reply #14 on: January 11, 2004 02:25 PM PST » |
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Omg, what has the world gone to? POSTING MATH EQUATIONS ON A GAME FORUM??! Get that evil stuff outta here, this isn't math class!
I'll go get the de-contamination spray.
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« Last Edit: December 31, 1969 04:00 PM PST by Nitelthrome »
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