C conman Member Joined May 2, 2005 Messages 139 Location West of Sydney Gender Male HSC 2007 Aug 2, 2006 #1 Let Rewrite the formulae for S as quadratic equation in 2^x.
airie airie <3 avatars :) Joined Nov 4, 2005 Messages 1,143 Location in my nest :) Gender Female HSC 2007 Aug 2, 2006 #2 Not very sure to which extent it must go, but is S = 2(x-1) + 2-(x+1) = 2-(x+1) * (2x)2 + 2-(x+1) satisfactory?
Not very sure to which extent it must go, but is S = 2(x-1) + 2-(x+1) = 2-(x+1) * (2x)2 + 2-(x+1) satisfactory?
Mountain.Dew Magician, and Lawyer. Joined Nov 6, 2005 Messages 825 Location Sydney, Australia Gender Male HSC 2005 Aug 2, 2006 #3 use this identity 1/2(2^x + 2^(-x)) = a(2^x)^2 + b(2^x) + c sub x = 0, 1, -1 into the equation ==> then solve simultaneously for a, b and c.
use this identity 1/2(2^x + 2^(-x)) = a(2^x)^2 + b(2^x) + c sub x = 0, 1, -1 into the equation ==> then solve simultaneously for a, b and c.
C conman Member Joined May 2, 2005 Messages 139 Location West of Sydney Gender Male HSC 2007 Aug 3, 2006 #4 LottoX said: I find the question unclear. It could be S = 1/2(2x/2 + i2-x/2)(2x/2 - i2-x/2) =p Click to expand... Yeah I agree with u. That's why I post it here for help!!!
LottoX said: I find the question unclear. It could be S = 1/2(2x/2 + i2-x/2)(2x/2 - i2-x/2) =p Click to expand... Yeah I agree with u. That's why I post it here for help!!!