| Author |
Comment/Response |
Gary Dawson
|
 08/09/12 9:51pm
I have six functions of x, and they are all defined in terms of each other.
a(x) = 2 * x * c(x) * (e(x) + f(x))
b(x) = 2 * e(x) * (x * f(x) + (1-x) * d(x))
c(x) = 2 * (1-x) * f(x) * (d(x) + e(x))
d(x) = (d(x))^2 + a(x) * (1 + d(x) + e(x) + f(x))
e(x) = (e(x))^2 + b(x) * (1 + e(x) + d(x) + f(x))
f(x) = (f(x))^2 + c(x) * (1 + f(x) + d(x) + e(x))
1 = a(x) + b(x) + c(x) + d(x) + e(x) + f(x)
I tried using Solve[...] but I get some recursion error. Could someone possibly point me in the right direction? Any help would be greatly appreciated! :)
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