How to solve this two simultaneous equations?
these two equations got from this free energy equation
f=1/2 (T - 1) P^2 + 1/4 P^4 +1/2 α^2 (β) Tmp (T - Tmp) M^2 + 1/4 α^2 (β)Tmp^2 (M^4) + ρ (P^2) (M^2)
then i first derivative the equation
fp=D[f,P]
fm=D[f,M]
which then got the a and b below.
I don't want imaginary and negative answer. In terms of $M$ and $P$
fp=P^3 + P (-1 + T) + 2 M^2 P ρ
fm=M (T - Tmp) Tmp α^2 β + M^3 Tmp^2 α^2 β + 2 M P^2 ρ
I already use Solve[{fp==0,fm==0},{M,P} Reals] also already use Solve[{fp==0&&fm==0},{M,P} Reals] and Reduce[{fp==0,fm==0,M>0,P>0},{M,P}] and got a series of solution. already put it in the code and the graph is kinda'weird'
Tmp, alpha, beta, rho, and T you don't have to mind their value. the value of $P$ and $M$ i must use to plot the graph of "M/P againt T" the thing is i did not get the right graph because these $P$ and $M$ value is incorrect which is not simultaneously solve correctly.
**how to copy whole code that i did into this question? thank you in advance
Solvecommand, you haveb==o, but I think you wantedb==0– Jason B. Jan 22 '16 at 10:22