And eq1=Q_1*s_1 - Q_2*s_1 + 2*Q_2 - Q_dp_1 - 2*sqrt(Q_2*(Q_1*s_1 - Q_2*s_1
+ Q_2 + 2*sqrt(Q_1*Q_2*s_1*(1 - s_1)))) + 2*sqrt(Q_1*Q_2*s_1*(1 - s_1)) ...
sorry, long day!
On Thursday, August 4, 2022 at 9:39:53 PM UTC-7 Kevin Pauba wrote:
> Sorry, Jeremy. Good suggestion!
>
> s1, s2, q_dp1, q_dp2 = sym.symbols('s_1, s_2, Q_dp_1, Q_dp_2')
> eq1 = equ1.subs({ s: s1 }) - q_dp1
> md( "$" + sym.latex(eq1) + " = 0$\n" )
>
> eq2 = equ1.subs({ s: s2 }) - q_dp2
> md( "$" + sym.latex(eq2) + " = 0$\n" )
>
> soln = sym.solve([eq1, eq2], q1, q2)
> print(f"soln = {soln}")
>
> I'll set simplify to False and see how it goes ...
> On Thursday, August 4, 2022 at 8:18:00 PM UTC-7 Kevin Pauba wrote:
>
>> I've attached a portion of a jupyter notebook. I'm attempting to solve a
>> simultaneous equation using sympy. The sym.solve() in the green input box
>> doesn't return (well, I waited over night on my macbook pro). Might the
>> solution be intractable? Is there another way to get a solution? Any help
>> is greatly appreciated.
>
>
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