how to use the 'solve' function?

hello, im having problem trying to use the solve problem. it's not my first time using it but thata the first time its not working. i have this code line:
tmp = solve('x/L = (1-(h+eta)/ho) - A*log(((h+eta)/ho - A)/(1-A))','eta');
all the parameters are known except 'eta', still it does not provide a solution.
how can i fix it? any sugestions? thank you

Risposte (6)

Carlos
Carlos il 27 Mar 2013
Using arbitrary values for x, h, h0, A and L
>> syms eta;
>> x=1;h=1;ho=1;A=0.1;L=1;
>> f=x/L -(1-(h+eta)/ho) - A*log(((h+eta)/ho - A)/(1-A));
>> eval(solve(f,eta))
ans =
-1.1068 - 0.2302i

1 Commento

This was incredibly helpful to me in learning to use the solve function. I was able to plug in my equation and get a result. Thank you!

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Carlos
Carlos il 27 Mar 2013
Doing
>> tmp = solve('x/L = (1-(h+eta)/ho) - A*log(((h+eta)/ho - A)/(1-A))','eta')% no semicolon here
tmp =
A*ho - h + (ho - A*ho)/(exp(wrightOmega(log((ho - A*ho)/(A*ho)) - (x/L + h/ho - (h - A*ho)/ho - 1)/A))*exp((x/L + h/ho - (h - A*ho)/ho - 1)/A))
It does give a solution.
Dany
Dany il 27 Mar 2013

0 voti

thats what im getting too. but i supose to have a numeric answer. i cant use the 'eval' function because it does not recognize 'wrightOmega'.
thats the problem.
Dany
Dany il 27 Mar 2013

0 voti

ok, thank you Carlos.
i'll give it a try

1 Commento

Carlos
Carlos il 27 Mar 2013
Modificato: Carlos il 27 Mar 2013
I think it should work, just remember to change the values of x,h... Please comment if something does not work by trying my approach to the problem.

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Dany
Dany il 27 Mar 2013

0 voti

sorry Carlos, it still does not work.
i try it with this values (real ones): h = 1.3721, ho = 500, L = 20000, x = 54.8828, A = -1.6452e-008.
and i still get the 'wrightOmega' and no answer .....
Dany
Dany il 27 Mar 2013

0 voti

ok it works..... thank you

1 Commento

Carlos
Carlos il 27 Mar 2013
You are welcome, please mark my answer so people know the answer is correct and can use my answer for their problems.

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Prodotti

Richiesto:

il 27 Mar 2013

Commentato:

il 22 Nov 2023

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