Using "for" and "fsolve"

I am trying to solve a system of two equations - two unknowns for several locations; 14 total; I tried to use for command but I only get an answer for the first element; any idea how to get answers for all locations? My code is below:

.......

function F = countries(x)
global beta qsi tau rho gamma theta g A B

F = [(beta*(1-x(1)-x(2))^-1)-(1-gamma)*A*[(theta*((A*x(1)*(1-gamma)+B*(x(2)^qsi)*qsi*(1-rho*gamma))^-1))+((1-theta)*(A*x(1)*(1-gamma)+B*(x(2)^qsi)*qsi)^-1)];
     (beta*(1-x(1)-x(2))^-1)-(B*(x(2)^(qsi-1))*qsi)*[((1-rho*gamma)*theta*((A*x(1)*(1-gamma)+B*(x(2)^qsi)*qsi*(1-rho*gamma))^-1))+((1-theta)*(A*x(1)*(1-gamma)+B*(x(2)^qsi)*qsi)^-1)]];
.........

global beta qsi tau rho gamma theta g A B

% x(1) ............. one for each country
% x(2) ............. one for each country

beta = 1.924;               
qsi = 0.71;                     
theta = 0.01;               
g = 0.2;                        
A = 1;                      
B = 0.4505;                 

%load data
dataset = 'dataApr11.txt';
load(dataset);

for i = 1:14
    itau(i,1)   = dataApr11(i,3);                 
    irho(i,1)   = dataApr11(i,4);                 
    igamma(i,1) = dataApr11(i,2);                 

      x0 = [0.2; 0.25]*ones(1,14); 
      options=optimset('Display','iter'); 
      [x,fval] = fsolve(@countries,x0,options)
      W(i,1) = x(1,i)
      Y(i,1) = x(2,i)

end

Answer 1

[Andrei Bobrov]

can so

...
W = zeros(14,1);
Y = zeros(14,1);
x0 = [0.2; 0.25]*ones(1,14);
for i = 1:14
    tau   = dataApr11(i,3);                 
    rho   = dataApr11(i,4);                 
    gamma = dataApr11(i,2);                 
    [x,fval] = fsolve(@countries,x0,optimset('Display','iter')); 
    W(i) = x(1)
    Y(i) = x(2)
end
...

Answer 2

[Yoav Livneh]

Your initial guess x0 is the same for all iterations. I dont know what the "countries" function does, and how the other variables itau, irho and igamma are connected, but it looks like you're solving the same problem 14 times.

Answer 3

[Asdrubal]

Yes, I am trying to solve the problem 14 times for different values each time. Andrei's suggestion worked. thanks