How to write function for two variables
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Faizan Lali
el 22 de Feb. de 2023
Comentada: Faizan Lali
el 23 de Feb. de 2023
I am trying to write down the function to predict "y" having two independent variables "x1 & x2". Here is my code for the function;
function y=Project_func(beta0,x1,x2)
y=100./(1+exp((-beta0(1).*(-2.4-(39.7*(1+x1).^(-2.8))))+(beta0(2).*(-2.4-(39.7*(1+x1).^(-2.8))).*log10(100.*x2))));
end;
but once I run the code it does not spit the y values as desired because I have predicted values taken from the excel. I want to solve it in the Matlab. Here are the equations. C1 & C2 are parameters having intial guess.
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dpb
el 22 de Feb. de 2023
Editada: dpb
el 22 de Feb. de 2023
%figure;
%hold on
%set(gca, 'fontsize',14,'fontweight','bold');
for i=1:p
h2(i) = mesh(X,Y,Xp(:,:,i));
end
%plot C vs t to know the total span
ypred=fnameFOR(beta0,X,Y);
h2(i+1)=mesh(X,Y,ypred);
You've not provided any data nor even described the variables; so nobody can see your workspace from here to know...but the above code tries to put p mesh plots on the same axis which will look very messy. Probably about all it will leave visible will be the result for whichever plane of the array is the largest in amplitude, it occluding the others.
Then, you add one more yet on top of those; one presumes fnameFOR is the name for the preceding function m-file; that's a very non-informative name, but MATLAB doesn't really care.
Now, the h array will contain the handles to the various mesh plot objects created; what, specifically you had in mind to do to them after plotting is unclear as to why you did save the handles; they're only of use to be able to make changes to the properties of the plot afterwards if desired. Or, you could hide all of them except one by setting 'Visible','off' so could see what each plane did look like.
It's certainly unclear what you think isn't working...
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dpb
el 22 de Feb. de 2023
I'd approach writing the functional something more like--
function y=Y(C,x1,x2)
% Magic function Y=fn(C, x1, x2) from unknown source
% C is 2-vector of C1, C2 per Eqn 1
C1=C(1); C2=C(2); % convenience in writing expression w/o subscripts
C2S=@(x) -2.40874-39.748*(1+x).^-2.856; % define C2* as anonymous function(x)
y=100./(1+exp(-C1.*C2S(x1)+C2.*C2S(x1).*log10(100*x2))); % the function (x1,x2) for input C
end;
If we had the experimental or other data, be interesting to see how well it would fit...but, we're pretty much hamstrung at this point.
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