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Display answer in degree

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Ali Ahmed
Ali Ahmed il 29 Dic 2023
Commentato: Dyuman Joshi il 30 Dic 2023
Hello my friends,
I am trying solve 4 eqution using the following code
% Define the system of nonlinear equations
equations = @(x) [cos(7*x(1)) + cos(7*x(2)) + cos(7*x(3)) + cos(7*x(4));
cos(11*x(1)) + cos(11*x(2)) + cos(11*x(3)) + cos(11*x(4));
cos(13*x(1)) + cos(13*x(2)) + cos(13*x(3)) + cos(13*x(4));
cos(x(1)) + cos(x(2)) + cos(x(3)) + cos(x(4)) - 3.2];
% Initial guess for the solution (in radians)
initialGuess = [0; 0; 0; 0];
% Solve the system using fsolve
options = optimoptions('fsolve', 'Display', 'off'); % Suppress fsolve display
solution = fsolve(equations, initialGuess, options);
% Display the result
disp('Solution (in radians):');
disp(solution);
how to display the answer in degree
not I am new to matlab and find this code through code generator

Risposte (2)

Walter Roberson
Walter Roberson il 29 Dic 2023
disp('Solution (in degrees):');
disp(rad2deg(solution));

Torsten
Torsten il 30 Dic 2023
Spostato: Torsten il 30 Dic 2023
"fsolve" is not able to find a solution for your system: the exitflag is -2.
% Define the system of nonlinear equations
equations = @(x) [cos(7*x(1)) + cos(7*x(2)) + cos(7*x(3)) + cos(7*x(4));
cos(11*x(1)) + cos(11*x(2)) + cos(11*x(3)) + cos(11*x(4));
cos(13*x(1)) + cos(13*x(2)) + cos(13*x(3)) + cos(13*x(4));
cos(x(1)) + cos(x(2)) + cos(x(3)) + cos(x(4)) - 3.2];
% Initial guess for the solution (in radians)
initialGuess = [0; 0; 0; 0];
% Solve the system using fsolve
options = optimoptions('fsolve', 'Display', 'off','MaxIterations',10000,'MaxFunctionEvaluations',10000); % Suppress fsolve display
[solution,fval,exitflag] = fsolve(equations, initialGuess, options)
solution = 4×1
0.5655 -0.1262 1.2984 -0.8435
fval = 4×1
-0.0651 0.0450 -0.0062 -0.4298
exitflag = -2
  1 Commento
Dyuman Joshi
Dyuman Joshi il 30 Dic 2023
There is (atleast) a solution -
syms x [1 4]
eqs = [cos(7*x(1)) + cos(7*x(2)) + cos(7*x(3)) + cos(7*x(4));
cos(11*x(1)) + cos(11*x(2)) + cos(11*x(3)) + cos(11*x(4));
cos(13*x(1)) + cos(13*x(2)) + cos(13*x(3)) + cos(13*x(4));
cos(x(1)) + cos(x(2)) + cos(x(3)) + cos(x(4)) - 3.2]
eqs = 
%solve returns the output via vpasolve()
sol = vpasolve(eqs,x)
sol = struct with fields:
x1: -38.235216532077723407827330267693 x2: 288.35776383136872785096437139067 x3: 21544.805212430975000143326690952 x4: -30767.810938238740147856771781125
sol = struct2array(sol);
subs(eqs, x, sol)
ans = 
However, the values are quite scattered, maybe using a better initial point might result in a solution via fsolve().

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