my code is not running

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edward desmond muyomba
edward desmond muyomba el 21 de Abr. de 2020
Editada: Rik el 21 de Abr. de 2020
y=(x.*exp(x)+0.3*x-0.5) ./(x-5);
y_prime=((x-5) .*(x.*exp(x)+exp(x)+0.3)-x.*exp(x)+0.3*x-0.5)) ./(x-5) .^2;
x_intial=-1;
epsilon=10^(-6);
newton(@(x)(x.*exp(x)+0.3*x-0.5) ./(x-5),@(x)((x-5).*exp(x)+exp(x)+0.3)-(x.*exp(x)+0.3*x-0.5)) ./(x-5).^2,-1,10(^6))
function [x]= newton(y,y_prime,x_initial,epsilon)
x(-1) =x_initial;
i = 1;
while abs(y(x(i))>epsilon)
x(i+1) = x(i) - y(x(i))/y_prime(x(i));
i = i+1;
end
fprintf('this answer is x=%.4f',x(i))
end
  5 comentarios
edward desmond muyomba
edward desmond muyomba el 21 de Abr. de 2020
the code is not runing
Image Analyst
Image Analyst el 21 de Abr. de 2020
You need to click the green run triangle. That will run it. What else can I say given the incredibly detailed explanation you gave? ?‍♂️
Attach the entire script -- everything including the part where you define x - with the paper clip icon.

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Deepak Gupta
Deepak Gupta el 21 de Abr. de 2020
Editada: Rik el 21 de Abr. de 2020
Hello Edward,
Looking at your code, seems like you are trying to solve an euqation using Newton's Mathod. I see many errors in your code. So i have written a new code to solve the equation, you are trying to solve. Have added comments along the lines for you to understand.
syms f(x) x; %Symbolic variables needs to be defined before using them
f(x) = (x*exp(x)+0.3*x-0.5)/(x-5); % Equation you want to solve
g = diff(f); %To find the derivative of function
epsilon=1e-6;%Max allowed deviation
x = zeros();
x(1)= -1 ;%In Matlab index starts from 1, so this is the initial value of x.
%No need to create another variable for it.
i =1;
while(abs(f(x(i)))>epsilon) %Loop should be stopped when tolerance is reached
y(i) = double(f(x(i))); %If you need function values too, otherwise, not needed
x(i+1) = x(i) - f(x(i))/g(x(i));% Calculating values for x iteratively
i = i+1;
end
Thanks,
Deepak
  1 comentario
edward desmond muyomba
edward desmond muyomba el 21 de Abr. de 2020
this has worked out thanks pham

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