Problem with function handle on Root Bracketing
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Hello everyone !
I'm trying to write a code for a graphical method of root bracketing, where the range of x values are incremented with a step size of 0.1. The script esentially has to take the two consequtive x values, compute the corresponding y values and multiply them to check if there is a change of sign, if there is, then it means that at that range of two x-values there is a root, and then it stores the x values.
I am struggling because i will later going to have to plug in this code into a bisection method code to find the actual root (that is however a problem for a later date). When i try to use 'function' and add the @(x) term (sorry i am not too confident with the terminology), i get the wrong answers. I need to figure out why im getting the wrong answers before i can move to the next stage of my script.
This is the faulty code;
function [x_1, x_2] = test_4(f, x_min, x_max)
x = x_min : 0.1 : x_max % the range of x-values with a step of 0.1
j = 0
for i = 1 : length(x)-1
if (f(i)*f(i+1)) < 0
j = j + 1
x_1(j) = (i*0.1) - 0.1;
x_2(j) = (i*0.1) + 0.1
end
end
% test_4 (@(x) sin(((2/9)+2)*(x-(2/4)))-3.*(((x-((2+5)/2)).*(x-((2-5)/2)))/((2/2)^2+(10-2/2)^2)), 0, 10)
end
And here is the code that i know works and gives me the desired & correct answers;
x_min = 0
x_max = 10
x = x_min : 0.1 : x_max
f = sin(((2/9)+2)*(x-(2/4)))-3.*(((x-((2+5)/2)).*(x-((2-5)/2)))/((2/2)^2+(10-2/2)^2))
j = 0
for i = 1 : length(x)-1
if (f(i)*f(i+1)) < 0
j = j + 1
x_1(j) = (i*0.1) - 0.1;
x_2(j) = (i*0.1) + 0.1
end
end
Looking forwards for your replies !
Thank you !
4 comentarios
Geoff Hayes
el 16 de Mzo. de 2020
Eligijus - when does your code become faulty? Is it the line that you have commented out? If so, then that is the line that you call from the command line like
>> [x_1, x_2] = test_4(@(x) sin(((2/9)+2)*(x-(2/4)))-3.*(((x-((2+5)/2)).*(x-((2-5)/2)))/((2/2)^2+(10-2/2)^2)), 0, 10)
You don't want to be calling test_4 from withinn test_4 (since the function, in this case, is not recursive).
darova
el 16 de Mzo. de 2020

Eligijus Rupsys
el 17 de Mzo. de 2020
Eligijus Rupsys
el 17 de Mzo. de 2020
Respuesta aceptada
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