Problem on bisection method in MATLAB

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raj k
raj k 2020-10-20
评论： shubh aggarwal 2020-10-28
Write a program in MATLAB which will give as output all the real solutions of the equation sin(x)=x/10. The solutions should be accurate up to the second decimal place and should be obtained using the bisection method. Note that the program should be written efficiently i.e, a loop should be introduced so that the bisection method is applied repeatedly to obtain all the solutions (starting values should not be entered manually for each root). The program should display all the solutions as output.

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回答（2 个）

Ameer Hamza
Ameer Hamza 2020-10-20
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John D'Errico
John D'Errico 2020-10-21
If you understand it, then you need to make an effort. surely you can find pseudo-code for a bisection method? If so, then look how the loop is structured. Now think about how loops work in MATLAB. The mode effort you make, the more likely you will get help. Show the code you are writing. look at it. Think about how it must work. Look at the code you wrote, and ask why it did not work.
raj k
raj k 2020-10-22
Hi. So this is the code I am using
a1=pi;
b=3*pi/2;
Tol=1e-8;
error=abs(a1-b);
fa=FofX2(a1);
fb=FofX2(b);
iterations=0;
while(error>Tol)
format long;
c=(a1+b)/2
fc=FofX2(c);
iterations=iterations+1
if(fa*fc<=0)
b=c;
fb=fc;
else
a1=c;
fa=fc;
end
error=abs(b-a1);
end
disp(c)
disp(iterations)
Can you look at it and give me some leads? I am trying to figure out how to do it.

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Andy
Andy 2020-10-22
Valid starting points for a and b are the turning points of the function sin(x)-(x/10)=0. Determine the turning points then use tp(1) and tp(2) as the first a and b, then tp(2) tp(3)
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Andy
Andy 2020-10-22
tp(1) is the first turning point, tp(2) is the second and so on.
You can write code to determine the turning points by differentiating the function and finding the peaks. There is a findpeaks function on file exchange.
shubh aggarwal
shubh aggarwal 2020-10-28
@ raj k can you share the final code if your problem was solved

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