function handles(solving equations)
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How to solve the equation e^(-0.2x)sin(x+2)=0.1 in the interval 0<x<10. Using the function fzero find the 3 solutions for this equation?
solve equation y=1+e^(-0.2x)sin(x=2) in interval 0<x<10. For the two minimum points find the x and y values at these points using function fminbnd.
Must create 2 functions for this problem and use function handles to produce both required answeres?
lost and need help
1 Comment
Caprisun_
on 24 Mar 2020
f = @(x) exp(-0.2.*x).*sin(x+2)-.1; % Define the function.
x = 0:.01:10; % Define an x range for the plot;
plot(x,f(x))
fzero(f,1)
fzero(f,5)
fzero(f,7)
Answers (1)
Walter Roberson
on 28 Mar 2011
0 votes
Hints:
- The equation f(x) = c is the same as f(x) - c = 0
- If you have a function named g, then @g is the function handle for g.
- e^x is written as exp(x)
4 Comments
Dominic
on 30 Mar 2011
Walter Roberson
on 30 Mar 2011
My guess is that you might be omitting the (implied) multiplication between the terms, but we won't know unless you show us what you have tried.
hamzeh almasri
on 25 Dec 2016
please Can you send the answer in detail
Walter Roberson
on 26 Dec 2016
g = @(x) exp(-0.2. *x) .* sin(x+2) - 0.1
and fsolve on g
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