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 件のコメント
Caprisun_
2020 年 3 月 24 日
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)
回答 (1 件)
Walter Roberson
2011 年 3 月 28 日
0 投票
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 件のコメント
Dominic
2011 年 3 月 30 日
Walter Roberson
2011 年 3 月 30 日
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
2016 年 12 月 25 日
please Can you send the answer in detail
Walter Roberson
2016 年 12 月 26 日
g = @(x) exp(-0.2. *x) .* sin(x+2) - 0.1
and fsolve on g
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