how to calculate a derivative
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can some one guide me how to calculate a derivative and integration in matlab . can you please give a little example.
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bym
le 26 Fév 2012
Symbolically
syms x real
f = 1/x
int(f,1,2) % integration
ans =
log(2)
diff(f) %differentiation
ans =
-1/x^2
[edit - amplification]
syms x a b real positive
f = 1/x
f =
1/x
int(f) % without limits
ans =
log(x)
int(f,a,b) % with limits
ans =
log(b) - log(a)
fn = matlabFunction(f) % convert symbolic to anonymous function
fn =
@(x)1./x
quadgk(fn,1,2) % integrate numerically
ans =
0.6931
log(2) % previous result from symbolic integration
ans =
0.6931
(fn(2+1e-6)-fn(2))/1e-6 %numerical derivative at fn(2)
ans =
-0.2500
subs(diff(f),2) %substitute 2 into symbolic result previously obtained
ans =
-0.2500
5 commentaires
Jan
le 27 Fév 2012
Yes, Nasir, then the integral is calculated from 1 to 2. "Symbolically" mean calculations with symbols, usually characters. The result is a formula. "Numerically" means, that you calculate a numerical value, a number.
Sergio E. Obando
le 15 Juin 2024
Just here to suggest some recent resources, There is a nice section in the Symbolic Math Toolbox with additional examples for differentiation as well as a FEX curriculum on this topic:
Plus de réponses (3)
Magdalena Glinska
le 16 Nov 2020
f = @(x) sin(x);
second_derivative_f = matlabFunction(diff(sym(f)));
0 commentaires
Hamza saeed khan
le 24 Nov 2020
syms x
f = x;
diff(f,x)
why this code give me error as;
>>Error in diff (line 1)
syms x
4 commentaires
Steven Lord
le 12 Mai 2025
"même chez moi le diff là ne donne pas"
Please show us the exact code you're running and all the text displayed in red in the Command Window (and if there are any warning messages displayed in orange, please show us those too) that you see when you run that code. The exact text may be useful and/or necessary to determine what's going on and how to avoid the warning and/or error.
Achimsettythanmay
le 14 Nov 2022
Modifié(e) : Walter Roberson
le 15 Nov 2022
syms x real
f = 1/x
int(f,1,2) % integration
diff(f) %differentiation
0 commentaires
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