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Integration with arbitrary constant

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YOGESHWARI PATEL
YOGESHWARI PATEL am 27 Nov. 2021
Kommentiert: DGM am 28 Nov. 2021
Question 1 : I want to intgerate f(x)=x-a where a is some artitrary constant
I use the MATLAB code
fun=(2) x-a
ans=intgeral(fun,0,1)
But this code is showing the error due to arbitary constant .I also tried by mentioning syms a .But still error exist.
Question 2: Usng the following code i generated the series solution for k=1:11
series1(x,t)=simplify(series1(x,t)+U(k)*(power(t,k-1)));
series2(x,t)=simplify(series2(x,t)+V(k)*(power(t,k-1)));
end
series1
series2
C1=zeros(1);
C2=zeros(1);
for x=1:11:101
e=(x-1);
for t=1:5:31
f=(t-1)/10;
C1(x,t)=series1(e,f);
end
end
vpa(C1,15)
The answer are displayed, but it is displayed in the different form you can check the attachment. I want continous values.
  3 Kommentare
DGM
DGM am 27 Nov. 2021
Bearbeitet: DGM am 27 Nov. 2021
It depends if you want to do this numerically or symbolically
% symbolically
syms x a
f = x-a;
int(f,0,1) % answer is a function of a
ans = 
% numerically
a = 0; % have to define a
f = @(x) x-a;
integral(f,0,1) % answer is just a constant
ans = 0.5000
The second part with the series stuff, I don't know, since half the code is missing.
Image Analyst
Image Analyst am 27 Nov. 2021
Probably right @DGM, so you should put it in the Answers section below so he can accept it to award you reputation points for it. @YOGESHWARI PATEL, click "Show older comments" to see his answer.

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DGM
DGM am 27 Nov. 2021
It depends if you want to do this numerically or symbolically
% symbolically
syms x a
f = x-a;
int(f,0,1) % answer is a function of a
ans = 
% numerically
a = 0; % have to define a
f = @(x) x-a;
integral(f,0,1) % answer is just a constant
ans = 0.5000
The second part with the series stuff, I don't know, since half the code is missing.
  6 Kommentare
YOGESHWARI PATEL
YOGESHWARI PATEL am 28 Nov. 2021
comment section
DGM
DGM am 28 Nov. 2021
The comment above and the original post are the only places where the variable 'series1' is mentioned.
syms x t
for k=1:10
U(k)=(-x)^k-1/(factorial(k))
end
for k=1:9
series1(x,t)=simplify(series1(x,t)+U(k)*(power(t,k-1)));
end
% ...
Here, series1 is used before it's defined. If you're trying to do something with symbolic functions, you might by over my head, but all I know is that this throws an error.

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