how to plot different graphs for each iteration of a for loop?

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t=linspace(0,12,1000);
T=2;
Y=g(t)';
f=0;
N=50;
hold on;
h=zeros(N,1);
clr=lines(N);
for n=1:25:N;
line(t,Y,'linewidth',5)
grid on;hold on;
A=(1/T)*quadgk(@g,0,T);
P=@(t)g(t).*(cos(n*pi*t));
Q=@(t)g(t).*(sin(n*pi*t));
Ax=(2/T)*quadgk(P,0,T);
Bx=(2/T)*quadgk(Q,0,T);
f=f+(Ax*cos(pi*n*t)+Bx*sin(pi*n*t));
final=A+f;
h(n)=plot(t,final,'linewidth',2,'Color',clr(n,:));
end
hold off;
legend(h, num2str((1:N)','harmonic-%d')).
I wish to plot different graphs for every iteration done. Is it poosible?

Accepted Answer

the cyclist
the cyclist on 24 Aug 2014
Edited: the cyclist on 24 Aug 2014
Put the "figure" command at the start of the for loop.
doc figure
for details.
Also, in the line
A=(1/T)*quadgk(@g,0,T);
you don't want the "@". It should be just
A=(1/T)*quadgk(g,0,T);
  2 Comments
Nabhdeep Bansal
Nabhdeep Bansal on 24 Aug 2014
thanks Sir. Though I have already applied what you said but still I wish to know what is the difference between g & @g here.
the cyclist
the cyclist on 24 Aug 2014
It's easy to get confused on this. What quadgk() requires as its first argument is a function handle. So, for example, if you wanted to integrate the sine function, you would use
@sin
because that is the handle to the sine function. However, you have defined g yourself, and g is itself a function handle.
See this documentation page for details.

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