Plots for second order control system in the same graph

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Carlos
Carlos am 25 Mär. 2014
Bearbeitet: Paul am 30 Mär. 2014
I'm been trying to graph this equation without success.I keep getting an error message that says:Warning: Imaginary parts of complex X and/or Y arguments ignored.
Note: input is in radiant.
Here is my code:
% Exersice 11
x = input('Please enter vector x in degree: ');
z = [0.1 0.2 0.4 0.7 0.9];
y1 = 1-1/sqrt(1-z(1,1).^2).*exp(-z(1,1).*x).*sin(sqrt(1-z(1,1).^2)).*x+acos(x);
y2 = 1-1/sqrt(1-z(1,2).^2).*exp(-z(1,2).*x).*sin(sqrt(1-z(1,2).^2)).*x+acos(x);
y3 = 1-1/sqrt(1-z(1,3).^2).*exp(-z(1,3).*x).*sin(sqrt(1-z(1,3).^2)).*x+acos(x);
y4 = 1-1/sqrt(1-z(1,4).^2).*exp(-z(1,4).*x).*sin(sqrt(1-z(1,4).^2)).*x+acos(x);
y5 = 1-1/sqrt(1-z(1,5).^2).*exp(-z(1,5).*x).*sin(sqrt(1-z(1,5).^2)).*x+acos(x);
plot(x,y1,x,y2,x,y3,x,y4,x,y5, 'm'), xlabel('x in radiands'), ylabel('y(x)') ,title('1-1/{\surd}(1-\zeta^2)e^-^\zeta^xsin{\surd}(1-\zeta^2)x+cos^-^1(x)'), grid, legend('\zeta = 0.1','\zeta = 0.2','\zeta = 0.4','\zeta = 0.7','\zeta = 0.9')
  2 Kommentare
Azzi Abdelmalek
Azzi Abdelmalek am 25 Mär. 2014
What is the problem?
Carlos
Carlos am 25 Mär. 2014
I should get a sinusoidal graph for each zeta plugged in and what I'm getting is a strange line.
See attached screenshots
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Paul
Paul am 30 Mär. 2014
Bearbeitet: Paul am 30 Mär. 2014
Two things are wrong. One is the parenthesis before .x which should be on the end. The second is the acos(x) which should be acos(z(...)). Also it doesnt make sense that you ask x in degrees while it should be radians:
x = input('Please enter vector x in radians: ');
z = [0.1 0.2 0.4 0.7 0.9];
y1 = 1-(1/sqrt(1-z(1,1).^2)).*exp(-z(1,1).*x).*sin(sqrt(1-z(1,1).^2).*x+acos(z(1,1)));
y2 = 1-1/sqrt(1-z(1,2).^2).*exp(-z(1,2).*x).*sin(sqrt(1-z(1,2).^2).*x+acos(z(1,2)));
y3 = 1-1/sqrt(1-z(1,3).^2).*exp(-z(1,3).*x).*sin(sqrt(1-z(1,3).^2).*x+acos(z(1,3)));
y4 = 1-1/sqrt(1-z(1,4).^2).*exp(-z(1,4).*x).*sin(sqrt(1-z(1,4).^2).*x+acos(z(1,4)));
y5 = 1-1/sqrt(1-z(1,5).^2).*exp(-z(1,5).*x).*sin(sqrt(1-z(1,5).^2).*x+acos(z(1,5)));
figure;
plot(x,y1,x,y2,x,y3,x,y4,x,y5, 'm'), xlabel('x in radiands'), ylabel('y(x)') ,title('1-1/{\surd}(1-\zeta^2)e^-^\zeta^xsin{\surd}(1-\zeta^2)x+cos^-^1(x)'), grid, legend('\zeta = 0.1','\zeta = 0.2','\zeta = 0.4','\zeta = 0.7','\zeta = 0.9')
It would also be easier to just use z(2) instead of z(1,2) etc. and using a for loop like Mischa suggested would save you the copy paste code.

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Mischa Kim
Mischa Kim am 26 Mär. 2014
Bearbeitet: Mischa Kim am 26 Mär. 2014
Carlos, check out
function myDE()
prompt = {'xmin:','xmax:'};
name = 'Input x-range';
numlines = 1;
xlimits = inputdlg(prompt,name,numlines);
N = 100;
x = linspace(str2num(xlimits{1}),str2num(xlimits{2}),N);
z = [0.1 0.2 0.4 0.7 0.9];
hold all
for ii = 1:numel(z)
y = 1 - (1/sqrt(1-z(ii)^2))*exp(-z(ii)*x).*sin(sqrt(1-z(ii)^2)*x...
+ acos(z(ii)));
plot(x,y)
end
end
  1 Kommentar
Carlos
Carlos am 29 Mär. 2014
This is beyond my course scope. Could you simplify using more or less what I have above?
Thanks.

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