Least square fit.
2 vues (au cours des 30 derniers jours)
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a) Create an m-file that requests 5 arbitrary pairs of x and y values.
You should read one pair at a time and make a plot of these with (*) and perform a least square fit. The fit should be a linear function.
The pairs should lie in the interval 0-15.
If the user tries to write negative or larger values, please remind him/her of the limitations.
b) Make a node plot of the coordinates from the assignment 2a. The connection should be from point to point according to 1->2->3->4->5->1. Add yourself a
suitable scale on the x and y axis. Give it a title also .
The points should be marked with *. Hint: Use gplot.
my code:
i=1;
while i<=5
A(i)=input('Enter any number:'); disp(A(i))
if A(i)<0
disp('Please enter a number between 0 and 15')
else if A(i)>15
disp('Please enter a number between 0 and 15')
else if A(i)>=0 && A(i)<=15
i=i+1;
else if A(i)<=15
i=i+1;
end
end
end
end
end
X=[A(1) A(2) A(3) A(4) A(5)];
disp(X);
i=1;
while i<=5
B(i)=input('Enter any number:'); disp(B(i))
if B(i)<0
disp('Please enter a number between 0 and 15')
else if B(i)>15
disp('Please enter a number between 0 and 15')
else if B(i)>=0
i=i+1;
else if B(i)<=15
i=i+1;
end
end
end
end
end
Y=[B(1) B(2) B(3) B(4) B(5)];
disp(Y);
for k=1:5,
xy(k,:)=[A(k) B(k)];
disp(xy(k,:));
end
k=[A(1)^2 A(1) 1 ; A(2)^2 A(2) 1 ; A(3)^2 A(3) 1 ; A(4)^2 A(4) 1 ;
A(5)^2 A(5) 1];
disp(k);
x1=[A(1) ; A(2) ; A(3) ; A(4) ; A(5)];
disp(x1);
y=[B(1); B(2); B(3); B(4); B(5)];
disp(y);
a=inv(k'*k)*k'*y;
disp('a1:');
disp(a(1,1));
disp('a2:');
disp(a(2,1));
disp('a3:');
disp(a(3,1));
plot(x1,y,'r*'),grid on;
hold on
x=0:0.1:15;
t=0:0.1:15;
plot(t,a(1,1)*x.^2+a(2,1)*x+a(3,1),'-.')
title('quadratic function');
xlabel('x axis');
ylabel('y axis');
I want a graphical plot connecting these 5 pairs of data: from the first to second and from there to the third and so on.
how can I connect dots like that..
Thank you very much..
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Réponses (1)
bym
le 20 Avr 2012
change line 81 to read
plot(x1,y,'r*-'),grid on;
by the way, a is more efficiently calculated as
a = k\y;
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