Antworten (1)

Star Strider
Star Strider am 27 Feb. 2021

0 Stimmen

To set the start point at the origin (0,0), calculate the slope as:
slope = x(:) \ y(:);
for example:
x = 0:0.1:10;
y = rand(size(x));
slope = x(:) \ y(:);
figure
plot(x, y, '.b')
hold on
plot(x, slope*x, '--r')
hold off
grid
xlabel('x')
ylabel('y')
.

6 Kommentare

Jaroslav Zadnik
Jaroslav Zadnik am 27 Feb. 2021
thank you, but I want to also know parametr a from y = ax+b
My pleasure!
That is the ‘slope’ variable in my code example.
Another way of writing that would be:
a = x(:) \ y(:);
producing the same result, this time assigning it to ‘a’.
Jaroslav Zadnik
Jaroslav Zadnik am 27 Feb. 2021
Thank you!
I have some other troubles:
1) For lower curves is slope NaN
2) Where the equation y = ax+b is hidden ?
Star Strider
Star Strider am 27 Feb. 2021
My pleasure!
1) The slope would be NaN only if both the ‘x’ and ‘y’ variables are vectors of zeros. Otherwise, the slope would be between 0 and ±Inf.
2) I do not understand. If you want to display the linear equation, use the text function. (I can help with that, however I need more information as to what you want to do.)
.
Jaroslav Zadnik
Jaroslav Zadnik am 27 Feb. 2021
I would like to write it like this:
F1 = fit(x(1,:)',y','0.5+0.5*cos(2*pi*x/96-delta)','lower',[0],'upper',[2*pi],'startpoint',[pi]);
where I can write the equation directly
Star Strider
Star Strider am 27 Feb. 2021
I do not have the Curve Fitting Toolbox (since I do not need it for what I do in my research). This requirement was not implied or stated in the original Question you posted.
Without your data, I cannot code a similar function using the Statistics and Machine Learning Toolbox or the Optimization Toolbox functions, both of which I have and frequently use. I would need more information to provide an appropriate response.

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