bisection method with log

Risposte (1)

David Hill
David Hill il 2 Apr 2020
Once you graph your function, you see there are 4 roots. Using the bisection method to find the numerical roots should now be easy.
a=15;
b=60;
Sy=1070;
p=700;
c=-150:.1:150;
y=@(c)(Sy/3)*(1-(c.^2/b^2)+log(c.^2/a^2))-p;
plot(c,y(c));

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Richiesto:

il 2 Apr 2020

Commentato:

il 5 Apr 2020

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