I have tried the following code to solve a system of nonlinear equations, but it does not return the correct result which can be found on Wolfram Alpha: https://www.wolframalpha.com/input/?i=10cos15+%28%28t%2B+%282%29%2845-10sin%2815%29t%29%2F%2810sin15%2Bsqrt%2819.6*%2845-10sin%2815%29t%29%29%29%29%29+%3D+40
Can anyone suggest how I should modify the code? I want to store the value of t in another variable r that can be used for later computations.
syms t y a
%b(1) = 10*cos(15)*((t+ 2*(45-10*sin(15)*t)/(10*sin(15)+sqrt(19.62*(45-10*sin(15)*t)))))-40;
b(1) = (10*cos(15)*((t+ 2*(45-10*sin(15)*t))))*power(( 10*sin(15)+sqrt(19.62*(45-10*sin(15)*t))),-1)-40;
z = solve(b,t,y);
Xsoln = simplify(z.t);
subs(Xsoln,a)
r = a;

 Réponse acceptée

David Goodmanson
David Goodmanson le 12 Fév 2020

1 vote

Hi Aleem,
Wolfram Alpha is solving this numercially not analytiaclly so you might as well, too.
b = @(t) 10*cosd(15)*(t+ 2*(45-10*sind(15)*t)/(10*sind(15)+sqrt(19.6*(45-10*sind(15)*t))))-40;
fzero(b,1)
ans =
1.4850
One important change here is that you have to use sind(theta) instead of sin(theta) since the angles are in degrees. Also I changed 19.62 to 19.6, otherwise the answer will disagree with Wolfram Alpha.

3 commentaires

Aleem Andrew
Aleem Andrew le 13 Fév 2020
Thank you
darova
darova le 13 Fév 2020
Remember about accepting the answer
David Goodmanson
David Goodmanson le 13 Fév 2020
thank you darova and aleem

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