I've got some problems solving (numerically) this system of equations.
\begin{array}{l} 40 \cdot \cos (2t) + 105 \cdot \cos ({\theta _3}) - 75 \cdot \cos ({\theta _4}) - 91.924 \cdot \cos ({337.62}) = 0\\ 40 \cdot \sin(2t) + 105 \cdot \sin({\theta _3}) - 75 \cdot \sin({\theta _4}) - 91.924 \cdot \sin({337.62}) = 0 \end{array}
Now t is an array of numbers (variable?) ranging from 0 to 0.785 like this t = 0:0.01:0.785.
I was wondering if it is possible to find $\theta_3$ and $\theta_4$ for every t (like t=0 --> $\theta_3$=something, $\theta_4$=something...t=0.4-->$\theta_3$="something else", $\theta_4$="something else") put those values(solutions) in an array (vector)so that I can plot them.
I've tried to do it symbolically with solve but MATLAB couldn't find any (useful) solution. I tried to solve it numerically but I couldn't make it spit out more than two solutions at a time.
I've done it in Mathcad but I need to solve this with MATLAB (I'm new to MATLAB).