Question: Assuming general initial conditions, express the system model in a. Configuration form. b. Standard, second-order matrix form. (left{begin{array}{l}frac{1}{3} ddot{x}_{1}+dot{x}_{1}+2left(x_{1}-x_{2} ight)=e^{-2 t} frac{3}{5} x_{2}-2left(x_{1}-x_{2} ight)=0end{array}
Assuming general initial conditions, express the system model in
a. Configuration form.
b. Standard, second-order matrix form.
\(\left\{\begin{array}{l}\frac{1}{3} \ddot{x}_{1}+\dot{x}_{1}+2\left(x_{1}-x_{2}\right)=e^{-2 t} \\ \frac{3}{5} x_{2}-2\left(x_{1}-x_{2}\right)=0\end{array}\right.\)
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