hello please provide MATLAB complete matlab code. The matrix provided is the answer from the previous part of the problem that is essential to answer this coding question:

$($e$)$ Consider the case when $m_1=m_2=m_3=1,b_1=b_2=b_3=\mathrm{.}01,$ and $k_1=k_2=k_3=10.$ We'll

consider $f$ as our input and $x_2$ as an output.

With the definition of $$ in part $($c$),$ we can extract this output from $$ via:

$x_2=C=\left[\begin{array}{cccccc}0& 1& 0& 0& 0& 0\end{array}\right]\left[\begin{array}{c}{x}_1\\ x_2\\ x_3\\ x_1^{}\\ x_2^{}\\ x_3^{}\end{array}\right]$

In MATLAB we can then get the transfer function from $f$ to $x_2$ via the command:

$G=tf(ss(A,Bf,C,0))$

Give numeric values for the natural frequencies in part $(3)$ and a Bode plot for $G($using MAT$-$

LAB$).$ Physically explain any discrepancies you may notice compared to the example in class. Pro

challenge: Also explain the discrepancies based on how the mode shape vectors relate to $B.$

FY$1$: For those that might be interested, MatLAB is getting the transfer function by $G(s)=$

$C(sI-A{)}^{-1}B.$ We'll see why that is the case soon, but you might try to figure it out yourself.