Question: For the following transfer function (T_{mathrm{V}}(s)=V) ({ }_{2}(s) / V_{1}(s)) [ T_{mathrm{V}}(s)=K frac{s}{s^{2}+B s+omega_{0}^{2}} ] (a) Select values of (B) and co ({ }_{0}) so
For the following transfer function \(T_{\mathrm{V}}(s)=V\) \({ }_{2}(s) / V_{1}(s)\)
\[
T_{\mathrm{V}}(s)=K \frac{s}{s^{2}+B s+\omega_{0}^{2}}
\]
(a) Select values of \(B\) and co \({ }_{0}\) so that the bandwidth and the center frequency are 50 and \(10 \mathrm{krad} / \mathrm{s}\), respectively. What is the \(Q\) of your circuit?
(b) Select \(K\) so that the passband gain is o dB.
(c) Use MATLAB to plot the Bode magnitude and phase of the transfer function.
(d) Using an appropriate \(R L C\) circuit, design a circuit that produces the transfer function found in part (c).
(e) Simulate your circuit in Multisim and compare your design's results with those found with MATLAB.
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