You should simulate the response using MultisimLive $($MsL$).$ For this, you will need to perform an AC Sweep across the audio frequency band using Decade sweep type $($logarithmic$)$ across the audio frequency band, $20$ Hz to $20$ kHz $,$ and Logarithmic on the vertical scale. Use enough points per decade so that the curve around resonance is a smooth curve. Evaluate the transfer function by performing individual simulations for three values of $Cl$:${0\mathrm{.}8}^{**}$ nominal value of Cl $,$ the nominal value of Cl ; and ${1\mathrm{.}2}^{**}$ nominal value of Cl $.$ The output are plots of the magnitude and phase for all three values of Cl $.$ NOTE: if you set the voltage source to an AC analysis value of IV $($default value$),$ the output voltage numbers will correspond to the transfer function values. It is preferable to plot all three data sets on the same axes $($one for magnitude, one for phase$).$ You will need to export each simulation's data to an Excel CSV file by clicking the "Export" arrow in the upper right part of the display. Fig. $9$B shows a sample simulation plot of the transfer function.

For part A$,$ your submission shall include the MultisimLive circuit diagram $($for the nominal value of C$1),$ a magnitude graph $($contains $3$ curves$),$ and the phase graph $($contains $3$ curves$).$

Fig. $9$B$.$ The transfer function $H(f)$ for $3$ values of Cl $.$ Top; Magnitude, Bottom: Phase.

B$1.$ Pick $9$ values of $C1$:$4$ values below the nominal value, the nominal value, and $4$ values above the nominal value, as you will do in experimental measurements$).$ For each of the $9$ values of Cl $,$ calculate

$($using the analytical transfer function$)$: $f_0($the center frequency$),|H_{\text{m}\text{a}\text{x}}|($maximum gain$),$ and B $($the $3$ dB bandwidth in Hz $).$ Tabulate the calculated results, and calculate their means and the standard deviations.

B$2.$ Also plot $($on the same graph$)$ the magnitude in'dB of the transfer function across the audio frequency band to $20$ KHz