At low frequencies RC circuit on the left acts like right circuit.
Impedance of a Capacitor is
Where
c is capacitance of the capacitor.
where f is frequency.
So, the Impedance of the Capacitor is
For Low frequencies or DC f is low or zero i.e. Impedance of the Capacitor is infinite. So resistance can be ignored and only capacitor exists. And it acts like a open circuit.
For high frequencies, f is high and Impedance of Capacitor is almost equal to zero. And Capacitor behaves like short circuit and only resistor exists.
For which frequency range (high or low) does the RC circuit on the left act like...
For which frequency range (high or low) does the RC circuit on
the left act like the circuit on the right? Briefly explain.
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RLC frequency limits Last week you studied the driven RC circuit and the driven RL circuit. Consider the driven series RLC circuit. Its impedance is Z=R+j(ωL−1/(ωC)) . (a) For very high frequencies the driven RLC circuit behaves like an RL circuit (the effect of the capacitor becomes negligible). In this case does the current lead or lag the applied voltage in phase? A. lags B. leads C. neither What value in degrees does |ϕ| approach as ω→∞ ? (b) For...
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9.38 Consider the circuit of Fig. 9.20 with Cc replaced a short circuit. Draw the magnitude Bode plot of the gain over the low- to midband-frequency range if 100. Figure 9.20 BJT circuit containing high- and low-frequency capacitors. VCC +12 V out 01 CL= 14 pF L F Source Amplifier Load (oscilloscope input)
9.38 Consider the circuit of Fig. 9.20 with Cc replaced a short circuit. Draw the magnitude Bode plot of the gain over the low- to midband-frequency range...
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Indicate the phase equation for this circuit. Indicate the
range of phase and phase at low frequency and high frequency. Are
they resistive, capacitive or inductive for each.
Type I Series RLC
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