Question

5. For the circuit below, let L = 0.4 mH, C = 1 pF, Rc = 100 ?, and Ro = 3.8 k?. Calculate: a. The impedance, $Z_i(j\omega)$, seen by the input $V_i(j\omega)$ b. The frequency response of the circuit, $H(j\omega) = \frac{V_{out}(j\omega)}{V_i(j\omega)}$. c. Then calculate $|H(j\omega)|$ at $\omega = 0, \infty$, and $2\pi\sqrt{\frac{1}{LC}}$ radians/second. $\sqrt{\frac{1}{LC}} = $ the resonant frequency of the circuit. d. Circle the type of filter: Low-Pass High-Pass Band-pass Band-Stop

          5. For the circuit below, let L = 0.4 mH, C = 1 pF, Rc = 100 ?, and Ro = 3.8 k?. Calculate:
a. The impedance, $Z_i(j\omega)$, seen by the input $V_i(j\omega)$
b. The frequency response of the circuit, $H(j\omega) = \frac{V_{out}(j\omega)}{V_i(j\omega)}$.
c. Then calculate $|H(j\omega)|$ at $\omega = 0, \infty$, and $2\pi\sqrt{\frac{1}{LC}}$ radians/second.
$\sqrt{\frac{1}{LC}} = $ the resonant frequency of the circuit.
d. Circle the type of filter:
Low-Pass	High-Pass	Band-pass	Band-Stop

5. For the circuit below, let L = 0.4 mH, C = 1 pF, Rc = 100 ?, and Ro = 3.8 k?. Calculate:
a. The impedance, Zi(jω), seen by the input Vi(jω)
b. The frequency response of the circuit, H(jω) = (Vout(jω))/(Vi(jω)).
c. Then calculate |H(jω)| at ω = 0, ∞, and 2π√((1)/(LC)) radians/second.
√((1)/(LC)) = the resonant frequency of the circuit.
d. Circle the type of filter:
Low-Pass High-Pass Band-pass Band-Stop

Added by Soledad S.

Question

Please give Ace some feedback