Find the impedances between points B and D.
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- Determine a frequency ω that will cause the input x(t) = cos(ωt) to produce a strong response when applied tothe system descriptbed by (D2 + 2D + 13/4) y(t) = x(t). Carfully explain your choiceA circuit branch is found to have an equivalent impedance of Z=120−j45Ω. It is given that this impedance is a series combination of a 120Ω resistor and another passive component. Which of the following is most likely to be the second component?a) Inductorb) Capacitorc) Not enough information to determine the componentWhat is the impedance of a series L-R-C circuit with L = 10 [mH], R = 0.1 [kΩ], C = 1.0 [?F] and ? = 10^4 rad/s? Choice A: 0.1 [kΩ] Choice B: 1 [kΩ] Choice C: 10 [kΩ] Choice D: 100 [kΩ]
- Find the poles and zeros of the impedance seen looking into theterminals a,b of the circuit shown .Find the impedance for the given circuit.A series RLC AC circuit has R = 425 Ω, L =1.25 H, C = 3.50 µF, ω=377 s-1, and ΔVmax= 150 V. (a) Determine the inductive reactance, the capacitive reactance, and the impedance of the circuit. Find both the maximum voltage and the instantaneous voltage across each element.
- Select the term that best describes the Thevenized impedance of the circuit looking in from the current source nodesThe impedance, Z, of the circuit shown is Ω. choices: a (2.3 + j4.2) b (2.4 + j3.2) c (4.06 – j3.25) d (3.25 – j4.06)Use the Super Position theorem to find the following. Given V8=41.5 V, V9=57 V, R12=102 Ω, R13=32.5 Ω and R14=64 Ω. a) Current through R12 b) Current through R13 c) Current through R14 d) Voltage across through R12 e) Voltage across through R13 f) Voltage across through R14 g) Power supplied by source V9