IV The expressions for the steady-state voltage and current at the terminals of the circuit shown...
7. The expressions for the steady-state voltage and current at the terminals of the circuit seen in Fig. P9.14 are Ug = 300 cos (5000 + 78*) V, 's = 6 sin (5000?1+ 123°) A a) What is the impedance seen by the source? b) By how many microseconds is the current out of phase with the voltage? Figure P9.14 2, Circuit
The expressions for the steady-state voltage and current at the terminals of the circuit seen in the figure are Ug-320 cos(5000nt + 71°)V g-4 sin(5000t 121°) A (Figure 1) Part A What is the impedance seen by the source? Enter your answer using polar notation. Express argument in degrees Submit Request Answer Part B By how many microseconds is the current out of phase with the voltage? Express your answer with the appropriate units. 7 Circuit
Please show all the steps and answer each part. Thank you so
much.
9.2
Question 2 3 pts The expressions for the steady-state voltage and current at the terminals of a circuit are: Ys = 300 cos(5000t + 787 V lg = 6 sin(5000nt + 1237 A What is the impedance (in polar form) seen by the source?: By how many microseconds is the current out of phase with the voltage (express as positive quantity)?: ㄥ
Problem 9.14 2 of 13 Review I Constants The expressions for the steady-state voltage and current at the terminals of the circuit seen in the figure are g 350 cos(5000xt85°) V, ig=8 sin(5000rt 108°) A (Figure 1) Part A What is the impedance seen by the source? Express your answer in ohms to three significant figures using polar notation. Express argument in degrees. VA D T vec Z=43.75 27 Ω Previous Answers Request Answer Submit Incorrect; Try Again; 3 attempts...
2- A circuit across the terminals of a sinusoidal voltage source, as shown in Figure 2. The steady-state expression for the source voltage is v;=50.cos(1000t+20). (40 points) 12 mH 100 MF 10 Figure 2 a) Construct the frequency-domain equivalent circuit. b) Calculate the steady-state current i by the phasor method.
9.64 MTULITISN Use the mesh-current method to find the steady-state expression for vo in the circuit seen in Fig.P9.64 D if vg equals 400 cos 5000t V. Figure P9.64 60 mH is 50Ω 100Ω va 0. 150 is
For the circuit shown, find the steady-state voltage across the inductor v (t), when us 1 (t) = 20 cos(1000t) V, vs2(t) = 30 cos(1000t-90') V, using: (a) The mesh-current method (b) The node-voltage method. (c) The Source transformation Method (d) The superposition Principle (e The Thevenin's equivalent at the terminals a-b. 200μF VL 15mH Vs2 10Ω
For the circuit shown, find the steady-state voltage across the inductor v (t), when us 1 (t) = 20 cos(1000t) V, vs2(t) =...
For the circuit shown, find the steady-state voltage across the inductor v (t), when us 1 (t) = 20 cos(1000t) V, vs2(t) = 30 cos(1000t-90') V, using: (a) The mesh-current method (b) The node-voltage method. (c) The Source transformation Method (d) The superposition Principle (e The Thevenin's equivalent at the terminals a-b. 200μF VL 15mH Vs2 10Ω
For the circuit shown, find the steady-state voltage across the inductor v (t), when us 1 (t) = 20 cos(1000t) V, vs2(t) =...
Find the steady-state expressions for the current ig and iL in the circuit in Figure below when vg = 168 cos 800t V.b) Find the coefficient of coupling.
The frequency of the sinusoidal voltage source in the circuit in Figure 1 is adjusted until the current i, is in-phase with v. a) Calculate the value of (f) in Hertz at which both the voltage and current are in phase. b) If vg = 30 cos(2nft) V[where'f' is the frequency obtained in part a ), Determine the steady state expression for current, i, (50/3) kN2 1.2k12 w 50 nF 200 mH Figure 1