Let v,(t) = 140 sin(5000+) V in the circuit Find the steady-state value of the current...
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Problem 18.2 For the following circuit, when input V(t)Acos(5000), we measure steady-state output ).3416cos(5000t +0), and when V (t)- Acos(8000r) we measure steady-state output r_(t)-1.1714cos(8000t +0,). If R-100Ω, find A, 9,4, and L. Vout Vin Fig 26.2: Passive RL circuit. A-1.5 V, L-10 mH,0,--0.46 rad, θ2-_0.67 rad Problem 18.2
Problem 18.2 For the following circuit, when input V(t)Acos(5000), we measure steady-state output ).3416cos(5000t +0), and when V (t)- Acos(8000r) we measure steady-state output r_(t)-1.1714cos(8000t +0,). If R-100Ω, find...
Use the node-voltage method to find the steady-state expression
for vo(t) in the circuit in (Figure 1) if
vg1= 10 sin(400t+143.13∘)V,
vg2= 18.03cos(400t+33.69∘)V.
Write the steady-state expression for vo(t) as vo=Vocos(ωt+ϕ),
where −180∘<ϕ≤180∘.
Find the numerical value of Vo.
Find the numerical value of ϕ.
Find the numerical value of ω.
50 mH 1500
120 Problem 1, Use the node-voltage method to find the steady state expression for v () in the circuit shown. The sinusoidal sources are v,-35cos 50 t V'and i 20 sin 50 1 A 20 Ω 0 Problem 2 120) Use the mesh-current method to find the steady state expression for velt) in the circuit shown. Answer must be in time domain. Below excitation voltage v is given in time domain v(t) 0.75 V,<t 2 Ω ) 5osin(40140°) Problem 3...
Show that if E(t) = U cos ωt+V sin ωt where U and V are constants then the steady state current in the RLC is Ip = (ω 2RE(t) + (1/C − Lω2 )E0 (t))/ ∆ , where ∆ = (1/C − Lω2 ) 2 + R 2ω 2 .
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
6.3 Exercises In Exercises 1-5 find the current in the RLC circuit, assuming that E(t) = 0 fort > 0. 1. R = 3 ohms; L = 1 henrysC = .01 farads; Q. = 0 coulombs, 10 = 2 amperes. 11. Show that if E(t) = U coswt +V sin wt where U and V are constants then the steady state current in the RLC circuit shown in Figure 6.3.1 is w?RE(t) + (1/C - Lw?) E' (t) I where...
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
Use the node-voltage method to find the steady-state expression
for vo(t) in the circuit in (Figure 1) if
vg1= 19 sin(400t+143.13∘)V,
vg2= 18.03cos(400t+33.69∘)V.
Write the steady-state expression for vo(t) as vo=Vocos(ωt+ϕ),
where −180∘<ϕ≤180∘.
EE 211/EE 212 FA19 Circuits Analysis for Engineers KEE 211/212 HW #10 -- Impedances, Sinusoidal Steady State Analysis Problem 9.57 PSpicelMultisim Use the node-voltage method to find the steady-state expression for (t) in the circuit in (Figure 1) if gl19 sin(400t143.13°) V. g218.03 cos(400t 33.69o) V. Write...
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.
Problem 7 R1 GV(t) Oa Vst) 9cos (500t)V R 5000 R2 3000 C 10uF R2 Vs(t) V(t) G 2 C ob Consider the circuit above to be in steady state and find the Thevenin equivalent between terminals a and b
Problem 7 R1 GV(t) Oa Vst) 9cos (500t)V R 5000 R2 3000 C 10uF R2 Vs(t) V(t) G 2 C ob Consider the circuit above to be in steady state and find the Thevenin equivalent between terminals a and b