VR(t) i(t) R + vi(t) v(t) = Vmcos(@t +0) L = 33 mH R = 1.5 k2 Assume the source has been on for a long time and this circuit has reached sinusoidal steady state. Transform the circuit into the phasor domain. Express the voltage v(t) as a phasor voltage (complex) and determine the impedances of the circuit. Find the phasor quantities I, VR and VL- Transform the circuit from phasor domain back into time domain to get the following expressions

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VR(t)
i(t)
R
v(t)
Vm cos(wt + 0)
%3D
L = 33 mH
%3D
R = 1.5 kN
Assume the source has been on for a long time and this circuit has reached sinusoidal steady state. Transform the circuit into the phasor domain. Express the voltage v(t) as a
phasor voltage (complex) and determine the impedances of the circuit.
Find the phasor quantities I, VR and VL-
Transform the circuit from phasor domain back into time domain to get the following expressions
i (t) = Im cos (wit + 0;)
VR (t) = VmR Cos (wRt + OR)
VL (t) = VmL Cos (Wit + OL)
%3D
Opoints
Transcribed Image Text:VR(t) i(t) R v(t) Vm cos(wt + 0) %3D L = 33 mH %3D R = 1.5 kN Assume the source has been on for a long time and this circuit has reached sinusoidal steady state. Transform the circuit into the phasor domain. Express the voltage v(t) as a phasor voltage (complex) and determine the impedances of the circuit. Find the phasor quantities I, VR and VL- Transform the circuit from phasor domain back into time domain to get the following expressions i (t) = Im cos (wit + 0;) VR (t) = VmR Cos (wRt + OR) VL (t) = VmL Cos (Wit + OL) %3D Opoints
Vm =6 [V]
W = 2T760 [rad/sec]
0 =61 [deg]
Find 0L [deg]
Type your answer...
Transcribed Image Text:Vm =6 [V] W = 2T760 [rad/sec] 0 =61 [deg] Find 0L [deg] Type your answer...
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