Calculate the value of current through a 155 µF capacitor at time t = 1 sec. Vc (t) is the the voltage across the capacitor: Vc = 40cos(28t + 74°) V Assume that the capacitor is initially discharged. Remember that the frequency is in rad/s (Round off to two decimal places.) Find the phasor representation of V(t) = 9sin(183t+ -43%) and put the phase angle (in degrees) as your answer. Note that it is showing sin. Find the phasor form of I(t) = 2sin(181t+85°) + 13cos(181t+ -56%) and put its magnitude as your answer. (Round off to two decimal places.). The equation above is the real value of the current.

Delmar's Standard Textbook Of Electricity
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Author:Stephen L. Herman
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Chapter19: Capacitors
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Calculate the value of current through a 155 µF capacitor at time t = 1
sec. Vc (t) is the
the voltage across the capacitor:
Vc=40cos (28t + 74°) V
Assume that the capacitor is initially discharged. Remember that the
frequency is in rad/s
(Round off to two decimal places.)
Find the phasor representation of V(t) = 9sin(183t + -43°) and put the
phase angle (in degrees) as your answer. Note that it is showing sin.
Find the phasor form of I(t) = 2sin(181t+85°) + 13cos(181t + -56°) and
put its magnitude as your answer.
(Round off to two decimal places.). The equation above is the real value
of the current.
Transcribed Image Text:Calculate the value of current through a 155 µF capacitor at time t = 1 sec. Vc (t) is the the voltage across the capacitor: Vc=40cos (28t + 74°) V Assume that the capacitor is initially discharged. Remember that the frequency is in rad/s (Round off to two decimal places.) Find the phasor representation of V(t) = 9sin(183t + -43°) and put the phase angle (in degrees) as your answer. Note that it is showing sin. Find the phasor form of I(t) = 2sin(181t+85°) + 13cos(181t + -56°) and put its magnitude as your answer. (Round off to two decimal places.). The equation above is the real value of the current.
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