3. A resistor (52) and capacitor (0.05 F) are joined in series with an electromotive force E(t) = 30 – t V. If there is no charge on the capacitor at time t = 0, find the ensuing charge on the capacitor at time t. The following linear differential equation models the charge on the capacitor, q(t). 1 R- -q = E(t)
3. A resistor (52) and capacitor (0.05 F) are joined in series with an electromotive force E(t) = 30 – t V. If there is no charge on the capacitor at time t = 0, find the ensuing charge on the capacitor at time t. The following linear differential equation models the charge on the capacitor, q(t). 1 R- -q = E(t)
Delmar's Standard Textbook Of Electricity
7th Edition
ISBN:9781337900348
Author:Stephen L. Herman
Publisher:Stephen L. Herman
Chapter20: Capacitance In Ac Circuits
Section: Chapter Questions
Problem 5PP: Three capacitors having capacitance values of 20F,40F, and 50F are connected in parallel to a 60 -...
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A resistor (5 Ω) and capacitor (0.05 F) are joined in series with an electromotive force E(t) = 30 −t V. If there is no
charge on the capacitor at time t = 0, find the ensuing charge on the capacitor at time t. The following linear
differential equation models the charge on the capacitor, q(t). (check the image)
How do I go about solving this?
![3. A resistor (52) and capacitor (0.05 F) are joined in series with an electromotive force E(t) = 30 – t V. If there is no
charge on the capacitor at time t = 0, find the ensuing charge on the capacitor at time t. The following linear
differential equation models the charge on the capacitor, q(t).
1
R-
-q = E(t)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fb85b6a62-8f66-4255-b64b-cdb85a3186b3%2F4d560b0b-7c47-49ff-bda0-8de476ce6123%2Fx5q3u02_processed.png&w=3840&q=75)
Transcribed Image Text:3. A resistor (52) and capacitor (0.05 F) are joined in series with an electromotive force E(t) = 30 – t V. If there is no
charge on the capacitor at time t = 0, find the ensuing charge on the capacitor at time t. The following linear
differential equation models the charge on the capacitor, q(t).
1
R-
-q = E(t)
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