Consider the circuit shown in the figure below, where C, = 8.00 µF, C, = 6.00 µF, and AV = 22.0 V. Capacitor C, is first charged by closing switch S,. Switch S, is then opened, and the charged capacitor is connected to the uncharged capacitor by closing S,. Δν S, (a) Calculate the initial charge (in µC) acquired by C,. (Round your answer to at least one decimal place.) 176 (b) Calculate the final charge (in µC) on each capacitor. (Round your answers to at least the nearest integer.) Q1 = 132 What is the equivalent capacitance of the two capacitors when switch S, is closed? µc Q2 = 132 Remember that switch S, is already open when switch S, is closed, so no additional charge can be transferred from the battery. pc (c) What If? After a very long time, switch s, is also closed. By what amount does the charge on the second capacitor change after S, has been closed for a very long time? (Give your answer in µC.)

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Consider the circuit shown in the figure below, where C, = 8.00 UF, C, = 6.00 µF, and Av = 22.0 V. Capacitor C, is first charged
closing switch s,. Switch S, is then opened, and the charged
capacitor is connected to the uncharged capacitor by closing S,.
AV
S2
(a) Calculate the initial charge (in uC) acquired by c,. (Round your answer to at least one decimal place.)
176
με
(b) Calculate the final charge (in µC) on each capacitor. (Round your answers to at least the nearest integer.)
Q, = 132
What is the equivalent capacitance of the two capacitors when switch s, is closed? µC
Q2 =
132
Remember that switch S, is already open when switch s, is closed, so no additional charge can be transferred from the battery. µC
(c) What If? After a very long time, switch s, is also closed. By what amount does the charge on the second capacitor change after S, has been closed for a very long time? (Give your answer in
µc.)
Transcribed Image Text:Consider the circuit shown in the figure below, where C, = 8.00 UF, C, = 6.00 µF, and Av = 22.0 V. Capacitor C, is first charged closing switch s,. Switch S, is then opened, and the charged capacitor is connected to the uncharged capacitor by closing S,. AV S2 (a) Calculate the initial charge (in uC) acquired by c,. (Round your answer to at least one decimal place.) 176 με (b) Calculate the final charge (in µC) on each capacitor. (Round your answers to at least the nearest integer.) Q, = 132 What is the equivalent capacitance of the two capacitors when switch s, is closed? µC Q2 = 132 Remember that switch S, is already open when switch s, is closed, so no additional charge can be transferred from the battery. µC (c) What If? After a very long time, switch s, is also closed. By what amount does the charge on the second capacitor change after S, has been closed for a very long time? (Give your answer in µc.)
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