(a) A 2.75 µF capacitor and a 3.25 pF capacitor are connected in series across a 8.50 V battery. How much charge (in pC) is stored on each capacitor? 2.75 µF capacitor 3.25 pF capacitor (b) The same two capacitors are disconnected and discharged. They are then connected in parallel across the same battery. How much charge (in pC) is stored on each capacitor now? 2.75 µF capacitor 3.25 µF capacitor
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- An engineer has three different capacitors of unknown capacitance. She labels them C₁, C₂, and C3. First, she connects C₁ to a battery, and the charge on C₁ is q₁ = 32.6 µC. Then, she disconnects and discharges C₁, and connects it in series with C₂. When she connects this series combination of C₂ and C₁ across the battery, the charge on C₁ is q₂ = 23.0 μC. The engineer disconnects the circuit and discharges both capacitors. Next, she connects C3, C₁, and the battery in series, which results in a charge on C₁ of 43 = 26.7 µC. If, after being disconnected and discharged, she connects C₁, C₂, and C3 in series with the battery, what is the charge on C₁ (in μC)? μC5. A 12.0 V battery and 3 uncharged capacitors сарacitances С1 %3D C2 = 6.00 µF, and C3 µF. The switch is thrown to the left side until capacitor 1 is fully charged. Then the switch is thrown to the right. What is the final charge on (a) capacitor 1, (b) capacitor 2, and (c) of Vo 4.00 µF, C3: = 3.00 %3D capacitor 3?Two capacitors with capacitances of 1.0 and 0.5 µF, respectively, are connected inparallel. The system is connected to a 100 V battery. What charge accumulates on the 1.0µF capacitor?
- A 80-pF capacitor and a 320-pF capacitor are both charged to 1.70 kV. They are then disconnected from the voltage source and are connected together, positive plate to negative plate and negative plate to positive plate. (a) Find the resulting potential difference across each capacitor. kV V 80 pF kV V320 pF (b) Find the energy lost when the connections are made.Find the following. (In the figure use C1 = 37.80 µF and C2 = 31.80 µF.) (a) the equivalent capacitance of the capacitors in the figure above µF(b) the charge on each capacitor on the right 37.80 µF capacitor µC on the left 37.80 µF capacitor µC on the 31.80 µF capacitor µC on the 6.00 µF capacitor µC (c) the potential difference across each capacitor on the right 37.80 µF capacitor V on the left 37.80 µF capacitor V on the 31.80 µF capacitor V on the 6.00 µF capacitor V1
- An engineer has three different capacitors of unknown capacitance. She labels them C₁, C2, and C3. First, she connects C₁ to a battery, and the charge on C₁ is 91 = 32.8 µC. Then, she disconnects and discharges C₁, and connects it in series with C₂. When she connects this series combination of C₂ and C₁ across the battery, the charge on C₁ is 92 22.1 μC. The engineer disconnects the circuit and discharges both capacitors. Next, she connects C3, C₁, and the battery in series, which results in a charge on C₁ of 93 = 25.7 μC. If, after being disconnected and discharged, she connects C₁, C₂, and C3 in series with the battery, what is the charge on C₁ (in µC)? μCIn the figure a 27 V battery is connected across capacitors of capacitances C₁ = C6 = 4.5 µF and C3 = C₁ = 2.5C₂ = 2.5C4 = 6.0 μF. What are (d) q1 of capacitor 1, (e) V₂ and (f) q2 of capacitor 2, and (g) v3 and (h) 93 of capacitor 3? C4 C3 # C₁ C₁What is their equivalent capacitance?
- If a voltage source of 24.0 V is connected from top to bottom, what is the charge accumulated on the 3.5 µF capacitor, in µC, when fully charged?A parallel combination of a 1.25 μF capacitor and a 2.55 μF capacitor is connected in series to a 4.91 μF capacitor. This three‑capacitor combination is connected to a 19.3 V battery. Determine the charge on each capacitor.Given a 2.00 μF capacitor, a 7.50 μF capacitor, and a 3.50 V battery, find the charge on each capacitor if you connect them in the following ways. (a) in series across the battery 2.00 μF capacitor μC 7.50 μF capacitor μC (b) in parallel across the battery 2.00 μF capacitor μC 7.50 μF capacitor μC