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 = 30.2 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 = 22.8 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 q3= 26.6 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)? μC

Two capacitors, C1 = 5.92 µF and C2 = 3.30 µF, are connected in parallel, then the combination is connected to a 250 V battery. When the capacitors are charged, each one is removed from the circuit. Next, the two charged capacitors are connected to each other so that the positive plate of one capacitor is connected to the negative plate of the other capacitor. What is the resulting charge on each capacitor (in µC)? q′1= 421 µC q′2= 234 µC   (b) What If? What is the resulting charge on each capacitor (in µC) if they are instead charged as a series combination and then connected positive plate to positive plate and negative plate to negative plate? q′1= q′2=    solved the first two I need help with the bottom two it has to be in the format of the first two thank you

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)? μC

You have two capacitors, one with capacitance 17.7 x 10-6 F and the other of unknown capacitance. You connect the two capacitors in series and apply a voltage of 389 V across the capacitor pair. You discover that, as a result, the unknown capacitor acquires a charge of 0.00141 C. Determine the capacitance C of the unknown capacitor. C = F

In 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 C₁

Consider the following. (LetC₁ 12.80 μF and C₂ = 6.80 μF.) 6.00 με C₁₂: + 9.00 V C₁ (a) Find the equivalent capacitance of the capacitors in the figure. μF (b) Find the charge on each capacitor. on the right 12.80 μF capacitor on the left 12.80 μF capacitor on the 6.80 µF capacitor on the 6.00 μF capacitor 9999

In the figure a 19 V battery is connected across capacitors of capacitances C1 = C6 = 3.5 μF and C3 = C5 = 1.5C2 = 1.5C4 = 4.5 μF. What are (a) the equivalent capacitance Ceq of the capacitors and (b) the charge stored by Ceq? What are (c) V1 and (d) q1 of capacitor 1, (e) V2 and (f) q2 of capacitor 2, and (g) V3 and (h) q3 of capacitor 3? Please answer parts d, e, and f

You have two parallel plate capacitors, C 1a = 10 nF and C 2a = 20 nF, each with the same area of 2 m^2 that is filled with a dielectric material that is 1 mm thick.   a) If the capacitors are connected in series vs parallel, which provides more total capacitance?   b) What is the difference in total energy if the capacitors are connected in series vs. parallel?   c) What dielectric material would you use in order to make the total capacitance of the capacitors connected in series equal to if they were connected in parallel?  Help...

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 = 32.2 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 = 23.6 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 = 25.4 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)? X

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