18.0 V. Capacitor C₁ is first charged by closing switch S₁. Switch S₁ is = Consider the circuit shown in the figure below, where C₁ = 8.00 µF, C₂ = 6.00 µF, and AV then opened, and the charged capacitor is connected to the uncharged capacitor by closing S2. AV + C9 (a) Calculate the initial charge (in µC) acquired by C₁. (Round your answer to at least one decimal place.) με (b) Calculate the final charge (in μC) on each capacitor. (Round your answers to at least the nearest integer.) Q1 = = με με 1 1 (c) What If? After a very long time, switch S₁ is also closed. By what amount does the charge on the second capacitor change after S₁ has been closed for a very long time? (Give your answer in μC.) με

You are given the below circuit to analyze and told that the circuit has been complete for a long time. What is the charge of capacitor C1? In the circuit, Rд=41 £2, RB=621 £2, Rc=110 £2, С₁=54 μF, C₂=22 μF, Vc3-6 V and V1=38.3 V. The charge on C₁ = V₁ ww RA w RB C1 C₂ C3 M Rc

In the figure R1 = 5.30 N, R2 = 10.24 2, R3 = 15.13 2, C1 = 5.34 µF, C2 = 10.26 µF, and the ideal battery has emf 8 = 23.1 V. Assuming that the circuit is in the steady state, what is the total energy stored in the two capacitors? R1 R3 Number Units

A) what is the equivalent capacitance of C eq of the circuit? B) Find the voltage across and charge stored on EACH of the capacitors in the circuit.