our capacitors C1 = 5 μF, C2 = 30 μF, C3 = 10 μF, and C4 = 40 μF are connected in series with a 36-Volt battery. Find the voltage drop across the 30-μF capacitor.

Two capacitors are connected in parallel across the terminals of a battery. One has a capacitance of 2.5 μF and the other a capacitance of 5.4 μF. These two capacitors together store 7.1 x 10-5 C of charge. What is the voltage of the battery?

Four uncharged capacitors with equal capacitances are combined in series. The combination is connected to a 7.65 V battery, which charges the capacitors. The charging process involves 0.000193 C of charge moving through the battery. Find the capacitance C of each capacitor. C = F

Three capacitors are connected as shown in the figure. C1 = 6.6 μF, C2 = 9.2 μF, C3 = 6.7 μF. The voltage on the battery is 12 V. Part a Express the equivalent capacitance of the two capacitors C1 and C2 in terms of the variables given in the problem statement. Part b Using the above result, express the total capacitance in terms of C12 and C3. Part c Calculate the numerical value of the total capacitance in μF. Part d Express the charge Q stored in the circuit in terms of capacitance C and the potential difference ΔV across the battery. Part e Calculate the numerical value of Q in μC. Part f Express the energy stored in a capacitor in terms of capacitance C and the potential difference ΔV. Part g Calculate the numerical value of U in μJ.

A voltage V is applied across capacitors C1, C2, and C3 in series. Calculate the equivalent capacitance, charge Q and voltage across C3 if:   V C1 C2 C3 4.80E+01 1.00E+00 2.00E+01 3.00E+01     Make sure to express your answer in scientific notation with 2 decimal points.

Two capacitors are connected in series with a 12.0 V battery. Find the charge on each capacitor. C1=2.5 microfarads (uf) and C2=6.5 microfarads (uf).

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  V

A 144 µF and 148 µF capacitor are connected in parallel. These two capacitors are connected in series with another capacitor of 118 µF. What is the total capacitance? Express your answer in µF to 2 decimal places. Only include the numerical value (no units) in the answer space.

Two capacitors and a voltage source are connected in series, as shown. Let C1=4.05pF, let C2=9.75pF, and let V0=250V.  a) What is the charge, in nanocoulombs, on capacitor C1? b) What is the charge, in nanocoulombs, on capacitor C2? c) What is the voltage, in volts, across capacitor C1?

Three capacitors with capacitances C1 = 7.9 μF, C2 = 2.1 μF, and C3 = 5.3 μF are connected in a circuit as shown in the figure, with an applied potential of V. After the charges on the capacitors have reached their equilibrium values, the charge Q2 on the second capacitor is found to be 70. μC.  a) What is the charge, Q1, on capacitor C1?  b) What is the charge, Q3, on capacitor C3? c) How much voltage, V, was applied across the capacitors?