Find the following. (In the figure, use C1 = 10.00 μF and C2 = 5.00 μF.) (a) the equivalent capacitance of the capacitors in the figure above ______μF (b) the charge on each capacitor on the right 10.00 μF capacitor _____μC on the left 10.00 μF capacitor _____μC on the 5.00 μF capacitor ______μC on the 6.00 μF capacitor ______μC (c) the potential difference across each capacitor on the right 10.00 μF capacitor _____V on the left 10.00 μF capacitor _____V on the 5.00 μF capacitor ______V on the 6.00 μF capacitor ______V

When connected in series, two capacitors have an equivalent capacitance of 1.60 µF. The same two capacitors have an equivalent capacitance of 14.0 µF when connected in parallel. What is the capacitance of each of the capacitors?

Item 15 Now we will consider some slightly different related scenarios to Example 21-18. Part A Example 21-18 depicts the following scenario. A circuit consists of a resistor R₁ = 126-, a resistor R₂ = 275-, a capacitor C = 182-μF, a switch, and an € = 3.00-V battery all connected in series. Initially the capacitor is uncharged and the switch is open. At time t=0 the switch is closed. increase decrease stay the same 3.00 V Suppose the resistance of the 126-2 resistor is reduced by a factor of 2. Assume everything else in the problem remains the same. Does the final value of the charge on the capacitor increase, decrease, or stay the same? Submit Request Answer ww 126 Ω 182 μF HH 275 Ω < 15 of 15 Review

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