Consider a series RC circuit as in Figure below for which R =5.7 MQ, C=3.4 µF, and ɛ=30.0 V. Find the maximum charge ( in units of pC) the capacitor can have after a very long time of the switch S being closed. S R

Solve for the voltages and currents

b. Would adding another capacitor in parallel to an RC circuit increase, decrease, or not change its time constant?

I need a labled schematic on paper of the circuit showing + and - terminals of the battery, the direction of any current flowing through the circuit, and any voltage drop across any resistors. I also need the form of the equations dealing with I, R (or 1/R), and V equations filled in with the appropriate numbers and answer with units for this problem. Problem: Two resistances are connected in series to a voltage source. The voltage source (∆Vtot) is a 48-V source and the resister values are 6.4 Ω (R1) and 3.9 Ω (R2). Determine the equivalent resistance of the circuit. Determine the current in the circuit. Determine the voltage drop across each individual resistor.

C3 C1 = 6.00 jaF, C2 = 1.00 uF, C3 = 3.00 µF, C4 C4 = 6.00 µF, Vab = 12.0 V C Figure 1. Network of Capacitors for Questions 1 to 4. In Fig. 1, the equivalent capacitance of the network of capacitors connected to the DC source is most nearly А. 0.833 иF. В. 1.20 рF. C. 2.00 µF. D. 0.500 uF. Е. 1.00 иF.

b. A capacitor in a RC circuit is charged for a long time as shown in the Figure below, where the battery voltage V=6V. The switch s is flipped from a to b and the capacitor discharges through the R = 4 MQ resistor. 4 seconds after the switch is flipped to discharge the capacitor, the voltage across the capacitor is 3 V. What are (a) The time constant of this circuit (b) The capacitance of the capacitor (c) The current in the circuit and the charge on the capacitor just before the switch is flipped from a to b. (d) The current in the circuit immediately after the switch is flipped from a to b

d. An RC circuit has a resistance of 20, a capacitance of 50µF, and is connected to a battery of 5V. What| will be the capacitor's maximum charge and about how long will it take to charge it to 99% of its maximum value?

A capacitor of capacitance C and resistors or resistance R are connected in series as shown in the picture below. The switch is initially open. Which of the following statements is true after the switch has been closed for a very long time? R O AVc = € AVR = €

What multiple of the time constant t gives the time taken by an initially uncharged capacitor in an RC series circuit to be charged to 88.1% of its final charge? Number i Units

Find the equivalent capacitance of the circuit?