Switch S1 has been closed and S2 has open for a long time until the capacitors are fully charged. At t=0, S1 is opened and S2 is closed. If e=12V, C₁=4mF and C₂=8mF, R₁=1.51k0 and R₂-4.38 k0; what is the time constant for t>0 in units of seconds? Please express your answer using two decimal places. R₁ a b R₂
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- The capacitors in the figure are initially uncharged. The capacitances are C1 = 3.1 μF, C2 = 7.9 μF, and C3 = 12 μF, and the battery's potential difference is V = 14 V. When switch S is closed, how many electrons travel through (a) point a, (b) point b, (c) point c, and (d) point d? (e) In the figure, do the electrons travel up or down through point b? (f) In the figure, do the electrons travel up or down through point c?Three capacitors C, = 11.0 µF, C2 = 16.0 µF, and C3 = 28.6 µF are connected in series. To avoid breakdown of the capacitors, the maximum potential difference to which any of them can be individually charged is 125 V. Determine the maximum energy stored in the series combination.Each of the uncharged capacitors in the figure has a capacitance of 35.8 μF. A potential difference of 4200 V is established when the switch is closed. How much charge then passes through meter A? Number i IIT Units
- Please asapThe capacitors in the figure are initially uncharged. The capacitances are C1 = 3.1 μF, C2 = 7.9 μF, and C3 = 12 μF, and the battery's potential difference is V = 14 V. When switch S is closed, how many electrons travel through (a) point a, (b) point b, (c) point c, and (d) point d? (e) In the figure, do the electrons travel up or down through point b? (f) In the figure, do the electrons travel up or down through point c?Calculate the equivalent capacitance for three capacitors (C1 , C2, C3) connected in(1) parallel and (2) in series. C1= 97.9 nF C2= 98.5 nF C3= 100.8 nF
- 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 youIn the figure V = 9.6 V, C1 = 9.8 µF, and C2 = C3 = 17 µF. Switch S is first thrown to the left side until capacitor 1 reaches equilibrium. Then the switch is thrown to the right. When equilibrium is again reached, how much charge is on capacitor 1?The figure below shows three capacitors with capacitances CA = 1.00 μF, CB = 2.10 μF, and Cc = 3.90 μF connected to a 6.00-V battery. CA CB QB = Qc = Cc (a) What is the equivalent capacitance of the three capacitors? UF + (b) What charge is stored in each of the capacitors? 6 X QA Your response differs from the correct answer by more than 10%. Double check your calculations. μC μC HC V V V (c) What is the potential difference across each of the capacitors? AVA = AVB = AVc =
- Please answer 12 only, asapConsider the circuit shown in the figure below. The four capacitors have capacitances C1=17uF, C2=11µF, C3=15µF, C4=11 µF and are connected to a battery of voltage V=30Volts. When all capacitors are fully charged, determine the voltage across C4. Express your answer in units of Volts using one decimal place. C2 C3 C1 C4 V IItem 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