Consider two resistors with resistances of R1= 29 kN and R2 = 91 kN as well as two capacitors with capacitances of C1 = 2.1 µF andC2 = 8 µF.Consider a circuit where the two resistors are placed with one another in series and then connected to the two capacitors which are also inseries. What is the RC time constant of this circuit in seconds?Consider a circuit where the two resistors are placed with one another in parallel and then connected to the two capacitors which are also inparallel. What is the RC time constant of this circuit in seconds?Consider a circuit where the two resistors are placed with one another in series and then connected to the two capacitors which are placedin parallel with each other. What is the RC time constant of this circuit in seconds?T=Consider a circuit where the two resistors are placed with one another in parallel and then connected to the two capacitors which are placedin series with each other. What is the RC time constant of this circuit in seconds?

Answered: Image /qna-images/answer/12eff322-114f-47b5-9f15-7262e6aead6b.jpg

Answered: onsider two resistors with resistances…

Similar questions

RC Circuits: In this circuit, the battery has voltage E = 2.0 V, and each resistor has resistance R = 10 Q. The capacitor, which has capacitance C = 1.0 x10-12 F, carries. initial charge 3.0 x 10-12 C, with the positive charge on the right plate. The switch is closed at time t = 0 s. a. Immediately after time t = 0, what current flows through resistor 1? b. A long time later, what current flows through resistor 1? c. Sketch a rough graph of the charge on the right capacitor plate, as a function of time. દ 8. ww C R 2 R3
Problem 8: Consider a circuit shown in the figure. Ignore the internal resistances of the batteries. A) Express the current I1 going through resistor R1 in terms of the currents I2 and I3 going through resistors R2 and R3. Use the direction of the currents as specified in the figure. B) Write the equation of potential change in loop EBAF in terms of the circuit elements. C) Write the equation of potential change in loop DCAF in terms of the circuit elements. D) Solve the three equations to get I3 as expression NOT a numerial value
I am working on RC circuits and I am able to solve things after the capacitor is charged but I am having trouble answering the question about what the current for resistor 1, resistor 2, and the capacitor immediately after the switch is connected. How do I solve for the current at these locations.
RC Circuits 6. The charge on a C = 0.4F capacitor is measured as a function of time in a physics lab and produces the following graph. The capacitor is part of a simple circuit having only a battery, a capacitor, and a resistor in series. The capacitor starts uncharged and at t=0s, the battery is plugged in and the capacitor charges. In general, the charge of a charging capacitor is given by: q(t) = Qmax(1 – e-t/RC) тах Charge vs. Time 20 18 16 14 ū 12 10 8 4 2 1 3 4 7 8. 9 10 Time (s) а. Use the graph to estimate the time constant for this circuit, T. b. Estimate the resistance of the resistor R in this circuit. с. Estimate the battery's voltage AV in this circuit. Charge (C)
The Q vs t graph shown below is for the capacitor of an RC circuit. Q (C) 10 7.5 5. 2.5 7 14 21 28 35 42 49 56 63 70 t(s) Determine the time constant of the RC circuit. TH If R= 802, determine C. C= MY NOTES
V = 60.0 V R = 13.0 k C = 16.0 με simple RC circuit The moment after this circuit is connected, when the capacitor is fully uncharged, the current in the circuit is A very long time after the circuit is connected, when the capacitor is fully charged, the charge on the capacitor is mA. C.
b. About how many time constants does it take to charge a capacitor in an RC circuit to 50% of its maximum value?
details
A 47 μF capacitor is connected in series to a second capacitor of unknown value. The series combination is then charged by connecting it across a potential difference of 30 V. The charging source is removed and the charged capacitors are connected across a 10 MS resistor and allowed to discharge. The potential difference across the resistor falls from 30 V to 20 V in 2 minutes. a) i. Determine the time constant of the discharge circuit. ii. iii. iv. Determine the capacitance of the series combination of capacitors. Determine the capacitance of the 2nd capacitor. Determine the charge stored on the series combination when the potential difference across it is 15 V.
Q7.1 The circuit shown below is an RC circuit that consists of R1 = 100 kn, R2 = 200 kn, R3 = 300 kn, C = 5.00 μF, and E = 9.00 V. When the switch is closed at t = 0, the capacitor starts from an uncharged state. The following inquiries relate to the performance of the circuit. a. What is the RC circuit's time constant? b. When will the capacitor be 80% charged? c. At that point, what is the current passing through the R3 resistor? E S R₁ R3 R₂ www