-SConsider C= 370.0 µF the circuit given below.310 mA1HX1=0i(1)192v(t)Obtain an expression for the energy stored in the capacitor as a function of time, valid for t> 0. (Round the final answers to threedecimal places.) (Include a minus sign if necessary.)The expression for the energy stored in the capacitor as a function of time is XA₁eS1t+A2es2t 12J, where X=[x 10-4, and $2 = [$1=[751, A2S-1x 10-4, A1

The given circuit iswhere C=370.0 μF.We need to determine the expression for the energy stored in…

Answered: Consider C=370.0 µF the circuit given…

Introductory Circuit Analysis (13th Edition)

13th Edition

ISBN:9780133923605

Author:Robert L. Boylestad

Publisher:Robert L. Boylestad

Chapter1: Introduction

Section: Chapter Questions

Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...

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Similar questions

Please help me find the current thru the inductor at t = 0+, the time constant for the circuit after the switch is thrown, and the waveforms for io(t). Thank you!!!
A 400 Hz sinusoidal voltage with a maximum amplitude of 120 V at t = 0 is applied across the terminals of an inductor. The maximum amplitude of the steady-state current in the inductor is 20 A Part A What is the frequency of the inductor current? Express your answer with the appropriate units. f= Part B Submit Request Answer μÀ 0₁ = Value Submit If the phase angle of the voltage is zero, what is the phase angle of the current? Express your answer with the appropriate units. μA Value Units Request Answer ? Units ?
Question 5 We have a 1 H inductor connected between the input and the output of a circuit with a gain of -100. We wish to replace this inductor with two new inductor: one across the input and one across the output. Find the values of these two new inductors using Miller's theorem. Show your calculations.
Find the charge q(t) on the capacitor and the current i(t) in the given LRC-series circuit. L = 5 2 h, R = 10 Ω, C = 1 20 f, E(t) = 400 V, q(0) = 0 C, i(0) = 0 A q(t) = C i(t) = A Find the maximum charge on the capacitor. (Round your answer to three decimal places.)
In the shown circuit, the capacitor is initially uncharged. The switch S is closed at time t-0. Find the current in the circuit (in µA) when the charge on the capacitor is 8.1 µC. 10 V 20 juF 0.05.M
write legible articles.
2. Charging a capacitor through a resistor. The capacitor initially starts with no charge. Refer to the circuit diagram on the right. R = 1800 N C = 225 µF %3D (a). Write down the mathematical expression for the voltage across the capacitor as a function of time. (b). Calculate the time constant for this circuit. (c). Calculate the voltage across the capacitor at the end of 2 time constants. (d). Calculate the electric charge stored in the capacitor at the end of 2 time constants. (e). Explain what happens to the voltage across the capacitor after the time interval t = 5 time constants. (f). Carefully draw a graph of the time dependent behavior of the voltage across the capacitor, and label everything! (g). Calculate the time elapsed when the voltage across the capacitor is equal to the voltage across the resistor. Vps = 10 volts
An alternating current E(t)=120sin(12t) has been running through a simple circuit for a long time. The circuit has an inductance of L= 0.44 henrys, a resistor of R=7 ohms, and a capacitor of capacitance C= 0.032 farads.What is the amplitude of the current I?
A ceramic capacitor has a value of C=10,000 pF. The capacitor consists of a dielectric disc between two paralell metal disc plates. The dielectric disc has a relative permittivity of 40. The diameter of the disc plates is 1 cm. The voltage across the plates is 100 V. Find the charge stored in mC. Round off your answer to one decimal.
1. The capacitor charges toward the source voltage through the resistor. The flash turns on when the capacitor voltage reaches 8 V. If C = 10 μF, find R such that the flash will turn on once per second. 2. Find the differential equation for the current in the circuit shown below.
A4
switch is in position 2, circuit will discharge the inductor draw the circuit in discharge phase, the equations for v(t) and i(t) of the inductor for the discharge phase, and determine the time constant for the discharge phase

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