Steady-State Sinusoidal Behavior Of Linear RLC Circuits

Given the following image of a practical inductor, what is true? Practical REFF inductor RpC RAC L O Both Rpc and RAC are purposely built into the inductor. Both Rpc and RAC are characteristics of practical inductors, and not actual resistors. ORDC is purposely built into the inductor while RAc is not. O RAC is purposely built into the inductor while Rpc is not.

Consider an LR circuit with a resistor and capacitor. The resistor has a resistance of 10.5 ohms and the capacitor has a capacitance of 65mH. The circuit is connected to a 15 V battery and a switch. Find the current in the circuit 3.5 ms after the switch is closed.

(i) For the circuit below, draw the output waveforms for both the given input wave- forms. (ii) How can you convert this circuit into a half-bridge by removing any two compo- nents? Please draw a circuit diagram. Also, draw the current flow through the modified circuit. This can be done by annotating the modified circuit diagram. M (i) (ii)

Task 2 The electric circuit in the figure below contains a current source driving a series inductive and resistive load with a shunt capacitor across the load. The circuit is representative of motor drive systems and induction heating systems used in manufacturing processes. Excessive peak currents during transients in the input could damage the inductor. Therefore, the equation below is used to compute response of the current through the inductor to a step in the input current to ensure that the manufacturers stated maximum current is not exceeded during start up as per the underdamped system. i(t) = = e 0.599 t (t) Load [0.678 sin (1.3227 t) + cos (1.3227 t)] (1) 2-A) Use Excel to plot i, vs t per equation (1). The range of t should be from 0 to 13 seconds. The range of it is to be chosen adequately by you. Make sure to label all axes, add grid lines, and title your graph. Note that the arguments of trigonometric functions are all in radian. 2-B) Use your plot in part (2-A) to…

Consider a circuit with a pull-down resistor in parallel to a component. Compare a resistor with higher resistance value to a resistor with lower resistance value in the parallel path. Which resistor value will pull down the potential more, relative to ground, at the high side of the component? They will pull the potential di [ Select] They will pull the potential down equally, because resistors in series have equal voltage across them, regardless of resistance value. The lower-value resistor. There is not enough information to correctly answer this question. The higher-value resistor.

Solve question no.06 and show the solution.Note: The answer is given on the bottom right side of the image, just show the solution on how to get it. Also, please explain it step by step.Thanks!!!

Answer the following with illustration and solution. 1.) A circuit consisting of a resistor of 5kohms in series with a capacitor of 10 nanofarad is connected across a 16v sinusoidal supply. Calculate the output voltage at a frequency of 60Hz and again at frequency of 120Hz. This is the example/guide that might help.

Basic Electrical Engineering: Inductance and Capacitance You are an electrician working in an industrial plant. You discover the problem with a certain machine is a defective capacitor. The capacitor is connected to a 240-V AC circuit. The information on the capacitor reveals that it has a capacitance value of 10 µF and a voltage rating of 240 V AC. The only 10-µF capacitor in the storeroom is marked with a voltage rating 350 VDC. Can this capacitor be used to replace the defective capacitor? Explain your answer.

When a switch is closed in a cirvuit containing a battery E,a resistance R and an inductance L,the current i build up at rate given by L di/dt +Ri=E.find "i" as a function "t"

A charged capacitor of C-46.0 µF is connected to a resistor of R-2.8 M2 as shown in the figure. The switch S is closed at time 1-0. Find the time (in seconde) sakes the current to fall to 0.25 of its initial value. R www

In the diagram below, the switch S has been closed for a long time. A) What is the output voltage Vout? What is the charge on the capacitor? b) The switch is opened, so the output voltage increases. What is the time constant that describes the charging of the capacitor in terms of R and C? c) When Vout reaches 10 V, the switch closes and the capacitor begins to discharge. What is the time constant that describes the discharging in terms of R and C? Hint: Apply Kirchhoff's Rules to both loops and the sum of the currents at the junction above the capacitor in the diagram, and use I=dq/dt. If the switch opens when Vout reaches a lower value, say 5V, the capacitor will charge again, and thus one can cycle the voltage with a time constant determined by the circuit: this demonstrates the principle of operation of an electronic timer. 4R S 15 V Vout R