Physics Laboratory Manual
4th Edition
ISBN: 9781133950639
Author: David Loyd
Publisher: Cengage Learning
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Chapter 36, Problem 6PLA
50639-36-6PLA AID: 1825 | 11/04/2020
To determine
The voltage of the generator.
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An RLC series circuit consists of an inductor of inductive reactance ?? = 150 Ω, a variable capacitor of capacitive reactance ?? = 100 Ω and a resistor. The phase angle between the source voltage and the current is 40º.
1.) Which one of the phasor diagrams shown below best represents the series RLC circuit? Select one. ( *IN IMAGES)
2. What is the value of the resistance of the resistor? Show your work.
3. The value of the capacitance of the capacitor is varied until the RLC circuit is at resonance. What is the value of the capacitive reactance ?? when the RLC circuit is at resonance? Briefly explain.
Part D) Now apply the loop rule to loop 1 (the larger loop spanning the entire circuit). Sum the voltage changes across each circuit element around this loop going in the direction of the arrow.
Express the voltage drops in terms of Vb, I1, I3, the given resistances, and any other given quantities.
Answer=Σ(ΔV)=0=
It is still saying incorrect because the correct answer does not depend on: I2, R2. Can you explain why that is and what the correct equation would be?
Please fill out the template with the work for this homework problem. Note that you need to have a picture, a list of knowns and unknowns, the general equation/s you will use, and the math steps to solve for the unknown, only plug in the numbers after you have solved for the unknown, and the answer with units included.
Suppose a 32 mH inductor has a reactance of 95 Ω. What would the frequency be in Hz?
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- In the previous problem, you tried to draw a circuit diagram for a series circuit containing a R = 100-ohm resistance, a coil with L = 0.1 H inductance, and a C = 20-μμF capacitor connected across a 110-V, 60 Hz voltage source. What would be the voltmeter readings across R, L, and C? (Show your work on scratch papers). Show your work in calculating the resonance frequency of a circuit containing an inductance L = 40.0 mH and a capacitance C = 600 pFarrow_forwardAssume that a 5.0 μF capacitor, a battery of emf ε= 24.0 V, and a voltmeter of 12.0 MΩ input impedance are used in an RC circuit using a voltmeter as the resistance. Theswitch S is first closed, and then the switch is opened. What is the reading on the voltmeter 25.0 s after the switch is opened? Please show your work.arrow_forwardPlease fill out the template with the work for this problem. Note that you need to have a picture, a list of knowns and unknowns, the general equation/s you will use, and the math steps to solve for the unknown, Only plug in the numbers after you have solved for the unknown, and the answer with units included. Question 1: A 4900-pF capacitor is charged to 120 V and then quickly connected to an inductor with 83-mH inductance. Find the maximum energy, in joules, stored in the magnetic field of the inductor.arrow_forward
- I need proper answer for the following (understandable writing and well explained) Does the phase angle in an RLC series circuit depend on frequency? PLus, what is the phase angle for the circuit when the inductive reactance equals the capacitive reactancearrow_forwardThe current shown in part (a) below is increasing, whereas that shown in part (b) is decreasing. In each case, determine which end of the inductor is at the higher potential.arrow_forwardIn your estimation would VT =IR1 + IR2 +IR3 +….. be true for all series resistive strings? Explain. Do you believe that the measured current is the same at all points of a series resistive string when a potential difference is present acrossthe circuit? Explain. Could you always expect that RT = R1 + R2 + R3 +…… in a series resistive circuit? Explain.arrow_forward
- Consider the circuit depicted in the diagram. a.Write the equation that results from applying the loop rule to loop akledcba. b. If the current I2 going through the center of the loop is 55 A, what is the current I1, in amps?arrow_forwardConsider the circuit diagram in the figure. Part (a) What is the equation which results when applying the loop rule to loop aedcba, in terms of the variables given in the figure? Part (b) If the current through the middle part of the loop is I1 = 4.75 amps, what is the current through the top loop, I2, in amps?arrow_forwardGiven the circuit below: If all the currents flowing through R1, R2, and R3 (I1, I2, and I3, respectively) are going in the top junction, what is the equation resulting from applying the Kirchhoff's loop rule for a clockwise loop around the perimeter of the circuit?arrow_forward
- Consider the circuit shown in the figure.(a) When the switch is in position a, for what value of ? will the circuit have a timeconstant of 15.0 ms?(b) After a very long time, the switch is thrown to position b. What is the current inthe inductor at the instant the switch is thrown to position b?arrow_forwardA series RLC resonant circuit has an inductance equal to 5 mH, and capacitance equals to 4.7 uF. Determine the new value of the capacitance needed to double the value of the resonant frequency? Show your work. a) 175 uF b) 2.35 uF c) 18.8 uF d) 9.4 uFarrow_forwardI need help with Part C. Answers to Part A and B are below to assist. Part A: Calculate the oscillation frequency of the circuit. (2.64 Hz) Part B: Calculate the energy stored in the capacitor at time t=0mst=0ms (the moment of connection with the inductor). (0.137 J)arrow_forward
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