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ASSIGNMENT: 1- Calculate I (magnitude and angle in rms) of the RLC series circuit using theoretical equations (use Erms = 2.83VZ0° ) 2- Use the calculated value of I to calculate Vc, VL, and VR (magnitude and angle) and compare to the measured values in the table above.

ASSIGNMENT: 1- Calculate I (magnitude and angle in rms) of the RLC series circuit using theoretical equations (use Erms = 2.83VZ0° ) 2- Use the calculated value of I to calculate Vc, VL, and VR (magnitude and angle) and compare to the measured values in the table above.

Power System Analysis and Design (MindTap Course List)
Power System Analysis and Design (MindTap Course List)
6th Edition
ISBN:9781305632134
Author:J. Duncan Glover, Thomas Overbye, Mulukutla S. Sarma
Publisher:J. Duncan Glover, Thomas Overbye, Mulukutla S. Sarma
Chapter6: Power Flows
Section: Chapter Questions
Problem 6.61P
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RLC PARALLEL CIRCUIT (1)

RLC SERIES CIRCUIT ОВЈЕСTIVE: To get familiar with the measurement of voltage and phase shift in a series sinusoidal circuit. THEORY: For an RLC Series Circuit: The total impedance of a series circuit (Zr) is equal to the sum of all impedances: ZT = R +jXL -jXc R L 1ΚΩ 30mH = R +j(XL - Xc) + VR - + V. - Using phasor form: E 4V 8Vpr// Zr = R? +(XL-XS? Ztan -1(XL-Xc Ve 0.01µF 10KHZ R Where, XL = 2nfL and Xc = 2nfC The current (I) in a series circuit is calculated as follows E I = The voltages VR, VL, and Vc are calculated using the current I VR = IZR where ZR= RZO° VL = IZL where ZL = XL Z90° Vc = IZc where ZC = XCZ-90° EXPERIMENT PROCEDURE: Connect the circuit shown above and use the oscilloscope to measure the variables shown in the table below (for the current use the multimeter) (NOTE: to measure a voltage using the oscilloscope, the voltage has to be connected to ground. So in the circuit above, when you measure VL, you need to exchange the locations of the inductor and the capacitor. The same thing with VR. RESULTS: VL(rms) VR(rms) OR I (rms) V (rms) ASSIGNMENT: 1- Calculate I (magnitude and angle in rms) of the RLC series circuit using theoretical equations (use Erms = 2.83VZ0°) 2- Use the calculated value of I to calculate Vc, VL, and VR (magnitude and angle) and compare to the measured values in the table above.
Transcribed Image Text:RLC SERIES CIRCUIT ОВЈЕСTIVE: To get familiar with the measurement of voltage and phase shift in a series sinusoidal circuit. THEORY: For an RLC Series Circuit: The total impedance of a series circuit (Zr) is equal to the sum of all impedances: ZT = R +jXL -jXc R L 1ΚΩ 30mH = R +j(XL - Xc) + VR - + V. - Using phasor form: E 4V 8Vpr// Zr = R? +(XL-XS? Ztan -1(XL-Xc Ve 0.01µF 10KHZ R Where, XL = 2nfL and Xc = 2nfC The current (I) in a series circuit is calculated as follows E I = The voltages VR, VL, and Vc are calculated using the current I VR = IZR where ZR= RZO° VL = IZL where ZL = XL Z90° Vc = IZc where ZC = XCZ-90° EXPERIMENT PROCEDURE: Connect the circuit shown above and use the oscilloscope to measure the variables shown in the table below (for the current use the multimeter) (NOTE: to measure a voltage using the oscilloscope, the voltage has to be connected to ground. So in the circuit above, when you measure VL, you need to exchange the locations of the inductor and the capacitor. The same thing with VR. RESULTS: VL(rms) VR(rms) OR I (rms) V (rms) ASSIGNMENT: 1- Calculate I (magnitude and angle in rms) of the RLC series circuit using theoretical equations (use Erms = 2.83VZ0°) 2- Use the calculated value of I to calculate Vc, VL, and VR (magnitude and angle) and compare to the measured values in the table above.
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