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Скачать или смотреть Electric Circuit Analysis | Tutorial - 20 | Power Measurement of 3-Phase Circuit by Two-Wattmeters

  • Engineering Devotion
  • 2023-11-20
  • 1664
Electric Circuit Analysis | Tutorial - 20 | Power Measurement of 3-Phase  Circuit by Two-Wattmeters
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Описание к видео Electric Circuit Analysis | Tutorial - 20 | Power Measurement of 3-Phase Circuit by Two-Wattmeters

Power Measurement of 3-Phase Circuit by Two-Wattmeters: A Comprehensive Guide

Understanding the power measurement in three-phase circuits is crucial for electrical engineering students, professionals, and anyone dealing with industrial electrical systems. The "Two-Wattmeter Method" is a widely used and fundamental technique for this purpose.

Accurately measuring power in a 3-phase AC circuit is essential for efficiency, billing, and system analysis. The Two-Wattmeter Method offers a practical and widely adopted solution, capable of measuring total active power (real power) in both balanced and unbalanced 3-phase systems, whether star (Y) or delta ($\Delta$) connected. This method utilizes two wattmeters, strategically connected to the circuit, to provide the sum of the power dissipated.

Key Facts & Principles:

Versatility: Applicable to both balanced and unbalanced 3-phase loads, and both star (Y) and delta ($\Delta$) connected systems.
Connections: The current coils of the two wattmeters are connected in two different phases (e.g., R and Y phases), while their voltage coils are connected across the respective phase and the third common phase (e.g., B phase).
Total Power Calculation: The algebraic sum of the readings of the two wattmeters ($W_1$ and $W_2$) gives the total active power ($P_T$) of the 3-phase circuit: $P_T = W_1 + W_2$.
Power Factor Determination: The method also allows for the determination of the power factor ($\cos\phi$) of a balanced load using the wattmeter readings.
If $W_1 = W_2$, power factor is unity ($\phi = 0^\circ$).
If $W_1$ or $W_2$ is zero, power factor is $0.5$ ($\phi = 60^\circ$).
If one wattmeter reads negative, the power factor is less than $0.5$.
Advantages: Simplicity, accuracy (when instruments are calibrated), and applicability to various load conditions.
Limitations: Primarily measures active power; does not directly measure reactive power or apparent power without further calculations.

This method is a cornerstone concept in electrical engineering, frequently encountered in academic studies, laboratory experiments, and industrial applications for monitoring and optimizing power consumption.

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