Formula Used:
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The Average Output Voltage of a Three Phase Half Wave Diode Rectifier with R Load in Phase Voltage Terms represents the DC voltage output obtained from rectifying a three-phase AC supply using a half-wave configuration with resistive load, expressed in terms of the peak phase voltage.
The calculator uses the formula:
Where:
Explanation: This formula calculates the average DC output voltage from a three-phase half-wave rectifier, considering the peak phase voltage of the input AC supply.
Details: Accurate calculation of average output voltage is crucial for designing and analyzing power supply systems, determining appropriate load specifications, and ensuring proper operation of DC-powered equipment in industrial applications.
Tips: Enter the peak phase voltage in volts. The value must be positive and greater than zero for valid calculation.
Q1: What is the significance of the 3√3/2π factor in the formula?
A: This factor represents the mathematical relationship derived from integrating the rectified three-phase voltage waveform over one complete cycle, accounting for the half-wave rectification process.
Q2: How does this differ from full-wave rectification?
A: Half-wave rectification uses only one half of each phase cycle, resulting in lower average output voltage compared to full-wave rectification which utilizes both halves of the cycle.
Q3: What are typical applications of three-phase half-wave rectifiers?
A: These are commonly used in industrial power supplies, battery charging systems, and DC motor drives where moderate DC voltage with some ripple is acceptable.
Q4: How does the resistive load affect the output?
A: With purely resistive load, the output voltage waveform follows the input voltage during conduction periods, and the current waveform is identical to the voltage waveform.
Q5: What is the ripple frequency in this configuration?
A: The output ripple frequency is three times the input frequency (3f) since each phase conducts for 120 degrees in each cycle.