Maximum Voltage Formula:
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The Maximum Voltage using Area of X-Section formula calculates the peak voltage in a two-phase three-wire overhead system based on various electrical parameters including wire length, resistivity, transmitted power, cross-sectional area, line losses, and phase difference.
The calculator uses the formula:
Where:
Explanation: The formula calculates the maximum voltage by considering the electrical properties and losses in the transmission system.
Details: Accurate maximum voltage calculation is crucial for proper system design, insulation selection, and ensuring safe and efficient power transmission in overhead AC systems.
Tips: Enter all values in appropriate units (meters for length, Ω·m for resistivity, watts for power and losses, m² for area, and radians for phase difference). All values must be positive.
Q1: What is the significance of the (2+√2) factor?
A: This factor accounts for the specific configuration and phase relationships in a two-phase three-wire system.
Q2: How does wire area affect maximum voltage?
A: Larger wire cross-sectional area reduces resistance and losses, allowing for higher maximum voltage transmission.
Q3: Why is phase difference important in this calculation?
A: Phase difference affects the power factor, which significantly impacts voltage requirements and system efficiency.
Q4: What are typical resistivity values for overhead wires?
A: Copper has resistivity of about 1.68×10⁻⁸ Ω·m, while aluminum is about 2.82×10⁻⁸ Ω·m at 20°C.
Q5: How do line losses affect maximum voltage?
A: Higher line losses require higher voltage to maintain the same power transmission level, increasing the maximum voltage requirement.