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Power Transmitted Using Resistance (1-Phase 2-Wire US) Calculator

Formula Used:

\[ P = \sqrt{\frac{P_{\text{loss}} \cdot (V_m \cdot \cos(\Phi))^2}{4 \cdot R}} \]

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Volt
Radian
Ohm

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1. What is Power Transmitted Using Resistance (1-Phase 2-Wire US)?

Power Transmitted Using Resistance (1-Phase 2-Wire US) refers to the amount of electrical power that is transferred through a single-phase two-wire underground AC system, accounting for line losses and resistance in the transmission line.

2. How Does the Calculator Work?

The calculator uses the formula:

\[ P = \sqrt{\frac{P_{\text{loss}} \cdot (V_m \cdot \cos(\Phi))^2}{4 \cdot R}} \]

Where:

Explanation: The formula calculates the power transmitted by considering line losses, maximum voltage, phase difference, and resistance in the system.

3. Importance of Power Transmitted Calculation

Details: Accurate calculation of power transmitted is crucial for designing efficient electrical systems, minimizing energy losses, and ensuring proper functioning of electrical networks.

4. Using the Calculator

Tips: Enter line losses in Watt, maximum voltage in Volt, phase difference in Radian, and resistance in Ohm. All values must be valid (positive numbers).

5. Frequently Asked Questions (FAQ)

Q1: Why is power transmitted calculation important?
A: It helps in designing efficient electrical systems and minimizing energy losses during transmission.

Q2: What are typical values for line losses?
A: Line losses vary depending on the system but are typically kept as low as possible to improve efficiency.

Q3: How does phase difference affect power transmission?
A: Phase difference affects the power factor, which in turn influences the efficiency of power transmission.

Q4: What is the role of resistance in power transmission?
A: Resistance causes energy losses in the form of heat, reducing the efficiency of power transmission.

Q5: Can this calculator be used for other types of electrical systems?
A: This calculator is specifically designed for 1-Phase 2-Wire US underground AC systems. Other systems may require different formulas.

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