Kelvin Bridge Equation:
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The Voltage Balancing Resistance in a Kelvin Bridge ensures that the voltage across the unknown resistor and the voltage across the known resistor (R₁) are equal when the bridge is balanced. This is crucial for accurate resistance measurements in precision electrical circuits.
The calculator uses the Kelvin Bridge equation:
Where:
Explanation: The equation calculates the balancing resistance needed to achieve voltage equilibrium in the Kelvin Bridge configuration, ensuring accurate measurement of unknown resistances.
Details: Proper voltage balancing is essential for eliminating measurement errors caused by contact resistance and lead resistance in precision resistance measurements. It ensures that the bridge circuit reaches true balance condition for accurate results.
Tips: Enter all resistance values in ohms (Ω). All values must be positive numbers greater than zero. The calculator will compute the required voltage balancing resistance for your Kelvin Bridge setup.
Q1: What is a Kelvin Bridge used for?
A: A Kelvin Bridge is used for precise measurement of low resistances (typically below 1 ohm) where contact and lead resistances would significantly affect measurement accuracy in conventional bridges.
Q2: Why is voltage balancing important in Kelvin Bridge?
A: Voltage balancing ensures that no current flows through the detection circuit when the bridge is balanced, eliminating errors from contact resistances and providing accurate measurement of the unknown resistance.
Q3: What are typical values for these resistances?
A: Resistance values vary based on application, but typically range from milliohms to several ohms for precision measurements of low-value resistors.
Q4: Can this calculator be used for AC measurements?
A: This calculator is designed for DC resistance measurements. For AC measurements, additional factors such as inductance and capacitance must be considered.
Q5: What affects the accuracy of Kelvin Bridge measurements?
A: Measurement accuracy depends on the precision of known resistors, quality of connections, stability of the power source, and proper balancing of the bridge circuit.