Kelvin Bridge Equation:
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The Kelvin Bridge equation is used to accurately measure unknown electrical resistance by comparing it with known resistances in a balanced bridge circuit. It provides precise measurements of low resistances by eliminating lead resistance errors.
The calculator uses the Kelvin Bridge equation:
Where:
Explanation: The equation calculates the unknown resistance by using the ratio of known resistances in the balanced bridge configuration.
Details: Accurate resistance measurement using Kelvin Bridge is crucial for precision electrical measurements, quality control in manufacturing, and scientific research where low resistance values need to be determined with high accuracy.
Tips: Enter all resistance values in Ohms. All values must be positive numbers greater than zero for accurate calculation.
Q1: What is the main advantage of Kelvin Bridge over Wheatstone Bridge?
A: Kelvin Bridge eliminates errors caused by lead resistance and contact resistance, making it more accurate for measuring low resistances.
Q2: What types of resistances can be measured with Kelvin Bridge?
A: Kelvin Bridge is particularly effective for measuring low resistances (typically below 1 Ohm) with high precision.
Q3: How does Kelvin Bridge eliminate lead resistance errors?
A: By using four-terminal sensing where current leads and voltage sensing leads are separate, eliminating the effect of lead resistance on measurements.
Q4: What are typical applications of Kelvin Bridge measurements?
A: Used in precision resistor manufacturing, material resistivity testing, transformer winding resistance measurements, and quality control of electrical components.
Q5: What factors can affect the accuracy of Kelvin Bridge measurements?
A: Temperature variations, electromagnetic interference, poor connections, and thermal EMFs can affect measurement accuracy.