Physics
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Wheatstone Bridge Calculator.
Calculate divider nodes and differential output for a resistive Wheatstone bridge.
Set your values
Results update as you type.
Results update automatically as you type.
Use Cases
Verify bridge balance condition
Quickly check if a Wheatstone bridge is balanced by entering resistor values and seeing if the differential output is zero. Useful for sensor calibration and circuit design.
Example: Set R1=100Ω, R2=200Ω, R3=150Ω, R4=300Ω, and V=5V to see a balanced bridge with 0V output.
Analyze sensor output
For resistive sensors like strain gauges or thermistors in a bridge configuration, compute the output voltage for given resistance changes and excitation.
Example: Change R4 slightly from 300Ω to 310Ω and observe the differential output change.
Frequently Asked Questions
- What does the Wheatstone Bridge Calculator do?
- It computes the voltages at the two divider nodes (V1 and V2) and the differential output (V1 - V2) for a resistive Wheatstone bridge, given the four resistor values (R1, R2, R3, R4) and the excitation voltage.
- How is the differential output calculated?
- The calculator uses the voltage divider rule: V1 = V_excitation * R2/(R1+R2) and V2 = V_excitation * R3/(R3+R4). The differential output is V1 - V2. When the bridge is balanced (R1/R2 = R3/R4), the output is zero.
- What units are used for the inputs?
- Resistors are entered in ohms (Ω) and the excitation voltage in volts (V). The outputs are in volts (V) for the node voltages and differential output.
Tips & Common Mistakes
Tips
- Ensure all resistor values are in the same unit (ohms) before entering them.
- For a balanced bridge, the ratio R1/R2 must equal R3/R4. Use the calculator to verify.
- The differential output is the voltage difference between the two divider nodes, not the absolute node voltages.
- Double-check your excitation voltage polarity; the calculator assumes a positive excitation across the bridge.
Common Mistakes to Avoid
- Entering resistor values in different units (e.g., kΩ and Ω) without converting to ohms.
- Confusing the node voltages V1 and V2 with the differential output.
- Assuming the bridge is balanced without checking the ratio condition.
Last updated: August 13, 2026