Voltage Divider Calculator

Find the output of a voltage divider.

How it is calculated

Two resistors in series share the input voltage in proportion to their resistance. The output is taken across R2: Vout = Vin × R2 / (R1 + R2). Enter Vin in volts and both resistors in the same unit, such as ohms or kilohms; the unit cancels out. R1 is the resistor between the input and the output point, and R2 is the one between the output point and ground. The sum R1 + R2 must be above zero. The result is the unloaded output; any load connected across R2 pulls the voltage down. The answer is shown in volts with two decimals.

Worked example

Vin = 12 V, R1 = 10,000 Ω and R2 = 5,000 Ω. Total resistance = 10,000 + 5,000 = 15,000 Ω. The ratio R2 / (R1 + R2) = 5,000 / 15,000 = 1/3. Vout = 12 × 1/3 = 4.00 V. The remaining 8 V drops across R1, so the two parts add back up to 12 V.

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Common mistakes

  • Swapping R1 and R2. The output is across the resistor connected to ground; reversing them gives 8 V instead of 4 V here.
  • Mixing units, such as R1 in kilohms and R2 in ohms.
  • Ignoring the load. A device that draws current from the output acts as a resistor in parallel with R2 and lowers the real voltage.
  • Using a divider to power something that needs real current; the resistors waste power and the voltage sags.
  • Expecting the output to exceed the input. A divider can only lower the voltage.

About this calculator

This calculator applies the voltage divider formula, Vout = Vin × (R2 / (R1 + R2)), to find the output voltage across the second resistor in a two-resistor series circuit fed by an input voltage.

Electronics hobbyists and engineers use voltage dividers constantly to step down a voltage for a sensor or microcontroller input, to bias a transistor, or to scale a signal before feeding it into an analog-to-digital converter. The calculator assumes an ideal, unloaded divider (no current drawn at the output), which is the standard simplification taught in intro electronics — real circuits with a loaded output need a modified formula that accounts for the load resistance.

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