ToolPatch

One page. One job. Done.

← Back to all tools
Engineering

Voltage Divider Calculator

Compute output voltage for two-resistor divider circuits.

Formula reviewed: 2026-02-14 Engineering

Use this free online Voltage Divider Calculator to compute output voltage from resistor pair values and input voltage. It is useful for classwork, lab checks, design screening, and engineering sanity checks where units and assumptions must stay visible. The form focuses on Vin (V), R1 (Ohm), R2 (Ohm) and returns Voltage Divider Inputs, Result, so you can move from input to answer without setting up a spreadsheet or custom script. Run one realistic example, adjust the inputs, and compare how the result changes before you copy or share it. Check units and formula assumptions carefully; for safety-critical or code-governed work, validate the result with authoritative references.

Permalink

Input Pattern

Enter values in the left panel, keep units explicit, run the calculation, then copy or share the result. Invalid fields are highlighted immediately.

How to use this tool

  1. Enter Vin (V), R1 (Ohm), R2 (Ohm) for the voltage divider calculator, keeping units, dates, or text format consistent with the form labels.
  2. Confirm all units and known variables before running the calculation so the formula is applied consistently.
  3. Click "Run the tool" and review Voltage Divider Inputs, Result for the primary output.
  4. Verify units and assumptions, especially before using the result for design, lab, or safety-sensitive work.

Voltage Divider Inputs

Result

Vout: 6.000000 V

Voltage Dividers in Circuit Design

Splitting Voltage with Resistance

A voltage divider uses two or more resistors in series to create a lower voltage from a higher one. In the two-resistor form, the output is taken across one resistor, and the output voltage equals the input voltage multiplied by that resistor's share of total resistance. The concept follows directly from Ohm's law and the fact that the same current flows through series components.

Voltage dividers are common because they are simple, cheap, and predictable under light load. They appear in sensor interfaces, reference scaling, feedback networks, biasing circuits, and measurement inputs. Their simplicity is also their limitation: the load connected to the output becomes part of the circuit.

Loading Effects

The ideal divider formula assumes nothing draws current from the output node. Real circuits have input resistance. When a load is connected, it sits in parallel with the lower divider resistor and changes the effective resistance. The output voltage then drops from the unloaded value.

This is why dividers are poor power supplies. They can set a signal voltage for a high-impedance input, but they waste current and regulate poorly when the load changes. For powering devices, regulators or converters are usually the right tools. For signal scaling, a divider can be excellent if impedance is chosen carefully.

Choosing Resistor Values

Large resistor values reduce wasted current but make the node more sensitive to noise, leakage, and input bias current. Small resistor values improve stiffness and noise behavior but consume more power. The right values depend on source capability, acceptable error, load impedance, power budget, and signal bandwidth.

Tolerance also matters. A divider made from 5 percent resistors may not produce the nominal voltage closely enough for precision work. Temperature coefficients can shift values as circuits warm. Precision references and measurement systems often need tighter resistors or calibration.

Dynamic Signals

For changing signals, stray capacitance and input capacitance can turn a resistor divider into a frequency-dependent network. High resistor values combined with capacitance create low-pass behavior, slowing edges and attenuating high-frequency content. Oscilloscope probes handle this with compensated dividers.

In digital and analog design, a voltage divider should be viewed as part of the surrounding circuit. The formula gives the DC starting point, but loading, tolerance, noise, power, and frequency response decide whether the design is actually sound.

How to interpret the result

Confidence and limitations

Formula References

Assumptions

Explore more versions

Tailored guides for specific audiences, regions, and scenarios.

Related tools and workflows