R2L = R2∥RLUout = Uin·R2L/(R1+R2L)
The load is parallel to the lower resistor, reducing its effective value and the output voltage.
The load is parallel to the lower resistor, reducing its effective value and the output voltage.
Select a target and calculate.
The load sits in parallel with R₂ and pulls the output voltage down. Only when RL is much larger than R₂ (rule of thumb: at least ten times) does Uout approach the unloaded value (dashed). At RL = R₂ the drop is already substantial.
The load is parallel to the lower resistor, reducing its effective value and the output voltage.
12 V, R1=1.2 kΩ, R2=1.0 kΩ and RL=2.2 kΩ give R2L=687.5 Ω and Uout≈4.37 V.
Pure resistors and steady DC; source resistance, changing input current and component tolerances are excluded.
This calculator shows the voltage a resistor divider actually delivers under load. It bridges the gap between the unloaded basic calculator and a tap connected to a sensor, ADC or device input that draws current.
Load resistance RL is electrically parallel to R2. First calculate R2L = R2·RL/(R2+RL), then use that equivalent resistance in the divider equation. The smaller RL is relative to R2, the further Uout falls.
R2L = R2∥RLUout = Uin·R2L/(R1+R2L)
R2L = R2 · RL / (R2 + RL)Uout = Uin · R2L / (R1 + R2L)| Symbol / input | Meaning |
|---|---|
| Loaded output voltage Uout | Voltage at the tap after the connected load draws current from the lower divider branch. |
| Input voltage Uin | Actual supply voltage applied across the complete divider. |
| Upper resistor R1 | Resistance from supply to tap; it carries the combined load and lower-branch current. |
| Lower resistor R2 | Divider resistor from tap to reference, connected in parallel with the load. |
| Load resistance RL | Input resistance of the connected load between tap and reference. |
Measure Uin across the divider's outer terminals. R1 runs from supply to tap and R2 from tap to reference. RL is the effective input resistance connected across that same tap, obtained from a data sheet or measurement.
Enter the actual supply voltage, installed resistor values and the lowest expected RL. Calculate Uout and compare it with the connected circuit's permitted input thresholds.
With Uin=12 V, R1=1.2 kΩ, R2=1.0 kΩ and RL=2.2 kΩ, R2L=687.5 Ω and Uout falls to about 4.37 V; unloaded it would be 5.45 V.
The difference from the unloaded value is loading error. If it is excessive, lower R1 and R2, increase RL, or buffer the tap with a voltage follower.
Resistances may be entered in Ω, kΩ or MΩ and are converted consistently. Uin and Uout use the same voltage dimension.
Useful for ADC inputs, meters, sensors, bias networks and any circuit whose input resistance is not much greater than R2.
The model assumes linear resistors at steady state. Source resistance, dynamic input current, capacitors, protection diodes, self-heating and resistor tolerance are excluded.
Common mistake: Do not add RL in series: it is parallel to R2. For microcontroller inputs, a static data-sheet resistance may also be insufficient when a sampling capacitor draws brief current pulses.
Useful for ADC inputs, meters, sensors, bias networks and any circuit whose input resistance is not much greater than R2.
Measure Uin across the divider's outer terminals. R1 runs from supply to tap and R2 from tap to reference. RL is the effective input resistance connected across that same tap, obtained from a data sheet or measurement.
The model assumes linear resistors at steady state. Source resistance, dynamic input current, capacitors, protection diodes, self-heating and resistor tolerance are excluded.