24 VDC Control Voltage Drop Calculator
Estimate 24 VDC control-circuit voltage drop, load voltage, and margin against a documented minimum load voltage.
- Round-trip length
- ft
- Voltage drop
- V
- Estimated load voltage
- V
- Voltage drop
- %
- Minimum-voltage margin
- V
- Minimum-voltage comparison
Calculation details
- Calculation basis
- Review boundary
Recent results
Formulas
- \(L_{\mathrm{RT}} = 2L_{\mathrm{one-way}}\)
- \(V_{\mathrm{drop}} = I \times L_{\mathrm{RT}} \times \frac{R}{1000}\)
- \(V_{\mathrm{load}} = V_{\mathrm{supply}} - V_{\mathrm{drop}}\)
- \(\mathrm{Drop\ percent} = \frac{V_{\mathrm{drop}}}{V_{\mathrm{supply}}} \times 100\%\)
- \(\mathrm{Minimum\ voltage\ margin} = V_{\mathrm{load}} - V_{\mathrm{minimum}}\)
A 24VDC Control Voltage Drop Calculator estimates the voltage lost in the outgoing and return conductors of a control circuit, then shows the voltage remaining at the connected device. The key field result is Estimated load voltage—the voltage available at the control load after conductor loss.
This calculation is used when reviewing 24 VDC PLC outputs, field sensors, solenoid valves, relays, contactors, control panels, remote I/O, annunciators, and similar DC control loads. It helps determine whether the selected cable length and conductor resistance can support the device’s required operating voltage.
The calculator compares the calculated load voltage against the entered Minimum load voltage and reports a Minimum-voltage margin. A positive margin indicates that the estimated load voltage is at or above the selected screening threshold.
Control-Loop Inputs
The calculation uses the following interface fields.
| Input | Electrical meaning |
|---|---|
| Control load current | The current, in amperes, carried by the 24 VDC control loop |
| One-way cable length | The distance in feet from the DC source to the load |
| Cable resistance | The resistance basis for one conductor, expressed in ohm/1000 ft |
| Supply voltage | The available DC source voltage in VDC |
| Minimum load voltage | The minimum voltage used for the load-voltage comparison, based on the connected device requirement or project criterion |
The entered One-way cable length is not the total circuit length. Current must travel from the source to the load and return to the source, so the calculator doubles this value to establish the conductor path used for voltage-drop calculation.
The Cable resistance value must represent one conductor. It should be based on the actual conductor material, AWG or kcmil size, and applicable operating conditions used for the design review. A smaller conductor generally has higher resistance per 1,000 ft and produces more voltage drop at the same current and length.
Voltage-Drop Calculation
The calculator uses a round-trip resistance method for a two-conductor DC control loop.
\(\displaystyle L_{RT}=2 \times L_{one-way}\)
\(\displaystyle V_{drop}=I \times L_{RT} \times \frac{R}{1000}\)
\(\displaystyle V_{load}=V_{supply}-V_{drop}\)
\(\displaystyle \text{Drop percent}=\frac{V_{drop}}{V_{supply}} \times 100\%\)
\(\displaystyle \text{Minimum-voltage margin}=V_{load}-V_{minimum}\)
Where:
L_{RT}= Round-trip length in feetI= Control load current in amperesR= Cable resistance in ohm/1000 ft for one conductorV_{drop}= Voltage dropV_{load}= Estimated load voltageV_{minimum}= Minimum load voltage
The resulting Voltage drop is expressed both in volts and as Voltage drop percentage. The percentage shows the loss relative to the entered Supply voltage, while the voltage value shows the actual reduction available to the load.
Calculation Example
A 24 VDC control load draws 1 A and is installed 100 ft from the supply. The selected conductor has a resistance of 1 ohm/1000 ft per conductor. The supply is 24 VDC, and the design comparison uses a Minimum load voltage of 21.6 VDC.
| Field | Value |
|---|---|
| Control load current | 1 A |
| One-way cable length | 100 ft |
| Cable resistance | 1 ohm/1000 ft |
| Supply voltage | 24 VDC |
| Minimum load voltage | 21.6 VDC |
First, calculate the complete outgoing-and-return conductor path:
\(\displaystyle L_{RT}=2 \times 100=200\text{ ft}\)
Then calculate the conductor voltage drop:
\(\displaystyle V_{drop}=1 \times 200 \times \frac{1}{1000}=0.2\text{ V}\)
The estimated voltage at the control load is:
\(\displaystyle V_{load}=24-0.2=23.8\text{ VDC}\)
The resulting values are:
| Result | Value |
|---|---|
| Round-trip length | 200 ft |
| Voltage drop | 0.2 V |
| Estimated load voltage | 23.8 V |
| Voltage drop | 0.8333% |
| Minimum-voltage margin | 2.2 V |
| Minimum-voltage status | At or above entered minimum voltage |
A 21.6 VDC minimum is 10% below a 24 VDC supply. That value can be a useful project screening point, but the actual acceptable minimum voltage must come from the control-device data sheet and the operating requirements of the circuit.
Interpreting Load Voltage and Margin
The Estimated load voltage determines whether conductor loss is likely to interfere with a control device’s intended operation. A device can receive nominal 24 VDC at the panel while receiving materially less voltage at a remote field location.
The Minimum-voltage margin provides a direct comparison:
- A positive margin means the calculated load voltage is above the entered Minimum load voltage
- A zero margin means the calculated load voltage equals the entered minimum
- A negative margin means the calculated load voltage falls below the entered minimum
A result near the minimum threshold may warrant a revised conductor selection, a shorter routing path, a local power supply arrangement, or a review of actual load current and source voltage under operating conditions. The required solution depends on the equipment design, circuit arrangement, and manufacturer instructions.
Field Verification
This calculation evaluates conductor resistance and DC voltage drop only. Confirm the actual cable resistance, conductor temperature, terminal and connection behavior, DC power-supply capacity, protective-device arrangement, control-device minimum operating voltage, installation method, and manufacturer instructions before finalizing the circuit.
The calculation does not establish conductor ampacity, overcurrent protection, terminal rating, insulation temperature rating, raceway fill, voltage-drop design criteria, or code compliance. Those decisions require a separate review of the installed system, applicable electrical requirements, project specifications, and AHJ requirements.
For control circuits with multiple loads, intermittent loads, inrush conditions, long raceway routes, shared returns, or electronic devices with strict undervoltage limits, use the current and conductor path that represent the actual circuit condition being evaluated.
FAQs
Why is the one-way length doubled?
A two-conductor DC loop sends current out and back, so the simple resistance model uses twice the source-to-load length.
What resistance should I enter?
Enter the resistance basis for one conductor in ohms per 1000 ft, using the cable, conductor material, size, and temperature assumption you want to screen.
Does this determine whether a control device will operate?
No. Compare the result with the device data and verify source, terminals, transients, protection, and manufacturer requirements separately.