Control Cable Shield Calculator

Calculate control-cable shield loop resistance, voltage drop, and dissipation from entered length, resistance, and current.

Inputs
Result

Formulas

  • round-trip length ft = 2 x one-way length ft
  • shield loop resistance ohm = round-trip length ft x resistance ohm/1000 ft / 1000
  • shield voltage drop V = shield current A x shield resistance ohm
  • shield power W = shield current A squared x shield resistance ohm

A control cable shield calculator quantifies the electrical behavior of a stated shield current path. It produces the Round-trip length, Shield loop resistance, Shield voltage drop, and Shield power for the entered shield path.

These values are useful when reviewing a shield or screen that may carry current because of an intentional connection, induced circulating current, a fault-related condition, or another defined circuit condition. The result helps establish the resistance and heating associated with the assumed shield loop; it does not determine whether the shield should be bonded at one end, both ends, or through another grounding arrangement.

The calculation uses the physical shield path as a loop. A shield leaving a source location and returning through the cable route has two one-way lengths in the current path.

Shield Path Inputs

The calculator uses three inputs:

InputElectrical meaning
One-way shield lengthPhysical length of the shield path from one end of the cable run to the other
Shield resistanceResistance basis of one shield path, entered in ohm/1000 ft
Shield currentCurrent assumed to flow through the screen or shield, entered in A

One-way shield length is not the total loop length. The calculator doubles this value to represent the outgoing and return portions of the shield current path.

Shield resistance must match the actual shield construction and the units shown on cable data. A copper braid, foil shield with drain wire, corrugated metallic sheath, and concentric shield can have substantially different resistance characteristics. Do not substitute the resistance of an insulated copper conductor unless that conductor is the actual current path being evaluated.

Shield current is the stated current used for the screen. The source and nature of that current must be evaluated separately. Shield current may be direct current, low-frequency alternating current, induced current, noise-related current, or current associated with an abnormal condition; those conditions do not have the same installation implications.

Shield Loop Results

The calculator returns four electrical quantities.

ResultMeaning
Round-trip lengthTotal shield path length used in the resistance calculation
Shield loop resistanceCalculated DC-resistance-style loop value for the entered length and resistance basis
Shield voltage dropVoltage developed across the shield loop at the entered shield current
Shield powerResistive power dissipated in the shield loop at the entered shield current

The Shield loop resistance result is the core value. It establishes how much voltage and resistive heating result from the assumed current.

Shield voltage drop can indicate the magnitude of potential difference developed along the assumed shield loop. For signal circuits, that voltage may be relevant to common-mode noise, reference-potential differences, or the performance of connected instrumentation. Whether the voltage is acceptable depends on the circuit, equipment design, shield termination method, and EMC requirements.

Shield power is the I^2R loss in the entered loop. It quantifies electrical heating from the assumed current but does not establish a cable temperature rating, ampacity, or allowable shield current.

Calculation Basis

The calculator applies the following formulas:

\(\displaystyle \text{round-trip length (ft)} = 2 \times \text{one-way shield length (ft)}\)

\(\displaystyle \text{shield loop resistance (ohm)} = \frac{\text{round-trip length (ft)} \times \text{shield resistance (ohm/1000 ft)}}{1000}\)

\(\displaystyle \text{shield voltage drop (V)} = \text{shield current (A)} \times \text{shield loop resistance (ohm)}\)

\(\displaystyle \text{shield power (W)} = \text{shield current (A)}^2 \times \text{shield loop resistance (ohm)}\)

The resistance formula scales the entered ohm/1000 ft resistance to the calculated loop length. The voltage-drop and power equations then apply Ohm’s law and resistive power relationships to that loop resistance.

Calculation Example

For a shielded control cable with the following entered values:

InputValue
One-way shield length100 ft
Shield resistance0.8 ohm/1000 ft
Shield current0.5 A

First, calculate the total shield loop length:

\(\displaystyle 2 \times 100\text{ ft} = 200\text{ ft}\)

Then scale the shield resistance to 200 ft:

\(\displaystyle \frac{200\text{ ft} \times 0.8\text{ ohm/1000 ft}}{1000} = 0.16\text{ ohm}\)

Apply the entered shield current:

\(\displaystyle 0.5\text{ A} \times 0.16\text{ ohm} = 0.08\text{ V}\)

\(\displaystyle (0.5\text{ A})^2 \times 0.16\text{ ohm} = 0.04\text{ W}\)

The calculated results are:

ResultValue
Round-trip length200 ft
Shield loop resistance0.16 ohm
Shield voltage drop0.08 V
Shield power0.04 W

The stated shield loop develops 0.08 V at 0.5 A and dissipates 0.04 W based on the entered resistance value.

Shield Construction and Bonding Review

A control cable shield is not automatically equivalent to an equipment grounding conductor, a circuit conductor, or a listed fault-current path. Its electrical behavior depends on its construction and on the installed termination arrangement.

Field review should confirm:

  • Shield type, including foil, braid, drain wire, metallic armor, or other screen construction
  • Manufacturer cable data for shield resistance and intended use
  • Actual routing length, including vertical rises, offsets, equipment entries, and slack
  • Bonding topology at panels, junction boxes, field devices, and intermediate terminations
  • Whether the shield carries intentional, induced, capacitive, circulating, or abnormal current
  • AC frequency and harmonic content where induced or circulating currents are possible
  • Grounding method, equipment requirements, signal reference requirements, and EMC requirements
  • Separation from branch circuits, feeders, motor leads, and other sources of electromagnetic interference

A low calculated DC loop resistance does not by itself demonstrate acceptable shield performance at higher frequencies. Shield impedance, braid coverage, transfer impedance, foil continuity, pigtail length, termination hardware, and enclosure bonding can govern EMC performance more than the simple resistance value.

Field Limits

This calculation performs arithmetic screening for a defined shield loop. It does not select shield bonding practice, determine grounding compliance, establish shield ampacity, verify fault-clearing performance, evaluate induced current, or replace cable manufacturer data and qualified installation review.

For NEC-sensitive work, separately verify the installed cable’s listing, the function of the metallic shield or drain wire, equipment grounding and bonding requirements, conductor and terminal ratings, and any AHJ requirements. Do not use the calculated Shield power as a substitute for conductor ampacity, insulation temperature rating, adjustment factor, correction factor, or branch-circuit and feeder design.

FAQs

Why is the shield path doubled?

This simple loop model assumes current travels out and back over two equivalent shield paths. Use a different model if the actual topology is not a two-conductor loop.

Does this decide how to bond the shield?

No. Bonding and grounding depend on system topology, EMC objectives, equipment instructions, and project requirements.