Materials & Quantities

Cable Tray Loaded Weight Per Unit Length Calculator

The load per unit length a cable tray puts on its supports: the cables, the tray, attached conduits, ice, and a worker's weight as a distributed load.

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Every cable in this segment, summed from the schedule.

Take each cable's published weight per unit length and add them. It is worth doing per SEGMENT rather than for the whole route: a riser carrying eight feeders at the bottom and two at the top is two different loading cases, and sizing the whole run on the heaviest is expensive.

The empty weight of the tray section itself, from the manufacturer's catalogue.

Varies enormously with material and depth: aluminium ladder is light, hot-dip galvanised steel solid-bottom several times heavier, and a fibreglass tray heavier still than its stiffness suggests. Covers, where fitted, are additional and are often forgotten.

Anything strapped to or hung off the tray that is not a cable in it.

Small conduits clipped to the side rail, single-core cleats, a pneumatic line running with the electrical, an earth tape. Individually trivial and collectively not, and the tray is carrying all of it whether the schedule mentions it or not.

Radial ice or lying snow on an outdoor tray, per unit of run. Zero indoors.

Outdoor tray in a freezing climate accretes ice on the tray and on every cable in it, and the accreted mass is a function of the total exposed surface rather than of the cable weight. Take the radial ice thickness from the site's own climate data and work the volume out from the exposed profile.

The point load of a person working in the tray during a pull, applied at mid-span.

The value NEMA VE 1 uses for its rating test is 200 lb (90.7 kg, 890 N), and that is the default here. Raise it where the crew is heavier, where two people will be in the tray at once, or where a cable drum jack or a pulling sheave will be mounted on it.

Centre-to-centre distance between the two supports either side of this segment.

Needed because a point load and a distributed load are only equivalent for a given span — the same person weighs the same on a 1.5 m span and a 6 m one, but the distributed load they represent is four times smaller on the longer span. Use the largest span in the segment.

Total load per unit length

53.78 lb/ft

High confidence

The headline uses the moment-equivalent restatement of the worker allowance, which is the conservative one. For a deflection check, swap in the smaller figure from the breakdown — using the moment equivalent there overstates the sag by a quarter.

Uniformly distributed load from the schedule
13.78 lb/ft
Cables in the segment
9.41 lb/ft
Tray self-weight
3.02 lb/ft
Attached conduits and cleats
1.34 lb/ft
Ice or snow allowance
0 lb/ft
Concentrated allowance restated for a moment check
40 lb/ft
Concentrated allowance restated for a deflection check
32 lb/ft
Total load for a moment check, in N/m for the deflection page
784.79 N/m
Total load for a deflection check, in N/m for the deflection page
668.04 N/m
Mid-span bending moment from the total
672.19 lbf·ft
Then change the inputs to see how far the answer moves.

Show calculation logic

How this was calculated

Formula source(s)

  • NEMA VE 1, Metal Cable Tray Systems — tray is rated for a uniformly distributed working load applied together with a concentrated load at mid-span, which is why a worker allowance has to be carried alongside the distributed cable weight rather than folded into it
  • NEMA VE 2, Cable Tray Installation Guidelines — the concentrated allowance represents an installer standing or kneeling in the tray during a pull, and it is applied where it does most harm, at mid-span
  • Restating a mid-span point load as an equivalent uniform load is exact beam statics, and the factor depends on what is being checked: 2P/L matches the bending moment (PL/4 = wL²/8) and 1.6P/L matches the deflection (PL³/48EI = 5wL⁴/384EI). Both are reported because using one where the other belongs overstates or understates by 25%
  • Distinct from this site's Cable Tray Center-Span Deflection Calculator, which takes a load per unit length as an input. This one builds that number from the segment's own schedule and hands it over — but hand over one of the two N/m rows in the breakdown, NOT the kg/m headline: that field is a force per unit length and the headline is a mass per unit length, a factor of 9.81 apart

Inputs used

Cable Schedule Weight per Unit Length
9.41 lb/ft
Tray Self-Weight per Unit Length
3.02 lb/ft
Attached Conduits, Cleats and Accessories
1.34 lb/ft
Ice or Snow Allowance per Unit Length
0 lb/ft
Concentrated Worker Allowance
200 lb
Support Span
10 ft

Intermediate steps

Uniformly distributed load from the schedule
13.78 lb/ft
Cables in the segment
9.41 lb/ft
Tray self-weight
3.02 lb/ft
Attached conduits and cleats
1.34 lb/ft
Ice or snow allowance
0 lb/ft
Concentrated allowance restated for a moment check
40 lb/ft
Concentrated allowance restated for a deflection check
32 lb/ft
Total load for a moment check, in N/m for the deflection page
784.79 N/m
Total load for a deflection check, in N/m for the deflection page
668.04 N/m
Mid-span bending moment from the total
672.19 lbf·ft
Final result53.78 lb/ft

Confidence note: The headline uses the moment-equivalent restatement of the worker allowance, which is the conservative one. For a deflection check, swap in the smaller figure from the breakdown — using the moment equivalent there overstates the sag by a quarter.

What this calculation does not cover

  • The equivalence between a point load and a uniform load holds for a simply supported single span. Continuous tray over several supports redistributes both, generally in the tray's favour.
  • No allowance for wind on an outdoor run, nor for the sideways load a cable pull puts on a bend. Both are real and neither is a weight per unit length.
  • Cable weight per unit length rises as a tray fills, and the fill limit is a separate check on cross-sectional area rather than on weight.

Add the equipment this sizes

This result is a specification — 53.78 lb/ft — not a quantity. Put the thing it sizes into your project: how many, what you call it, and your supplier’s price.

10 ft
Schematic, drawn to the proportions you entered — not to scale on screen.

Computed in your browser — nothing you enter is uploaded. Presented in US customary units and US trade terminology. Where a formula follows a published standard, that standard and its edition are cited beside it on this page; where none governs, the page says so. Local amendments override model codes — verify against the code in force where you build.

Sources checked 2026-09-06 · in the site-wide review of 2026-09-06 · v1.0.1

Regulatory standards & verification citations4
  1. NEMA VE 1, Metal Cable Tray Systems — tray is rated for a uniformly distributed working load applied together with a concentrated load at mid-span, which is why a worker allowance has to be carried alongside the distributed cable weight rather than folded into it
  2. NEMA VE 2, Cable Tray Installation Guidelines — the concentrated allowance represents an installer standing or kneeling in the tray during a pull, and it is applied where it does most harm, at mid-span
  3. Restating a mid-span point load as an equivalent uniform load is exact beam statics, and the factor depends on what is being checked: 2P/L matches the bending moment (PL/4 = wL²/8) and 1.6P/L matches the deflection (PL³/48EI = 5wL⁴/384EI). Both are reported because using one where the other belongs overstates or understates by 25%
  4. Distinct from this site's Cable Tray Center-Span Deflection Calculator, which takes a load per unit length as an input. This one builds that number from the segment's own schedule and hands it over — but hand over one of the two N/m rows in the breakdown, NOT the kg/m headline: that field is a force per unit length and the headline is a mass per unit length, a factor of 9.81 apart
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Now that you have the number

These guides cover the work this quantity is for — the first ones run this calculator inside the section that raises the question.

How to calculate cable tray loaded weight per unit length in 7 steps

  1. Cable Schedule Weight per Unit LengthEvery cable in this segment, summed from the schedule.
  2. Tray Self-Weight per Unit LengthThe empty weight of the tray section itself, from the manufacturer's catalogue.
  3. Attached Conduits, Cleats and AccessoriesAnything strapped to or hung off the tray that is not a cable in it.
  4. Ice or Snow Allowance per Unit LengthRadial ice or lying snow on an outdoor tray, per unit of run. Zero indoors.
  5. Concentrated Worker AllowanceThe point load of a person working in the tray during a pull, applied at mid-span.
  6. Support SpanCentre-to-centre distance between the two supports either side of this segment.
  7. Total load per unit lengthThe tool computes the total load per unit length from those figures and shows the formula, its sources, and a confidence rating alongside it.

Frequently asked questions

Why restate the worker's weight as a distributed load at all?
Because span tables and deflection formulas are written for distributed loads, and a person is emphatically not one. Converting the point load into the uniform load that produces the same effect lets you carry a single number into the span check. The conversion is exact simple-beam statics, not an approximation.
Why are there two different restatements of the same 200 lb?
Because bending and sagging are different questions. The uniform load matching a point load's bending moment is 2P divided by the span; the one matching its deflection is 1.6P divided by the span. They differ by a quarter, so using the moment figure in a deflection calculation makes the tray look worse than it is, and the reverse makes it look better.
Should I really do this per segment rather than for the whole run?
Yes, wherever the schedule changes. A tray leaving a switchroom with twelve feeders in it and arriving at the far end with three is not one loading case, and sizing the whole route on the heaviest segment buys steel and hangers you do not need. Work each stretch between branch points on its own.
How does this differ from the tray deflection calculator on this site?
That one starts where this one stops. It asks for the load per unit length and gives you the sag; this one builds that load from the cable schedule, the tray catalogue weight, the accessories and the worker allowance. Run this first — then take one of the two N/m rows from the breakdown into it, not the kg/m headline. That page's field is a FORCE per unit length and this page's headline is a MASS per unit length, so carrying the headline across under-states the load by a factor of 9.81 and returns about a tenth of the real sag. Use the deflection row for a serviceability check and the moment row where you want the conservative one.
Preliminary estimate, not certified engineering. This tool produces an indicative quantity calculation for planning purposes only — it is not a certified structural analysis, a guaranteed material takeoff, or a substitute for building department approval. Always verify measurements on-site and have a licensed contractor or structural engineer review any load-bearing, code-sensitive, or safety-critical work before purchasing materials or starting construction. Spotted an arithmetic or standards error? Report it to contact@craftquantities.com with your inputs — a confirmed fix gets a permanent check of its own, so the same mistake cannot come back.