← LibraryHot Rolled Steel Section SelectionEngineering · Mechanical EngineeringLesson 11/16← PrevNext →
GuidePublished 4 Aug 20265 min readBy Kevin Joginstructural steelbeamssectionsmachine frames

EngineeringMechanical EngineeringPart 11 of 15

Hot Rolled Steel Section Selection

Machine frames are made from the same sections as buildings, but sized by a different logic. Deflection and mounting flatness often govern long before stress does.

  • Grades and strengths
  • Section families
  • Section modulus method
  • Self-weight iteration

Executive summary

Hot rolled sections divide into merchant bar — rounds, squares and flats — and structural shapes: universal beams, universal columns, parallel flange channels, and equal and unequal angles. Together they cover almost every machine base, support frame, walkway and guard structure a mechanical designer will detail.

Selection for bending is governed by the section modulus. The method is short, but it contains one step that is easy to omit and always changes the answer at the margin: the beam's own self-weight is part of the load it carries.

Grades and strengths

Common hot rolled steel grades
GradeMinimum yield strengthMinimum tensile strengthComment
250250 MPa410 MPaThe traditional general-purpose grade.
300PLUS300 MPa440 MPaWidely supplied as the standard structural grade in Australia.
350350 MPa480 MPaWhere higher strength justifies the cost or the weight saving matters.
Commercial finish

Hot rolled sections carry a commercial surface finish and dimensional tolerance. Hot rolled rounds must not be used as rotating shafts in machinery — use bright steel. Similarly, mounting faces on a hot rolled frame need machining or shimming; the rolled surface is not a datum.

Section families and where each belongs

Merchant bar

Rounds, squares, flats

Brackets, spacers, pins, gussets, ties and stiffeners. The everyday material of the fabrication shop.

Universal beam

Deep, efficient in bending

Deep webs with relatively narrow flanges. The default for spanning members carrying transverse load.

Universal column

Balanced in both axes

Roughly square proportions, giving comparable radius of gyration about both axes. Suited to compression members and to beams needing lateral stiffness.

Channel

Parallel flange

Frame rails, edge members and skid bases where one flat face aids fixing and access to the inside of the web is needed.

Angle

Equal and unequal

Bracing, cleats, framing, ladder and platform members, and support for cladding and grating.

Beam or column?

A universal beam is more efficient in bending for the same mass; a universal column resists buckling and lateral-torsional effects better. For a machine base being lifted, transported and shimmed on an uneven floor, the column section's torsional and lateral behaviour is frequently the better engineering even where the beam is lighter.

Beam selection by section modulus

fb = M / Z   →   Zrequired = M / fallowable Simply supported beam, uniformly distributed load: Mmax = w L2 / 8
M
maximum bending moment, Nmm
Z
elastic section modulus about the bending axis, mm3
fb
bending stress, MPa
w
uniformly distributed load, N/mm
L
span, mm
  1. Establish loads and spanIgnoring self-weight for the first pass.
  2. Calculate the maximum bending momentFrom the support and loading arrangement.
  3. Set the allowable bending stressYield strength of the chosen grade divided by the design factor.
  4. Calculate the required section modulusBending moment divided by allowable stress.
  5. Select the lightest section that exceeds itFrom the section tables for the chosen family.
  6. Add self-weight and recalculateThe section's mass per metre becomes part of the distributed load.
  7. Confirm the section still passesIf it does not, step up and repeat — the heavier section adds a little more self-weight in turn.
  8. Check deflection and stabilityDeflection limit, lateral restraint, web crippling at supports and local bearing at point loads.

Worked example

A horizontal beam simply supported at each end spans 5 m and carries a uniformly distributed load of 5 kN/m. A grade 250 universal beam is required with a design factor of 2 on yield.

25 kNTotal load5 kN/m × 5 m; reactions 12.5 kN each.
15.6 kNmMaximum momentw L2 / 8 at mid-span.
125 MPaAllowable stress250 MPa yield divided by a design factor of 2.
125 × 103Required Z, mm315.625 × 106 / 125.

The self-weight iteration

Two candidate sections sit close to the requirement. One has a section modulus of about 123 × 103 mm3 — marginally below the requirement before self-weight is even considered. The next section up offers about 139 × 103 mm3 at a mass of roughly 18 kg/m.

Adding that self-weight, the distributed load becomes 5.178 kN/m, the reactions rise to 12.945 kN and the maximum moment increases to about 16.18 kNm. The required section modulus rises to 129 × 103 mm3. The heavier section, at 139 × 103, still passes; the lighter one never did.

Why this step is not optional

Self-weight added four per cent to the bending moment in this example — enough to eliminate the marginal candidate. On longer spans and lighter imposed loads the proportion is far higher, and on a long walkway or conveyor gantry the beam's own mass can dominate the design entirely.

Beyond bending stress

What else governs

  • Deflection limits, which frequently govern machine frames before stress does.
  • Lateral-torsional buckling of unrestrained compression flanges.
  • Web crippling and bearing at supports and under concentrated loads.
  • Compression member slenderness for columns and struts.
  • Vibration and natural frequency where rotating machinery is mounted.

What to specify

  • Section designation and grade, together.
  • Orientation and bending axis on the drawing.
  • Machined or shimmed mounting faces where flatness matters.
  • Weld preparation and connection detail at every joint.
  • Surface treatment appropriate to the environment.
Scope note

The method above is a mechanical designer's tool for machine frames, supports and secondary steelwork. Building structures, crane runways, lifting beams and anything supporting personnel are governed by structural codes and must be designed and certified accordingly.

Selection checklist

  • Steel grade selected and stated with the section designation.
  • Section family chosen for the actual loading, not by habit.
  • Maximum bending moment derived from the correct support and loading case.
  • Design factor applied to yield, and stated.
  • Self-weight added and the selection re-verified.
  • Deflection checked against a stated limit.
  • Lateral restraint of the compression flange confirmed.
  • Web crippling and bearing checked at supports and point loads.
  • Hot rolled rounds excluded from rotating shaft applications.
  • Mounting faces specified as machined or shimmed where alignment matters.
  • Structural code compliance confirmed where the structure is not purely mechanical.

Scope, sources and currency

This page is original KEVOS® technical writing. It presents established mechanical design method, standard engineering relationships and worked illustrations. It does not reproduce manufacturer catalogue data, load rating tables, dimensional tables or part numbering from any supplier publication.

Selection values — load ratings, allowable stresses, service factor tables, dimensional data and assembly torques — must be taken from the current edition of the relevant standard or manufacturer catalogue. Product ranges and published ratings change over time, and a method is only as safe as the data it is fed.

Part of the Machine Element Design and Selection learning pathway in the KEVOS® Knowledge Library. Written and maintained by Kevin Jogin.

Continue learning

Shafts, Keys, Circlips and SealsGuide · Mechanical EngineeringNEXT LESSON →Helical Spring Design and SelectionGuide · Mechanical EngineeringElectric Motor SelectionGuide · Mechanical EngineeringBolted Joint DesignGuide · Mechanical Engineering