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Section Family

RHS Caracteristiques de section Calculatrice

Use a rectangular hollow section preset to compare wall thickness, major-axis inertia, et section efficiency before running a poutre or column check.

Entrees geometriques
Type de section
Plan de section
Aire de section3456.0 mm²
Poids par metre27.13 kg/m
Caracteristiques techniques
Moment d'inertie (Ix)599.0 cm⁴
Moment d'inertie (Iy)1793.9 cm⁴
Module de section (Wx)119.8 cm³
Module de section (Wy)179.4 cm³
Rayon de giration (ix)41.6 mm
Rayon de giration (iy)72.0 mm
Calculation Basis
MethodClosed-form section property formulas
ScopeRHS Caracteristiques de section Calculatrice pour preliminaire sizing et rigidite comparison
ReviewRevision technique : 2026-04-15

Assumptions & Limits

  • Geometrie is idealized without fillet radii, rolling tolerances, or local cut-outs.
  • Weight per meter is based on standard acier density et should be treated as an ingenierie estimate.
  • Pour real section tables, manufacturer or code values should still be checked against the entered dimensions.

Reference Basis

Starter RHS Dimensions
Depth H100 mm
Width B200 mm
Wall thickness t6 mm
Section typeClosed rectangular hollow section
Best useBending and torsion-conscious preliminary sizing
How To Use This Page
  • RHS sections are efficient when you need clean torsional behavior et compact depth, but the wall thickness has a strong effect on weight et rigidite together.
  • Compare Ix et Iy deliberately, because RHS members are often rotated depending on architectural depth limits or secondary framing direction.
  • Once the section is selected, continue into the poutre solveur pour vertical response or into a slenderness-focused page when column action matters more.
Key Formulas
  • Area: A = B H - (B - 2 t)(H - 2 t). Gross hollow-section area without corner-radius correction.
  • Major-axis inertia: Ix = [B H^3 - (B - 2 t)(H - 2 t)^3] / 12. Useful when the deeper side is vertical.
  • Minor-axis inertia: Iy = [H B^3 - (H - 2 t)(B - 2 t)^3] / 12. Important whenever the member could be rotated or loaded biaxially.
Questions frequentes
  • Does this page include corner radii from manufacturer tables? No. The page uses the standard idealized hollow-section formulas, so it is best pour early-stage ingenierie comparison rather than final catalog certification.
  • Why are both Ix et Iy important on RHS pages? Because rectangular hollow sections are often rotated in practice. A member that is stiff in one orientation can become much softer if the depth et width swap places.
  • Should I use this page pour poutre checks or column checks? Use it pour both as a starting point. The page gives the section properties first, then you can move into poutre fleche or column-slenderness revue depending on the governing action.
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