For floor beams in Ontario houses, the 2024 Ontario Building Code limits deflection to 1/360 of the clear span, calculated under live load without dead load (Table 9.4.3.1). Roof members get 1/180 to 1/360 depending on the ceiling below, and deck beams serving a single dwelling unit get 1/240. Engineered buildings under Part 4 have no single fixed number: the designer sets limits to protect the finishes, the masonry and the use of the building. A beam can meet its limit and the floor can still feel bouncy, because bounce is a vibration question, not just a deflection one.
What deflection is and why the limits exist
Deflection is how far a beam sags under load. Every beam deflects; the question is whether it deflects enough to cause trouble. Limits exist to prevent serviceability problems rather than collapse:
- cracked drywall, plaster, tile and grout;
- doors and windows that stick or bind;
- cracked masonry and brick veneer sitting on or under the beam;
- floors that feel springy, slope noticeably or let furniture rattle;
- ponding on flat roofs, which adds load and can feed further sag.
Steel beams are often chosen for stiffness, not strength. On longer spans a beam that's strong enough frequently fails its deflection check first, which is why beam size is so often "governed by deflection". Our post on how much weight a steel beam can hold shows the two checks side by side.
Deflection limits in the Ontario Building Code (Part 9)
For houses and small buildings designed under Part 9, Sentence 9.4.3.1.(1) of the 2024 OBC sends you to Table 9.4.3.1, and Sentence 9.4.3.1.(2) says dead loads need not be considered in those deflection calculations. In practice that means checking deflection under the specified live (or snow) load.
| Member | Ceiling or use | Maximum deflection |
|---|---|---|
| Roof rafters, roof joists and roof beams | No ceiling | Span/180 |
| Roof rafters, roof joists and roof beams | Ceiling other than plaster or gypsum board | Span/240 |
| Roof rafters, roof joists and roof beams | Plaster or gypsum board ceiling | Span/360 |
| Ceiling joists | Other than plaster or gypsum board | Span/240 |
| Ceiling joists | Plaster or gypsum board | Span/360 |
| Floor beams, floor joists and floor decking | All cases | Span/360 |
| Balcony, deck and exterior platform beams, joists and decking | Serving a single dwelling unit | Span/240 |
| Balcony, deck and exterior platform beams, joists and decking | Other | Span/360 |
The OBC's own steel beam span table for house floors (Table 9.23.4.3) is built on the same span/360 limit, along with a 1.9 kPa live load and a 1.5 kPa dead load. If your beam comes from that table, the deflection check is already done; see steel beam span tables for Ontario homes.
Masonry is held to a much stricter standard. The OBC's loose lintel tables are based on a mid-span deflection of span/700, and the design notes for steel beams carrying brick veneer use span/600 for brick weight plus roof live load. Brick doesn't tolerate movement.
Deflection limits for engineered buildings (Part 4)
Engineered buildings, and house beams that fall outside the Part 9 tables, are designed under Part 4 and CSA S16 (the 2024 OBC references the 2019 edition). Part 4 handles deflection differently:
- Sentence 4.1.3.5.(1) requires the designer to consider the building's use, damage to non-structural elements whose properties are known, damage to the structure itself, and effects like creep and temperature. It does not set a single floor-beam ratio.
- Table 4.1.3.4 lists the load combinations for serviceability checks, such as 1.0D + 1.0L with companion wind or snow. These are unfactored, unlike the strength combinations.
- The building code's appendix points designers to the NBC Structural Commentaries for deflection and vibration criteria, and to the design standards for limits that protect particular materials.
- Sentence 4.1.3.5.(3) does set one number: total drift per storey under service wind and gravity loads is limited to 1/500 of the storey height, unless the design standard sets another limit.
In practice, engineers pick limits to suit what the beam supports. Beams under brittle finishes such as tile or stone, beams carrying masonry, and beams supporting sensitive equipment typically get stricter limits than a beam under a carpeted floor. If your drawings show a limit, that's the number your beam was sized for.
How to calculate steel beam deflection
Most online steel beam or I-beam deflection calculators use the same textbook formulas for a simply supported beam:
| Load case | Maximum deflection |
|---|---|
| Uniform load w along the span | 5wL⁴ / (384EI) |
| Point load P at mid-span | PL³ / (48EI) |
Where L is the span, E is the modulus of elasticity (200,000 MPa for structural steel) and I is the beam's moment of inertia about its strong axis (Ix), taken from a section table such as our Canadian W-shape chart. Deflections from separate loads add together.
Worked example (illustration only). A W250x33 (Ix = 48.9 x 10⁶ mm⁴) spans 5.0 m and carries a specified live load of 7.6 kN/m from the floor, plus a 12 kN specified live point load at mid-span from a post above.
- Uniform load: 5 x 7.6 x 5,000⁴ / (384 x 200,000 x 48.9 x 10⁶) = 6.3 mm
- Point load: 12,000 x 5,000³ / (48 x 200,000 x 48.9 x 10⁶) = 3.2 mm
- Total live load deflection: 9.5 mm
- Limit at span/360: 5,000 / 360 = 13.9 mm, so the beam passes.
Two things in that example are worth noticing:
- Span is everything. Deflection under uniform load grows with the fourth power of the span. Stretch the same beam and load to 6 m and the uniform-load deflection roughly doubles, to about 13 mm, before the point load is added.
- Depth beats grade. A W200x27 has about half the moment of inertia of a W250x33 (25.8 vs 48.9 x 10⁶ mm⁴) and would deflect nearly twice as much under the same load, even in the same steel grade. A higher grade adds strength, not stiffness.
A calculator only checks the case you type in. It won't know about a second post, a load off to one side, an unbraced flange, or a footing that settles. Use it to understand a design, not to replace one.
Floor bounce: why a beam can pass and the floor still feel soft
Deflection limits are checked under a static, spread-out load. Bounce is a dynamic effect: how the floor responds to footsteps. The two are related but not the same, and the code treats them separately.
- Part 9 joist tables include a separate vibration check. The appendix to the 2024 OBC explains that limiting deflection to span/360 under uniform load does not on its own keep floors from feeling bouncy, so the wood joist span tables also apply a vibration-controlled span, worked out from how much a single joist deflects under a 1 kN point load at mid-span. That's a joist check, and it's a clue: most residential bounce comes from the joists, not the steel beam.
- Part 4 requires a vibration review. Sentence 4.1.3.6.(1) requires floors susceptible to vibration to be designed so vibration has no significant adverse effect on the occupancy. Floors used for rhythmic activities such as dancing or aerobics with a fundamental frequency below 6 Hz need a dynamic analysis (Sentence 4.1.3.6.(3)). For steel-framed floors, designers commonly use published guidance such as AISC Design Guide 11 alongside the NBC commentary.
Common causes of a bouncy floor over a steel beam:
- Long joist spans or joists at the limit of their table.
- Posts or footings that move: a loose adjustable column, a column without proper bearing, or a footing that has settled.
- Gaps between the beam and the joists, so the floor deflects before it even reaches the beam. Shims, a wood top plate on the beam and proper bearing fix this.
- A beam that's adequate for strength but at its deflection limit, on a long span, especially with point loads.
- Missing bridging, blocking or strapping between joists.
The fix depends on the cause, and changes to beams, posts and joists are structural work: have a designer or engineer review it and check whether a permit is needed.
Controlling deflection: section, span and camber
When a beam deflects too much, the options are:
- A deeper or heavier section, which raises Ix. Depth gives the most stiffness per kilogram of steel.
- A shorter span, by adding a post. That brings a new footing and a point load into the design.
- Composite action in engineered floors, where the concrete slab works with the beam.
- Camber, a slight upward curve built into the beam so dead load pulls it flat. Camber offsets dead load deflection; it doesn't make the beam stiffer under live load. See when to specify pre-camber on a steel beam and how to calculate beam camber.
If your concern is a beam that already looks bowed or out of level, start with do steel beams sag, which covers what's normal and what isn't.
Getting a stiffer beam made
If your designer has sized a beam for deflection, we fabricate it to the drawings, with plates, holes and connections ready to install, and we offer heat cambering where camber is specified. Our welding is CWB certified, shop drawings are prepared in house, and engineering services are available for projects that need them.
Send your drawings or beam schedule for a quote, or see our steel products.
Frequently asked questions
What is the deflection limit for a steel floor beam in Ontario?
For houses and other Part 9 buildings, Table 9.4.3.1 of the 2024 Ontario Building Code limits floor beams, joists and decking to 1/360 of the clear span, calculated without dead load. Engineered (Part 4) buildings use limits from the design standards and the designer's judgment for the finishes involved.
How do you calculate steel beam deflection?
For a simply supported beam with a uniform load, deflection = 5wL^4 / (384EI). For a single point load at mid-span it is PL^3 / (48EI). Use specified (unfactored) loads, E = 200,000 MPa for steel and the beam's moment of inertia, Ix, from a section table.
Why does my floor bounce if the beam meets L/360?
A deflection limit under a uniform load doesn't guarantee a floor feels solid underfoot. Bounce usually comes from the joists, a long span, a post or footing that moves, or the floor's natural frequency, and it is checked separately from deflection.
Does a higher steel grade reduce deflection?
No. Deflection depends on the beam's stiffness, which is set by the modulus of elasticity and the moment of inertia. All structural steel has about the same modulus, so a higher grade adds strength but not stiffness. To deflect less, use a deeper or heavier section, a shorter span or camber.
