# Appreciation of Loads and Roof Truss Design

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Appreciation of Loads and Roof Truss Design
What’s in this presentation Basic truss requirements Structural loading of truss members Examples of bending, tension and compression Roof load width of trusses Specific loads - dead, live and wind loads Combinations of loads Truss patterns of tension and compression (to resist loads) Putting the principles into practise A worked example - calculating loads in truss members Finalising the truss design

Basic Truss Requirements
A timber roof truss is a two-dimensional assembly of stick elements that work in a vertical plane and carry roof loads across a span between load-bearing walls The pattern is made up of stable triangles consisting of chord and web members In a trussed roof, the trusses are the main load-carrying structural elements Top Chord Bottom Chord Web Load bearing wall Non- load bearing wall Gap Load bearing wall

A truss is strong in one direction (the span) because the chord and web members are arranged to work mostly in tension and compression along their long axes There is some bending in these members but it is the compression and tension loading that does most of the work. Tension and compression are types of axial loading. Truss members loaded in this way can resist more load than in bending. Tension Compression Bending

Example of Timber in Bending
In bending, a piece of 70x35mm softwood, 1m long can withstand a point load of 180kg applied in the middle While trusses are strong because axial force is the main action in the members, there is some bending in some elements (particularly in the bottom chord of girder trusses).

Example of Timber in Tension
In tension (along the grain of the timber) the same piece of 70x35 softwood can withstand a weight force of 2000kg before it breaks This is much more than the 180kg it can sustain in bending (where the load is applied across the grain).

Example of Timber in Compression
In compression (along the grain of the timber) a very straight piece of 70x35 softwood 1m long can withstand a weight force of about 540kg before it buckles Although the piece resists a much greater load in compression than the 180kg in bending, this is much less than its 2000kg tension capacity – this is because of buckling

Compression and Buckling
Buckling occurs in a slender member under compression when the middle of the member suddenly deflects sideways. The tendency to buckle is very sensitive to unrestrained length There is not much warning when something buckles The shorter the length between supports and the straighter it is, the less likely a member is to buckle Because many of the slender members in a truss feel axial compression, this effect is very important, so for trusses, the design of the compression members often dominates.

Trusses (made of tension or compression members) are set up at regular intervals to form the shape of the roof Each truss supports loads from a certain contributing area of the roof and this influences the size of the compression and tension members The contributing area is usually a strip whose width is defined by the mid-lines between adjacent trusses (shown shaded below) Trusses are commonly spaced 600mm apart but may differ depending on local conditions and the roofing material used (e.g. tiles or sheet metal).

The most common loads falling within the roof load width are: Gravity Dead Loads including roof and ceiling materials – these are felt by the structure all of the time Gravity Live Loads including people working on the roof and stuff stacked on it – these are only felt some of the time by the structure Wind loads including downward pressure or suction that lifts upwards – these are only felt some of the time but downward pressure adds to the gravity loads above, while uplift works in the opposite directions

Gravity Dead Load The weight of the roofing material can be expressed as weight (kg) per unit area of roof (square metres), ie. (kg/m2) The weight of a tiled roof with battens, a plasterboard ceiling and insulation is approximately 75 kg/m2 The weight of a sheet metal roof with softwood ceiling and insulation is approximately 20 kg/m2 DEAD LOAD (structure)

Gravity Live Loads Live loads result from the occasional presence of people and materials on the roof For our purposes, we can assume a live load around 25kg/m2 We also must allow for the weight of a large person standing anywhere on the roof. Live loads (people,) Construction loads (people, materials) Did you know weight force is sometimes expressed as kilonewtons - a term commonly used by structural engineers. A kilonewton is the force generated by a mass of about 102kg. Think of a kilonewton as the weight force of a large person.

Wind loads Wind loads push against the roof but can also cause uplift and suction The amount of wind load which acts on the roof depends on several things - the most important being the speed of the wind Suction Internal Wind

As the wind speed increases so does wind load – this load is spread over the area of the building exposed to the wind

For different areas in Australia, the wind load standard, AS1170
For different areas in Australia, the wind load standard, AS1170.2, provides basic wind speeds to calculate loads on buildings Roofs in protected areas will be subject to less wind load than those on exposed sites To calculate the wind load that the roof is likely to feel, the basic speeds are adjusted for factors such as height, shielding and terrain type AS 4055 provides a simplified version of wind speeds (compared to AS1170.2). It is especially for residential buildings

When the wind passes over a roof it can cause a suction
When the wind passes over a roof it can cause a suction. When it gains access to the interior it can cause an uplift. The trusses must be strong enough to resist the load developed by suctions and uplift. They must be attached adequately to the rest of the structure so the whole roof is not sucked off. Suction Internal pressure Suction (uplift) Wind

Compression and Tension Members for Downward Loads
Below is the pattern of tension and compression members that result in trusses from downward loads i.e. dead loads, live loads and downward wind pressure To help imagine this, assume a tiled roof is being carried by the truss because tiles assist dead loads compared to lightweight metal roofs Support Bottom Chord Top Chord with heavy tile roof pushing down Web Compression members Tension members

The Reverse Pattern Due to Suction and Uplift
In this load combination, assume a light sheet metal roof instead of a heavy tile roof. If the roof is overcome by wind load, the resulting upward loads force the truss members into the reverse pattern of tension and compression (compared to the previous example). This can easily outweigh the downward loads. Support Bottom Chord Top Chord with light metal roof sucking up Web Compression members Tension members

Putting Principles into Practise
Given the previous examples, truss members need to have enough capacity to cope with either tension or compression (and a small amount of bending) for upwards and downwards forces – in the worst case scenario for each The designer then looks at the structural properties of the timber that will be used and makes sure each member and its connection is strong enough to cope with those loads.

An Example Say we want to check the member sizes of a type A truss (as shown previously) to span 8 metres and spaced at 600mm apart Assume that 70x35 softwood will be used as this is an economical and readily available size. From earlier examples, we also know that this size can take 2000kgs in tension and 540kgs in compression (for a straight length 1m long) The designer would use structural analysis software to work out forces felt in the truss members, based on a scenario just before the truss would collapse. Safety factors are also incorporated in the loads.