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Rjeas Research Journal in Engineering and Applied Sciences 1(3) 177-183 Rjeas<br />

© Emerging Academy Resources (2012) (ISSN: 2276-8467)<br />

www.emergingresource.org<br />

<strong>COMPARATIVE</strong> <strong>OVERVIEW</strong> <strong>OF</strong> <strong>TIMBER</strong> <strong>AND</strong> <strong>STEEL</strong> RO<strong>OF</strong> TRUSS SYSTEMS<br />

1 Ezeagu C. A ; 2 Umenwaliri S.N., 3 Aginam C. H and 3 Joseph C.A.<br />

Department of Civil Engineering,<br />

Faculty of Engineering, Nnamdi Azikiwe University, P.M.B. 5025, Awka.<br />

2 Department of Civil Engineering,<br />

Faculty of Engineering, Nnamdi Azikiwe University. P.M.B. 5025, Awka.<br />

3 Department of Civil Engineering, Nnamdi Azikiwe University,<br />

P.M.B. 5025, Awka.<br />

Corresponding Author: Ezeagu C.A<br />

___________________________________________________________________________<br />

ABSTRACT<br />

In this study, a 1.6m span, twelve web kingpost model trusses were fabricated using timber and steel, also<br />

fabricated were twelve monochord and double chord trusses with different connection technique in timber and<br />

in steel and then eight truss models in timber and steel with four different shapes namely: - Howe truss system,<br />

Hip-stop down truss system, Dual pitch truss system, and Parallel chord truss system. These truss systems were<br />

fabricated in timber and steel of 2mm (0.08 inch) thickness and 25mm (0.98 inch) width. Each of the chords<br />

(bottom) had a length of 1600mm (63 inches) and height of 200mm (7.9 inches). During the course of the<br />

experiment, the trusses systems were loaded and the deflections at the nodes along the bottom chord of the<br />

trusses were recorded. It was observed that the maximum deflection occurred at the mid-span for all the trusses<br />

tested and of different shapes and configuration. The results show that double chord trusses resist more load<br />

than the monochord truss system of both timber and steel. And also the cost of fabrication timber trusses is<br />

cheaper than steel trusses. However all the systems satisifies the deflection requirement both of short and long<br />

spans.At the end of this study, it was obvious that the type of material, chord model system , configuration of<br />

the shape and connection techniques had a direct or indirect effect on the load bearing capacity, deflection of<br />

truss systems and cost of the truss fabrication.<br />

©Emerging Academy Resources<br />

KEYWORDS: Configuration, Cost, Deflection, Shape, Trusses<br />

________________________________________________________________________________________<br />

INTRODUCTION<br />

It is a popular adage that people usually say “I want<br />

to put a roof over my head” However; this popular<br />

statement involves a lot. To a structural engineer, the<br />

statement means to analyze, design and construct<br />

with aesthetic, economy and safety a roof system. To<br />

over a long span a lot of material may be wasted<br />

supporting only the beams self weight. This is<br />

because; the bending moment capacity is most<br />

efficiently governed by the depth of the section.<br />

According to Ezeagu et al (2009); for simply<br />

supported beams; In steel structures;<br />

talk about aesthetic is to talk about shape and m= wl 2 1<br />

configuration, to talk about economy is to talk about<br />

the cost of the roof and to talk of safety brings us to<br />

8<br />

z xx = m 2<br />

deflection as one of the serviceability requirements.<br />

In Nigeria, many of these roofs are fabricated with<br />

f y<br />

And z xx = bd 2 3<br />

either steel or timber. This research work focuses on<br />

6<br />

several research works on cost comparison of<br />

modeled timber and steel trusses and the comparative<br />

effects of shape configurations on the deflections of<br />

Where; m=bending moment; F y = max. Shear stress<br />

of the section; d = effective depth of the section;<br />

Z xx = section modulus;<br />

timber/steel trusses. In general, a truss system can be<br />

described as a triangular frame-work consisting of<br />

essentially, axially loaded members {Lau Wei<br />

Theing; 2005}. Trusses can also be described “as<br />

braced frame-works consisting of members (or bars)<br />

connected together at joints {or nodes}” {Weniyatra<br />

2004}. Trusses act like deep beams “a beam becomes<br />

stronger and stiffer as its depth increases” {Sattish et<br />

al; 2009}. But, when a deep beam carry a light load<br />

It is obvious that the effective depth d; governs the<br />

bending moment capacity. The main objective of this<br />

research is to determine the effect of shape and<br />

configuration on steel trusses. It is geared towards the<br />

determination of the most suitable truss section in<br />

terms of failure strength (deflection) and load bearing<br />

capacity. The scope of this research involves the<br />

analysis, design and fabrication of four (4) individual<br />

177


Research Journal in Engineering and Applied Sciences (ISSN: 2276-8467) 1(3):180-186<br />

Comparative Overview of Timber and Steel Roof Truss Systems<br />

types of general truss system with different shapes<br />

and configuration. This research is to be carried out<br />

using all plane two-dimensional trusses with supports<br />

at both ends of the span and assumed to be pinned.<br />

All the trusses are to bear the concentrated loads at<br />

the nodes only. The structural analysis is carried out<br />

manually using code BS 5950, 2000. A formula is<br />

generated, relating actual truss sizes to modeled truss<br />

shapes. The modeled shapes are to be loaded and<br />

their deflections noted respectively. The loads will be<br />

gradually increased {using a sequence} until the truss<br />

system deflects.<br />

LITERATURE REVIEW<br />

Ohahuna (2008) in a work titled “Short term and long<br />

term comparative cost analysis of timber and steel<br />

roof trusses” carried out a cost comparison study<br />

between timber and steel truss frame used in<br />

residential and commercial buildings in Benin city to<br />

show the cost effectiveness of each material and<br />

connection type within the short term and long term<br />

periods. Ohahuna (2008) fabricated samples of<br />

models of trusses and prepared the Bill of<br />

Engineering Measurement and Evaluation (BEME)<br />

and used it for the cost comparison. Four samples of<br />

1.6m span, six web king post trusses were designed<br />

in accordance with the standard truss method, all<br />

fabrications were single unit types and the<br />

fabrications were carried out in two categories for<br />

both nail connection and bolts and nuts connection.<br />

The four fabricated trusses can be described as<br />

follows:<br />

Timber roof trusses pitch with nail connections<br />

Timber roof trusses pitch with bolts and nuts<br />

connections<br />

Steel roof trusses pitch with arc welded<br />

connections<br />

Steel roof trusses pitch with bolts and nuts<br />

connections.<br />

For the steel fabrication work, the 38.1mm (1½ inch)<br />

width, flat bar was used for both connection types<br />

and for the timber fabrication work, the Bafia wood<br />

was used for both connection types at 38.1mm x<br />

25.4mm (1½ inches by 1 inch) dimensions. Below is<br />

the sketch of the dimensional layout for the fabricated<br />

roof trusses in both timber and steel. In Nov 2008, a<br />

further research arose to verify Ohahuna 2008;<br />

Uwaya (2008) researched further on “cost<br />

comparison of timber roof truss and steel roof truss of<br />

residential buildings” Uwaya adopted Ohahuna<br />

research idea and concluded that the difference in<br />

cost between the modeled timber trusses and the<br />

modeled steel trusses is also approximately 50<br />

percent. Ezeagu and Eze(2009) also confirm the<br />

percentage ratio.<br />

In a work titled “Deflection of monochord and double<br />

chord roof truss system using timber and steel”<br />

Onoyivbeta (2010) carried out a destructive<br />

experimental test on six modeled roof trusses, namely<br />

monochord steel truss with welded connection,<br />

double chord steel truss with welded connection,<br />

monochord timber truss with nail connection, double<br />

chord timber truss with nail connection, monochord<br />

timber truss with bolt connection and double chord<br />

timber truss with bolt connection. Onoyivbeta (2010)<br />

was seen as the expansion of the earlier work done by<br />

Ayodele (2009) on the topic “Deflection of<br />

monochord and double chord timber truss<br />

system”Ayodele fabricated eight trusses as described<br />

below;<br />

Monochord timber truss with nail connections<br />

Double chord timber truss with nail connections<br />

Monochord timber truss with bolt connections<br />

Double chord timber truss with bolt connections<br />

Ayodele used an empirical scaled equation in the<br />

modeling considering the choice of scale and<br />

properties of the prototype to those of the model. The<br />

tests by Ayodele and Onoyivweta were to note the<br />

failure loads and maximum deflections. Offor (2011)<br />

in a work titled “Effect of shape configuration on the<br />

deflection of trusses” carried out a non destructive<br />

experimental test on twelve number of four modeled<br />

monochord trusses namely; Howe trusses, Hip step<br />

down trusses, parallel chord trusses and dual pitch<br />

trusses. The trusses were constructed using soft wood<br />

(Obeche) of 25mm x 25mm (1inch by 1 inch). The<br />

objective of the test was to obtain the deflections of<br />

the aforementioned truss configurations when<br />

subjected to known load values. Offor equally<br />

adopted Ohahuna model size but fabricated different<br />

shapes of the trusses<br />

METHODOLOGY<br />

This experiment is carried out on twelve samples of<br />

four individual truss shapes and configurations. This<br />

includes;<br />

Dimensions<br />

The steel bar used has a width of 25mm and thickness<br />

of 2mm. All the models have span of 1600mm<br />

{1.6m}. The rise is 200mm {0.2m}. The vertical web<br />

members which form the nodal points are placed at<br />

200mm {0.2m} centres. The diagonal webs run inbetween<br />

adjacent joints of top chord and vertical<br />

web, forming a series of interrelated triangles.<br />

Consequently, Ayodele (2009) and Onoyivbeta<br />

Elizabeth (2010) adopted Ohahuna (2008) models of<br />

timber and steel trusses, but considered the<br />

deflections of the models.<br />

178


Research Journal in Engineering and Applied Sciences (ISSN: 2276-8467) 1(3):180-186<br />

Comparative Overview of Timber and Steel Roof Truss Systems<br />

Fig. 3. A loaded truss system on a simply supported<br />

platform<br />

Table1: BEME summary result table<br />

S/No Item Description Amount<br />

1. Fabrication cost of single unit timber truss ₦3,440<br />

with nail connection<br />

2. Fabrication cost of single unit timber truss ₦4,790<br />

with bolted connection<br />

3. Fabrication cost of single unit steel truss ₦5,800<br />

with arc welded connection<br />

4 Fabrication cost of single unit steel truss<br />

with bolted connection<br />

₦9,980<br />

Source: (Ohahuna 2008)<br />

Table 2: Summary of test result one<br />

S/No Item Description Max. Deflection<br />

1. Monochord timber truss with 40mm @ 20kN<br />

nail connections<br />

2. Monochord timber truss with 43.5mm @ 30kN<br />

bolted connections<br />

3. Double chord timber truss with 46.5mm @ 30kN<br />

nail connections<br />

4. Double chord timber truss with<br />

bolted connections<br />

46.5mm @ 40kN<br />

Source: (Ayodele 2009)<br />

Table 3: Summary of test result two<br />

S/No Item Description Max. Deflection<br />

1. Monochord timber truss 43.5mm @ 20kN<br />

with nail connections<br />

2. Monochord timber truss 43.5mm @ 30kN<br />

with bolted connections<br />

3. Double chord timber truss 46.5mm @ 30kN<br />

with nail connections<br />

4. Double chord timber truss 46.5mm @ 40kN<br />

with bolted connections<br />

5. Monochord steel truss with 25.1mm @ 10kN<br />

bolted connections<br />

6. Monochord steel truss with 25.3mm @ 10kN<br />

welded connections<br />

7. Double chord steel truss 25.5mm @ 30kN<br />

with bolted connections<br />

8. Double chord steel truss<br />

with welded connections<br />

25.7mm @ 70kN<br />

(Source: Onoyivweta,2010)<br />

Table 4: Summary of Deflections<br />

S/No Truss shapes Average Maximum<br />

deflections<br />

1. Howe truss 12.3mm @ 50kN<br />

2. Hip Step down 14.8mm @ 50kN<br />

3. Parallel Chords 33.7mm @ 50kN<br />

4. Dual Pitch 18.2mm @ 50kN<br />

Source: Offor (2011), Ezeagu and Offor (2011).<br />

After concluding the experiment on the four different<br />

truss shapes and configuration, the results obtained<br />

for all truss models is presented in a tabular form as<br />

shown below. It was observed that the maximum<br />

deflections occurred at the mid-span for all truss<br />

models except for the pitch. However, when loaded<br />

with a load of 50kg @ mid-span, maximum<br />

deflection occurred at the mid-span for all truss<br />

models. Below are tables showing average maximum<br />

deflections for each truss models and their respective<br />

loadings. This is obtained by taking the average of<br />

each truss model.<br />

Table 5. Average maximum deflection for Howe<br />

truss model<br />

Loading (kg)<br />

Maximum deflections (mm)<br />

Truss<br />

1<br />

Truss 2 Truss 3 1+2+3<br />

3<br />

5 kg @ 200 mm c/c 2.7 2.5 2.8 2.7<br />

10 kg @ 400mm c/c 2.7 2.4 3.0 2.7<br />

10 kg @ 200 mm c/c 6.6 6.5 6.9 6.7<br />

20 kg @ 400mm c/c 9.0 8.7 9.0 8.9<br />

50 kg @ mid-span 11.1 10.9 11.1 11.0<br />

Table 6. Average maximum deflection for hip-step<br />

down truss model<br />

Loading (kg)<br />

Maximum deflections (mm)<br />

Truss 1 Truss 2 Truss 3 1+2+3<br />

3<br />

5 kg @ 200 mm c/c 4.9 4.7 4.3 4.6<br />

10 kg @ 400mm c/c 4.7 4.6 4.2 4.5<br />

10 kg @ 200 mm c/c 9.0 8.9 8.5 8.8<br />

20 kg @ 400mm c/c 13.3 13.2 13.0 13.2<br />

50 kg @ mid-span 15.0 14.9 14.7 14.9<br />

Source: Joseph, 2011<br />

Table 7. Average maximum deflection for Dual-pitch<br />

truss model<br />

Loading (kg)<br />

Maximum deflections (mm)<br />

Truss 1 Truss 2 Truss 3 1+2+3<br />

3<br />

5 kg @ 200 mm c/c 7.9 8.1 8.0 8.0<br />

10 kg @ 400mm c/c 7.7 7.9 8.0 7.9<br />

10 kg @ 200 mm c/c 13.7 14.0 14.0 13.9<br />

20 kg @ 400mm c/c 16.5 16.8 16.9 16.7<br />

50 kg @ mid-span 18.4 18.4 18.4 18.4<br />

Source: Joseph, 2011<br />

Table 8 Average maximum deflection for parallel<br />

chord truss model<br />

Loading (kg)<br />

Maximum deflections (mm)<br />

Truss 1 Truss 2 Truss 3 1+2+3<br />

3<br />

5 kg @ 200 mm c/c 10.0 9.9 9.7 9.9<br />

10 kg @ 400mm c/c 10.0 10.0 10.0 10.0<br />

10 kg @ 200 mm c/c 26.1 26.1 25.9 26.0<br />

20 kg @ 400mm c/c 30.1 30.0 30.0 30.0<br />

50 kg @ mid-span 33.7 33.6 33.7 33.7<br />

Source: Joseph, 2011<br />

Since the experiment was performed on three<br />

samples of each truss shape and configuration<br />

namely: - Howe truss system, Hip-step down, Dualpitch<br />

and parallel chord system there is every<br />

tendency that the results might differ from each other.<br />

Therefore, it is of utmost importance to verify how<br />

different these results are from each other.The<br />

following table shows average nodal deflections for<br />

the four truss shapes and configurations.<br />

Table 9 Average results for Howe truss system<br />

Loading (kg)<br />

Nodal Deflections(mm)<br />

1 2 3 4 5 6 7<br />

5kg @ 200mm c/c 1.00 1.3 1.9 2.7 1.9 1.3 1.0<br />

10kg @ 400mm c/c 1.1 1.4 2.0 2.7 2.0 1.4 1.1<br />

10kg @ 200mmc/c 1.5 3.1 4.7 6.7 4.7 3.1 1.5<br />

20kg @ 400mm c/c 1.9 4.0 6.4 8.9 6.4 4.0 1.9<br />

50kg @ mid- span 2.7 5.9 8.3 11.0 8.3 5.9 2.7<br />

179


Research Journal in Engineering and Applied Sciences (ISSN: 2276-8467) 1(3):180-186<br />

Comparative Overview of Timber and Steel Roof Truss Systems<br />

Table 10 Average results for Hip-step down truss<br />

Loading (kg)<br />

Nodal Deflections(mm)<br />

1 2 3 4 5 6 7<br />

5kg @ 200mm c/c 1.3 2.2 3.4 4.6 3.4 2.2 1.3<br />

10kg @ 400mm 1.4 2.4 3.4 4.5 3.4 2.4 1.4<br />

c/c<br />

10kg @ 200mmc/c 2.2 4.4 6.2 8.8 6.2 4.4 2.2<br />

20kg @ 400mm 2.4 6.7 10.1 13.2 10.1 6.7 2.4<br />

c/c<br />

50kg @ mid- span 3.6 7.2 11.0 14.9 11.0 7.2 3.6<br />

Source: (Joseph, 2011)<br />

Table 11. Average results for Dual-pitch truss system<br />

Loading (kg)<br />

Nodal Deflections(mm)<br />

1 2 3 4 5 6 7<br />

5kg @ 200mm c/c 2.7 5.2 8.0 7.0 5.3 3.2 1.5<br />

10kg @ 400mm 2.7 5.1 7.9 6.8 5.1 3.0 1.2<br />

c/c<br />

10kg @ 200mmc/c 3.8 8.9 13.9 12.5 9.1 6.1 3.1<br />

20kg @ 400mm<br />

c/c<br />

5.5 11.3 16.7 15.5 12.1 8.1 3.9<br />

50kg @ mid- span 4.7 10.0 15.0 18.4 14.1 9.7 4.7<br />

(Source: Joseph, 2011)<br />

Table 12. Average results for Parallel Chord truss<br />

system<br />

Loading (kg)<br />

Nodal Deflections(mm)<br />

1 2 3 4 5 6 7<br />

5kg @ 200mm c/c 2.4 5.2 7.2 9.9 7.2 5.2 2.4<br />

10kg @ 400mm 2.5 5.0 7.1 10.0 7.1 5.0 2.5<br />

c/c<br />

10kg @ 200mmc/c 6.7 12.5 19.8 26.0 19.8 12.5 6.7<br />

20kg @ 400mm<br />

c/c<br />

7.2 14.9 22.0 30.0 22.0 14.9 7.2<br />

50kg @ mid- span 8.8 16.9 25.6 33.7 25.6 16.9 8.8<br />

(Source: Joseph, 2011)<br />

DISCUSSION<br />

From table 1, the total amount for steel fabrication is<br />

(₦5,800 + ₦9,980 = ₦15, 780), and the total amount<br />

for timber fabrication work is (₦3,440 + ₦4,790 =<br />

₦8,230). The difference in cost between steel and<br />

timber fabrications is ₦7,550 amounting to<br />

approximately 48% extra cost to timber truss for both<br />

material and labour lumped together. From tables 2<br />

and 3, it was inferred that the deflection of timber<br />

trusses using bafia species was less than 50mm for all<br />

models fabricated and tested, and that the deflection<br />

of steel trusses were less than 50mm for every model<br />

considered, showing that the loading condition<br />

generated within the deflection required (L/100).<br />

Howe trusses, Hip-step down trusses and dual-pitch<br />

trusses are types of trusses which are frequently used<br />

to support roofs while the parallel chord truss<br />

systems is mostly used to support floors and also in<br />

bridges.<br />

From tables 4.13a, b and c, the acceptable deflection<br />

limits for roof support is given as,<br />

Span/360 = 1600/360=4.44mm Span/300 = 1600/300<br />

= 5.33mm or 15mm for maximum consideration<br />

From tables 5 and 6, it is observed that the maximum<br />

deflections for both Howe and Hip-step down truss<br />

configurations satisfy the deflection limits for all<br />

loading condition applied.<br />

For the Dual-pitched truss system, table 7, shows that<br />

only loadings which are 10kg and less placed at<br />

200mm centres satisfy the above condition.<br />

For parallel chord truss systems which as earlier<br />

stated are mostly used to support floors and in<br />

bridges, the acceptable limit from tables 8 and 9<br />

include.<br />

Span/360 = 1600/360=4.44mm<br />

Span/300 = 1600/300 = 5.33mm<br />

Or 10mm<br />

In this case, results from table 10 shows that only<br />

loadings of 5kg and less placed at 200mm centres<br />

satisfy the deflection limit.<br />

In summary, Howe and Hip-step down truss<br />

configurations can carry loads up to 50kg @ midspan<br />

whereas Dual-pitch should not be loaded with<br />

more than 10kg loads placed at 200mm centres.<br />

Likewise, parallel chord should not be loaded with<br />

more than 5kg loads placed at 200mm centres.<br />

Finally, it can be deduced from the results of the<br />

experiment that Howe truss configuration is the best<br />

of the four truss configurations in terms of strength.<br />

Hip-step down, Dual-pitch and parallel chord follows<br />

in that order respectively. Graphs of deflections<br />

against loadings are then plotted as shown below;<br />

mm<br />

GRAPH 1a; Howe truss 1: Graphs of deflections<br />

against loadings<br />

180


Research Journal in Engineering and Applied Sciences (ISSN: 2276-8467) 1(3):180-186<br />

Comparative Overview of Timber and Steel Roof Truss Systems<br />

mm<br />

GRAPH 4.4.2a; Hip-step down truss 1: Graphs of<br />

deflections against loadings<br />

mm<br />

CONCLUSION <strong>AND</strong> RECOMMENDATION<br />

After thorough observations of the graphs obtained<br />

from each of the twelve truss systems and comparing<br />

the results of each shape and configuration to its<br />

average result; it could be deduced that the difference<br />

in the results were so small and therefore negligible.<br />

This shows that the level of accuracy observed during<br />

the experiment is arguably high and therefore the<br />

results is valid and can be deemed accurate.<br />

Also, comparing results from the graphs showing<br />

average nodal deflection results for the four truss<br />

systems, it can vividly be noted that Howe and Hipstep<br />

down truss systems gave similar curves and<br />

carries same range of loadings effectively and<br />

efficiently. “Effect of shape and configuration on<br />

steel trusses” which is aimed at determining if the<br />

shape and configuration of a truss system actually has<br />

effect on its load bearing capacity was carried out on<br />

four of the most commonly used truss shapes and<br />

configurations, namely; Howe, Hip-step down, Dualpitch<br />

and parallel chord truss systems. This study<br />

provided us with the following:-<br />

From the results recorded in table 5 to 10; with the<br />

maximum deflections being our utmost concern, it<br />

was observed that Howe truss system out of the four<br />

can be regarded as the best in terms of its load<br />

bearing capacity. During the course of the<br />

experiment, average maximum deflection values<br />

were recorded with respect to varying loading<br />

condition (table 5,6,7,8) at the end of which the<br />

Howe truss configuration was found to withstand all<br />

of such loads effectively and efficiently without<br />

exceeding the deflection limits.<br />

GRAPH 4.4.3a; Dual-pitch truss 1: Graphs of<br />

deflections against loadings<br />

mm<br />

GRAPH 4.4.4a; Parallel chord truss 1: Graphs of<br />

deflections against loadings<br />

Hip-step down truss configuration was also found to<br />

be effective and efficient under these loading<br />

conditions (as in Howe truss systems) except that its<br />

deflection values were slightly higher than those of<br />

Howe (table 6) However, it satisfied the deflection<br />

limits for all loading condition. It can therefore be<br />

rated as the second best in terms of its load bearing<br />

capacity.<br />

Using same loading conditions for the Dual-pitch and<br />

Parallel chord, their respective deflections were noted<br />

and recorded accordingly (tables 7 and 8). It was<br />

observed that the parallel chord had the least load<br />

bearing capacity of the four truss shapes and<br />

configurations. After conducting the experiment, the<br />

deflection values obtained were compared with<br />

acceptable defection limits as stated by well known<br />

and established bodies and institution which include.<br />

British standard codes (BS 8110, 1997 and BS 5940,<br />

2000), Department of civil Engineering, Monash<br />

University, Timber Research Association and<br />

Development of America (TRADA). It was found<br />

that:- Howe truss configuration satisfied the<br />

acceptable deflection limit of 15mm for roof trusses<br />

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Research Journal in Engineering and Applied Sciences (ISSN: 2276-8467) 1(3):180-186<br />

Comparative Overview of Timber and Steel Roof Truss Systems<br />

under long term effect for all the loading system<br />

used.<br />

Also, the Hip-step down configuration satisfied the<br />

same acceptable deflection limit (15mm) for loading<br />

system used. The Dual-pitch truss system on the<br />

other hand when compared against the acceptable<br />

deflection limit of 15mm was found that only under<br />

loadings of 10kg and less placed at 200mm centers<br />

satisfy this condition.<br />

Finally, the Parallel chord truss system when<br />

compared with the acceptable deflection limit of<br />

10mm for floors, it was noted that it will only be<br />

satisfactory under loadings of 5kg placed at 200mm<br />

centres and 10kg placed at 400mm centres and less.<br />

Maximum serviceability will be derived from the<br />

above truss configuration provided no alterations are<br />

made on the shape, configurations and dimension of<br />

the truss models designed by researcher (The<br />

dimensions of the model can be related to real life<br />

prototypes using the model equations and physical<br />

prototype .this calls for research funding.<br />

OBSERVATIONS<br />

Consequent upon the results of these experiment the<br />

maximum deflection for all the truss configurations<br />

except that of the Dual-pitch truss configuration<br />

occurred at the mid-span for all loading condition.<br />

However, with 50kg Load placed at the mid-span, the<br />

maximum deflection occurred at the mid-span for the<br />

four truss configurations.<br />

CONTRIBUTION TO KNOWLEDGE<br />

It has been evidently been shown that these variables<br />

i.e shape configuration, chord system, connection<br />

techniques and the type of material had a direct and<br />

indirect relationship with the deflection and cost of<br />

fabrication of the trusses.<br />

REFERENCES<br />

Ayodele (2009) “Deflection of Monochord and<br />

Double chord Timber Roof Truss Systems” An<br />

unpublished B.Eng work at the Department of Civil<br />

Engineering, University of Benin, supervised by<br />

Engr. Dr. C.A. Ezeagu<br />

.<br />

Ezeagu C.A and Eze A. B. K (2009) '' Comparative<br />

cost Analysis of timber and steel roof trusses'' Journal<br />

of Management and Enterprise Development. Vol. 6,<br />

No.1 pp 30-38 ISSN1117-1677.<br />

Ezeagu C. A. and Offor N. I (2011) ''Effect of Shape<br />

Configuration on the deflection of timber trusses''<br />

journal of Emerging trends in Engineering and<br />

applied science. Vol2. No 3, pp 414- 418.<br />

Ezeagu. C.A and Nwokoye D.N (2009) “Design in<br />

structural Timber” published by Mufti books,<br />

Nigeria. 1 st edition. ISBN: 978-2692-25-5<br />

Joseph C. (2011) “Effect of Shape Configuration on<br />

the Deflection of Steel Trusses” An unpublished<br />

B.Eng work at the Department of Civil Engineering,<br />

Nnamdi Azikiwe University Awka, supervised by<br />

Engr. Dr. C.A. Ezeagu<br />

Offor N.I. (2011) “Effect of Shape Configuration on<br />

the Deflection of Trusses” An unpublished B.Eng<br />

work at the Department of Civil Engineering,<br />

University of Benin, supervised by Eng. Dr. C.A.<br />

Ezeagu.<br />

Ohahuna U (2008), “Short term and Long term<br />

Comparative Cost Analysis of Timber and Steel Roof<br />

Trusses” An unpublished B.Eng work at the<br />

department of Civil Engineering, General<br />

Abdulsalami Abubakar College of Engineering,<br />

Igbinedion University Okada, Edo state, supervised<br />

by Engr. Dr. C. A. Ezeagu, July 2008.<br />

Onoyivweta E. (2010) “Deflection of Monochord and<br />

Double chord Timber Roof Truss Systems using<br />

timber and steel” An unpublished B.Eng work at the<br />

Department of Civil Engineering, University of<br />

Benin, supervised by Engr. Dr. C.A. Ezeagu.<br />

Uwaya P.I. (2008), “Cost Comparison of Timber<br />

Roof Truss and Steel Roof Truss of Residential<br />

Buildings” An unpublished B.Eng work at the<br />

Department of Civil Engineering, University of<br />

Benin, supervised by Engr. Dr. C.A. Ezeagu, Nov.<br />

2008.<br />

182


Rjeas Research Journal in Engineering and Applied Sciences 1(3) 177-183 Rjeas<br />

© Emerging Academy Resources (2012) (ISSN: 2276-8467)<br />

www.emergingresource.org<br />

825 825<br />

201<br />

200 200 200 200 200 200 200 200<br />

Fig 1: dimension layout<br />

Fig.2. four individual truss shapes and configurations<br />

183

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