Explore this Free Assignment Sample on RIICWD601E Manage Civil Works Design Processes to see how bridge design constraints, load calculations, truss selection, cost evaluation, and risk management are structured in line with Australian Standards. Get expert Online Assignment Help for civil engineering units, infrastructure design projects, and technically accurate academic writing from qualified professionals.
Bridge Truss Design Calculations and Cost Risk Analysis
1. Constraints And Requirements
There are constraints and requirements that the bridge design must take according to safety, functionality and regulations. The bridge can't structurally exceed a maximum elevation above the high water level of 24 m, and must allow for enough clearance under the overhead power lines and so be a maximum height of 32.5 m. According to the rules, the deck has to be 10 meters wide to have enough space for two lanes of traffic, and transverse beams should not be spaced further than 4 meters apart (Kempton et al. 2021). The truss members are limited to steel and the deck to concrete, with deck thickness being determined by the selected grade of concrete (23 cm for medium strength versus 15 cm for high strength). The bridge must meet load and safety constraints, including supporting two vehicle loading scenarios: The H25 truckload and 480 kN permit load.
2. Functional Specifications
The key parameters for the design of the bridge are described in the functional specifications. The Warren truss configuration was chosen for optimal load distribution and bending moments resistance with verticals. An optimized truss depth of 5m is found such that there is a balance between structural efficiency and material use. Truss members are fabricated utilizing high strength steel to achieve durability and strength, and medium-strength concrete used for the deck to keep first cost low without substantial degradation to performance (Nguyen et al. 2020). The truss members are calculated to take on axial forces and maximum bending moments, while the bridge deck is designed to sustain a maximum uniformly distributed load of 89,953 N/m. Lateral bracing is designed and other provisions are included for inspection and maintenance.
3. Design Options 1: Warren Truss
Figure 1: Design of the Warren Truss
(Source: Self-created in AutoCAD)
The calculation has been done per AS 1170, AS 4100, and AS 5100 standards.
Bridge Parameters
As per the approach
Span is considered 44 meters
Width= 10 meters
Panel length (based on 4m spacing)= 4 meters
Number of panels= 11
Truss height= 4.4 meters (typical 1/10 of span)
Deck thickness= 0.15m (using high-strength concrete)
Load Calculation
Dead Load
For concrete deck= Volume of the panel=10m*4m*0.15=6m3
Weight of the panel=6*2400kg/m3=14400 kg
Hence load per panel= 141.12 kn
For steel members= Main truss members= 35 kn per panel
Floor beam= 12.0 kn/ joint(given)
For Future surface layer
5cm thick layer
Volume per panel = 10m * 4m * 0.05m = 2 m³
Weight = 2 * 2400 kg/m³ = 4,800 kg
Load = 47.04 kN per panel
Hence Total Dead load per panel=235.16 kn
Live Load Calcualtion
H25 Truck Loading (Yahya et al. 2020).
Axle loads: 178 kN (rear), 71 kN (front)
Dynamic load allowance (DLA) = 0.3
Design wheel load = 178 * (1 + 0.3) = 231.4 kN
Permit loading
Total load = 480 kN
With DLA (0.3) = 480 * (1 + 0.3) = 624 kN
Load per truss = 312 kN
Calcualtion Of Shear Force
Due to dead load
Vmax = (Total dead load*span)/2
Vmax = (235.16*11)/2 = 1,293.38 kN
Due to live load (controlling case - Permit load)
Vmax = 312 kN (when load at support)
Maximum Bending Moment
Dead load
Mmax = (w*L²)/8
Mmax = (235.16*44²)/8 = 14,227.18 kN⋅m
Live load (Permit):
M_max = (624*44)/4 = 6,864 kN⋅m
Analysis Of The Diagonal Members
Diagonal length = √(4.0² + 4.4²) = 5.94m
Angle with horizontal (θ) = tan⁻¹(4.4/4.0) = 47.7°
Maximum forces calculation (Huang et al. 2021).
Max sf=1,293.38 kN
Diagonal forces would be Vmax*secθ=1,293.38*sec (47.7)= 1,746.063 kn
Using high-strength steel
Material: High-strength steel (fy = 450 MPa)
Design factor (φ)=0.9
Effective length factor (K) = 1.0
Required strength=1,746.063 kN
Member sizing would be based on the required area
For tension members
Areq = P/(φ * fy)
Areq = 1746.063*10³/(0.9* 450)
Areq = 4311.26 mm²
The buckling condition (Kaewunruen et al. 2022).
Effective length = K*L = 1.0*5,940 mm
Maximum slenderness ratio = 200
Required radius of gyration = 5,940/200 = 29.7 mm
Selected section is square hollow section of Size: 250mm*250mm*12mm
The compression capacity of the section is
λ = KL/r = (5,940/98.2) = 60.5 < 200 (Satisfied)
Compression capacity = φN_c = 2,484 kN > 2,167.26 kN(Satisfied)
Tension capacity
φN_t = 0.9 × 11,500 × 450 = 4,657.5 kN > 2,167.26 kN (Satisfied)
Local buckling
b/t ratio = 250/12 = 20.8 < 35 (Satisfied)
Hence the Section is compact.
Minimum weld size 8 mm
Minimum Bolt diameter M24
Minimum
End distance 50 mm
Deflection check
Allowable 44000/800= 55 mm acceptable
With this design there is an approach of considering of the bridge with a Warren truss bridge
Cost Analysis
|
Category |
Item |
Quantity |
Unit |
Rate (Aud/unit) |
Total Cost (Aud) |
|
Material Cost |
High-strength steel tubes (Chords) |
15,892.80 |
kg |
7 |
111,249.60 |
|
High-strength steel tubes (Diagonals) |
10,727.64 |
kg |
7 |
75,093.48 |
|
|
Carbon steel tubes (Floor beams) |
8,500 |
kg |
6.3 |
53,550.00 |
|
|
Subtotal Material |
239,893.08 |
||||
|
Connection Cost |
Joints |
42 |
joints |
500 |
21,000.00 |
|
Product Cost |
Products |
15 |
units |
1,000.00 |
15,000.00 |
|
Site Cost |
High-strength concrete deck |
11 |
panels |
5,300.00 |
58,300.00 |
|
Excavation |
150 |
m³ |
1 |
150 |
|
|
Abutments |
2 |
units |
6,000.00 |
12,000.00 |
|
|
Subtotal Site |
70,450.00 |
||||
|
Total Cost |
346,343.08 |
-
Risk Analysis
|
Risk ID |
Risk Description |
Probability (P) |
Impact (I) |
Risk Score (P×I) |
Mitigation Measures |
Responsible Person |
|
WR1 |
Diagonal Member Buckling |
0.4 (Medium) |
5 (Very High) |
20 |
Enhanced member sizing, regular structural inspection, additional bracing (Mohammadi et al. 2023). |
Structural Engineer |
|
WR2 |
Joint Stress Concentration |
0.6 (High) |
4 (High) |
24 |
Reinforced connections, stress distribution plates, regular joint monitoring |
Design Engineer |
|
WR3 |
Fatigue at Alternating Stress Points |
0.4 (Medium) |
4 (High) |
16 |
Fatigue-resistant details, regular NDT testing, stress monitoring |
QC Engineer |
|
WR4 |
Uneven Load Distribution |
0.4 (Medium) |
3 (Medium) |
12 |
Load balancing design, monitoring system, regular load testing |
Bridge Engineer |
|
WR5 |
Complex Fabrication Errors |
0.6 (High) |
3 (Medium) |
18 |
Detailed shop drawings, enhanced QC, expert fabrication team (Sun et al. 2020). |
Fabrication Manager |
|
WR6 |
Health and safety: Free falling, burning or trauma during the execution of the work |
0.6(High) |
4(High) |
24 |
Proper Usage of the safety planning and using PPE kits during the work (Sun et al. 2021). |
Safety manager |
4. Design Option 2: Pratt Truss
Figure 2: Design of the Pratt Truss
(Source: Self-created in AutoCAD)
Bridge Parameters
As per the approach
Span is considered 44 meters
Width= 10 meters
Panel length (based on 4m spacing)= 4 meters
Number of panels= 11
Truss height= 4.4 meters (typical 1/10 of span)
Deck thickness= 0.15m (using high-strength concrete)
Load Analysis
Dead load
Concrete deck
Volume per panel = 10m * 4m * 0.15m = 6 m³
Weight per panel = 14,400 kg
Load per panel = 141.12 kN
Steel members
Main truss members: 32 kN per panel (slightly less than Warren due to more efficient diagonal arrangement
Floor beams: 12.0 kN per joint
Future surface:
5cm thick layer (Kempton et al. 2021).
Load = 47.04 kN per panel
Total Dead load in panel 232.16 kn
Live Load
H25 Truck Loading with DLA = 231.4 kN
Permit Loading with DLA = 624 kN (312 kN per truss)
Diagonal Members Analysis
Geometric properties
Panel length (horizontal) = 4.0m
Truss height = 4.4m
Diagonal length = √(4.0² + 4.4²) = 5.94m
Angle with horizontal (θ) = tan⁻¹(4.4/4.0) = 47.7°
Force analysis
Maximum shear at support = 1,850 kN
Length = 5.94m
Design force = 1,850 * sec(47.7°) = 2,497.5 kN (tension)
Maximum shear near midspan = 425 kN
Design force = 425 * sec(47.7°) = 573.8 kN (compression)
Member sizing of end diagonal
Using high-strength steel (fy = 450 MPa):
Required area = 2,497.5*10³/(0.9*450)
Areq = 6,160 mm²
Selected section: SHS 250mm*250mm*12mm
Sizing of the Middle diagonal
Required area (with buckling) = 573.8*10³/(0.9*450*0.85)
Areq = 1,670 mm²
Selected section: SHS 150mm*150mm*8mm
Verification of the tension capacity of end diagonals
φNt = 0.9 × 11,500 × 450 = 4,657.5 kN > 2,497.5 kN Hence ok
Connection capacity:
Minimum bolt requirement: 6*M24 (8.8/TF)
Weld size: 10mm continuous fillet (Lazovic et al. 2022).
Verification of the tension capacity of middle diagonals
Slenderness check:
λ = KL/r = (5,940/58.5) = 101.5 < 200 Hence ok
Compression capacity:
φN_c = 1,250 kN > 573.8 kN Hence ok
Local buckling check:
b/t ratio = 150/8 = 18.75 < 35 Hence ok
Cost Analysis
|
Category |
Item |
Quantity |
Unit |
Rate (Aud/unit) |
Total Cost (Aud) |
|
Material Cost |
High-strength steel tubes (Chords) |
15,120 |
kg |
7 |
105,840.00 |
|
High-strength steel tubes (End Diagonals) |
3,218.40 |
kg |
7 |
22,528.80 |
|
|
High-strength steel tubes (Middle Diagonals) |
855.2 |
kg |
7 |
5,986.40 |
|
|
Carbon steel tubes (Floor beams) |
8,250 |
kg |
6.3 |
51,975.00 |
|
|
Subtotal Material |
186,330.20 |
||||
|
Connection Cost |
Joints |
49 |
joints |
500 |
24,500.00 |
|
Product Cost |
Products |
15 |
units |
1,000.00 |
15,000.00 |
|
Site Cost |
High-strength concrete deck |
11 |
panels |
5,300.00 |
58,300.00 |
|
Excavation |
150 |
m³ |
1 |
150 |
|
|
Abutments |
2 |
units |
6,000.00 |
12,000.00 |
|
|
Subtotal Site |
70,450.00 |
||||
|
Total Cost |
306,280.20 |
Risk Analysis
|
Risk ID |
Risk Description |
Probability (P) |
Impact (I) |
Risk Score (P×I) |
Mitigation Measures |
Responsible Person |
|
PR1 |
Tension Member Failure |
0.2 (Low) |
5 (Very High) |
10 |
Enhanced connection design, regular tension testing, strain monitoring |
Structural Engineer |
| PR2 | Vertical Member Instability |
0.4 (Medium) |
4 (High) |
16 |
Additional lateral bracing, regular alignment checks, stability monitoring |
Design Engineer |
| PR3 | End Panel Overstress |
0.6 (High) |
3 (Medium) |
18 |
Reinforced end panels, load distribution plates, regular inspection | QC Engineer |
| PR4 | Secondary Stress in Long Members | 0.4 (Medium) | 3 (Medium) | 12 | Temperature consideration, expansion joints, deformation monitoring | Bridge Engineer |
| PR5 | Web Member Connection Issues | 0.2 (Low) | 4 (High) | 8 | Specialized connection design, expert installation, regular maintenance | Construction Manager |
| PR6 | Health and safety: Free falling, burning or trauma during the execution of the work | 0.6(High) | 4 (High) | 24 | Proper Usage of the safety planning and using PPE kits during the work. | Safety manager |
Conclusion
This civil works design assignment demonstrates the application of structured design processes in accordance with RIICWD601E Manage Civil Works Design Processes and relevant Australian Standards. By evaluating both Warren and Pratt truss bridge options, the study addresses regulatory constraints, functional requirements, load actions, member design, cost efficiency, and risk management. Detailed calculations confirm structural adequacy under dead and live loading scenarios, while comparative cost analysis highlights the economic advantages of the Pratt truss configuration. The inclusion of risk assessment further strengthens design reliability and constructability considerations. Overall, the assignment reflects sound engineering judgement, compliance-driven decision-making, and practical design outcomes suitable for real-world bridge infrastructure projects.
