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International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 09 Issue: 05 | May 2022 www.irjet.net p-ISSN: 2395-0072
© 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 3547
COMPARATIVE STUDY ON ANALYSIS AND DESIGN OF TRUSS USING
MANUAL CALCULATIONS AND STAAD-PRO
Omkar S. Kalase1, Adityara B. Dange2, Shubham P. Thorat3, Adil A. Jamadar4, Pranil S. Patil5
1,2,3,4,5 Diploma Student, Department of Civil Engineering, Rajarambapu Institute of Technology, Rajaramnagar,
India
---------------------------------------------------------------------***---------------------------------------------------------------------
Abstract - Due to the rise in demand in steel structures in
recent years, there are number of softwarethatareavailable
in engineering field for design of steel structures.
This study deals with comparison of manual methods and
software to find the accurate design of the structure. In this
study the design of truss is first done by manual calculation
and second by the use of STAAD-Pro.
The results obtained are then compared to obtain the best
and most efficient truss for steel structure.
Key words: Design, Analysis, Fink Truss, Design,STAAD-
PRO, Steel take-off
1. INTRODUCTION
In all parts of the world steel industry is rising rapidly. Steel
roof trusses have a broad range of application in industry
involving of good load transfer mechanism without
negotiating with the structural appearance.
Now a days, number of application software are available in
market for designs in civil engineering field. software’s are
developed on basis of advanced analysis which includes the
effect of loads, earth quake effects etc.inthepresentwork,to
study the efficiency of certain civil engineering application
software an attempt was made.
The study of this paper reviews to analysis and design of
steel member /section to be used in construction of steel
structure, and its comparative study of properties using
software and manual calculations.
2. OBJECTIVE
1. To design an economical truss.
2. To study the properties of designed truss.
3. To compare the results of design of trussfromSTAADPRO
and manual calculations.
3. SCOPE OF THE PROJECT
 Increase the load carrying capacity of truss without
optimizing the materials used
 Modification in design methods which help in easy
design of Truss
 Decrease the materials and change in design used
without optimizing the load carrying capacity of truss.
4. MANUAL DESIGNS
4.1 Methodology in Manual design
1] Truss configuration
2] Loads Configuration
3] Member forces
4] Reactions
5] Resultants
4.2 Description of data in manual design
Rise of truss 1/4 of span
Self-weight of Purlins 318N/m
Roofing Asbestos cement sheet (dead
weight
= 171N/m2)
Height of Building 11M
C/C Spacing of truss 8M
Width of Building 16M
4.3 Truss Configuration
Let ɑ Be the Inclination of The Roof with The Horizontal
Tan ɑ = 4/8 = ½
ɑ= 26o34’ = 26.566o
Length Of the Rafter
=
Length Of Each Panel = 8.94/4 = 2.235M
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 09 Issue: 05 | May 2022 www.irjet.net p-ISSN: 2395-0072
© 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 3548
Fig No. 1 Truss Configuration
4.4 Loads on Panel Points
1]Dead Load
Assume Weight of Bracing= 12 N/M2
Dead Weight of Ac Sheet Sheets = 171 N/ M2
Self-Weight of Purlin= 318N/M2
=318x8 = 2544 N
Panel Length = 2.235m
The Panel Length in Plan
= 2.235 Cos 260 34’ = 2.00 m.
Load On Each Intermediate Panel Due to Dead Load
= (12 + 171 + 110) X (8 X 2) + 2544 = 7232N
≌ 7.4 KN
Load On End Panel Points of the Rafter
= 7.4/2 = 3.7 KN
Fig No. 2 Dead Loads on Truss
2] Live Load
ɑ= 26o 34’ = 26.566o
Assume No Access Provided to The Roof. The Live Load Is
Reduced By 20N/M2
For Each One Degree Above 10o Slope
Live Load= 750- 20 X (26.566-10)
= 418.68N/M2
The Load On Each Intermediate Panel
= 418.68*8*2
= 6698.88N = 6700N = 6.7KN
The Load On Each Panel Point
= 6700/2 = 3350N = 3.35KN
Fig No. 3 Live Loads on Truss
3] Wind Load
Expected The Life of the Industrial Building is 50 Years
and The Land is Plain and Surrounded by number Small
Building
K1 = 1.0
K2 = 0.89
K3 = 1.0
Vb = 47 M/S
Design Wind Speed Vz =K1 *K2 *K3*Vb
= 1.0*0.89*1.0*47
Design Wind Pressure, Pd = Vz
2
= 0.6 *41.832 = 1049.8 N/M2
Height Of Building Column Above Ground Level, H= 11m
Width Of Building, W= 16m
In This Present Example the Roof Angle Α Is 26.566o For
Which the Coefficients Are Tabulated Below
The Wind Force Is Given By
The Values of Coefficient Cpe for Various Conditions in The
Table Have Been Calculated by The Interpolation for
Appendix Xv Is 800- Part III
1) Windward Side
F1 = = (-0.8-0.2) X 1.05 X (8 X 2.235) = -
18.77≌-18.8kn
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 09 Issue: 05 | May 2022 www.irjet.net p-ISSN: 2395-0072
© 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 3549
F2 = -18.8/2 = -9.4 KN [ Intermediate Panel Points]
2) Leeward Side
F3 = = (-0.731-0.2) X 1.05 X (8 X 2.235)
= -17.48≌-17.5kn
F4 = -17.5/2= -8.75 KN [Intermediate Panel Points]
Fig No. 4 Wind loads on Truss
4.5 Reactions
The truss is symmetrical and therefore, the dead load and
live reactions will be the same on both supports but the
reactions due to wind load will be different on the two
supports
Dead Load Reaction
Taking Moment at Lo
7.4 X 2 + 7.4 X 4 +7.4 X 6 + 7.4 X 8 + 7.4 X 10 + 7.4 X 12+ 7.4 X
14 + 3.7 X 16 = R15 X 16
Rl0 = 29.6KN
By Symmetry, Rl0 = Rl5= 29.6KN
Live Load Reactions
Taking Moment at L0
6.7 X 2 + 6.7 X 4 +6.7 X 6 + 6.7 X 8 + 6.7 X 10 + 6.7 X 12+ 6.7 X
14 + 3.35 X 16 = R15 X 16
Rl0 = 29.6kn
By Symmetry, Rl0 = Rl5= 29.6 KN
Components of results
Force: 70.0 KN
Vertical component
= 70.0 cos 26.566o =62.60kN ↑
Horizontal component
= 70.0 sin 26.566o =31.30 KN ←
Force: 75.2kN
Vertical component
= 75.2 cos 26.566o = 67.26 KN ↑
Horizontal component
= 75.2sin 26.566o = 33.63 KN →
Net horizontal component
= 33.63- 31.30 = 2.33kN →
Horizontal force at each face shoe = 2.33/2 = 1.165kN →
5. Truss design on STAAD-PRO
Methodology used in design on STAAD
1] Snap node/beam
2] Supports
3] Properties
4] Loading [DL, LL, WL]
5] Load Envelope
6] Steel Design- Apply IS codes
7] Steel Take-off
8] Analysis of loads
9] Results
STAAD Design:
Use of figures has been done to explain the design process
Fig no 5 Assigning Node/beam
Fig No. 6 Assigning Supports
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 09 Issue: 05 | May 2022 www.irjet.net p-ISSN: 2395-0072
© 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 3550
Fig No. 7 Selection of materials
Fig No. 8 Assigning of materials to the truss
Fig No. 9 Assigning of Loads
Fig No. 10 Load Combinations
Fig No. 11 Selection of IS Codes
Fig No.12 Assigning Steel take off command
Fig No13. Analysis
Results From STAAD-PRO and manual design
*NOTE: HIGHLIGHTED SECTIONS ARE RESULTS BASED ON
MANUAL DESIGN REULTS WHILE THE NON-HIGHLIGHTED
ARE RESULTS FROM STAAD- PRO
STRESS
Rafter
DL LL WL
L
0
U
1
10
-58 -52.5 125.8848
-38.869 -35.192 93.870
U
1
U
2
9
-56 -50.3 125.8848
-36.648 -33.181 88.617
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 09 Issue: 05 | May 2022 www.irjet.net p-ISSN: 2395-0072
© 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 3551
U
2
U
3
8
-51.4 -46.5 125.8848
-34.426 31.170 -83.365
U
3
U
4
5
-48 -43.5 125.8848
-32.205 -29.159 78.112
U
4
U
5
15
-48 -43.5 125.8848
-32.205 -29.159 79.868
U
5
U
6
14
-51.4 -46.5 125.8848
-33.350 -30.195 82.775
U
6
U
7
13
-55.6 -50.3 125.8848
-36.648 -33.181 91.154
U
7
U
5
4
-58 -52.5 125.8848
-38.869 -35.192 96.796
STRESS
Main tie
DL LL WL
L
0
L
1
1
52 47 -115.5072
10.637 9.631 -24.141
L
1
L
2
17
45 40.7 -92.2704
3.237 2.931 -6.641
L
2
L
3
2
31.1 28.2 -44.8944
11.563 10.469 -28
L
3
L
4
3
45 40.7 -92.2704
3.237 2.931 9.241
L
4
L
5
16
52 47 -115.5072
22.20 20.10 -52.5
STRESS
Struts
DL LL WL
U1 L1
18
-6.2 -5.6 21.2064
-6.619 -5.993 15.652
U2 L2
20
-12.4 -11.2 42.128
-13.238 -11.985 31.305
U3 M1
22
-6.6 -6 21.064
-6.619 5.993 15.652
U3M2
23
-6.6 -6 21.064
-6.619 5.993 16.815
U6 L3
25
-12.4 -11.2 42.4128
-13.238 -11.985 33.630
U7 L4
27
-6.2 -5.6 21.2064
-6.619 5.993 16.815
STRESS
Minor
Slings
DL LL WL
U2 L1
19
7 6.3 -23.688
7.4 6.7 -17.5
U2 M1
21
6 5.4 -23.688
7.4 6.7 -17.5
U6 M2
24
6 5.4 -23.688
7.4 6.7 -18.8
U6 L4
26
7 6.3 -23.688
7.4 6.7 -18.8
STRESS
Minor
Slings
DL LL WL
U4 M1
11
20.3 18.4 -71.064
54.605 49.439 -135.819
L2 M4
6
13.8 12.5 -47.376
14.8 13.4 -35.0
U4 M2
7
20.3 18.4 -40.9464
22.20 20.10 -56.400
L3 M2
12
13.8 12.5 -47.376
51.295 46.443 -129.411
Graphical representation of loads on Rafters
Graph 1- Max Dead load on Rafters
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 09 Issue: 05 | May 2022 www.irjet.net p-ISSN: 2395-0072
© 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 3552
Graph 2- Max live Load in Rafters
Graph 3 – Max wind load on Rafters
Graphical representation of load on Main Ties
Graph 4- Max Dead load on main ties
Graph 5- Max live Load on Ties
Graph 6 – Max wind load on main ties
Graphical representation of load on Struts
Graph 7- Max Dead load in Struts
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 09 Issue: 05 | May 2022 www.irjet.net p-ISSN: 2395-0072
© 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 3553
Graph 8- Max live Load in Struts
Graph 9–Max wind load on struts
Graphical representation of load on Minor Slings
Graph 10-Max Dead load in Slings
Graph 11-Max live Load in Slings
Graph 12–Max wind load on Slings
Graphical representation of load on Minor Slings
Graph 13-Max Dead load in Slings
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 09 Issue: 05 | May 2022 www.irjet.net p-ISSN: 2395-0072
© 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 3554
Graph 14-Max live Load in Slings
Graph 15–Max wind load on Slings
Graph no. 16-Steel take-off
Graph NO. 17-Cost Comparison
CONCLUSION
1. From the above results we conclude that the axial
forces in MANUAL DESIGN aremoreascomparedto
STAAD-PRO.
2. From the above results we conclude that the
STAAD-PRO is more economic to use as less forces
are required.
3. From the above results we conclude that STAAD-
PRO model is more economical and suitable for
building as less material are required as can resista
greater number of forces than manual design
REFERENCES
[1] Limit state design of steel structure by S. K. Duggal
[2] IS CODE 875- PART 1 -1987 -CODE PRACTICE FOR
DESIGN LOADS
[3] IS CODE 875 – PART 2 -1987- (LIVE LOADS)
[4] IS CODE 875 – PART 3- 1987- (DEAD LOAD)

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COMPARATIVE STUDY ON ANALYSIS AND DESIGN OF TRUSS USING MANUAL CALCULATIONS AND STAAD-PRO

  • 1. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 09 Issue: 05 | May 2022 www.irjet.net p-ISSN: 2395-0072 © 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 3547 COMPARATIVE STUDY ON ANALYSIS AND DESIGN OF TRUSS USING MANUAL CALCULATIONS AND STAAD-PRO Omkar S. Kalase1, Adityara B. Dange2, Shubham P. Thorat3, Adil A. Jamadar4, Pranil S. Patil5 1,2,3,4,5 Diploma Student, Department of Civil Engineering, Rajarambapu Institute of Technology, Rajaramnagar, India ---------------------------------------------------------------------***--------------------------------------------------------------------- Abstract - Due to the rise in demand in steel structures in recent years, there are number of softwarethatareavailable in engineering field for design of steel structures. This study deals with comparison of manual methods and software to find the accurate design of the structure. In this study the design of truss is first done by manual calculation and second by the use of STAAD-Pro. The results obtained are then compared to obtain the best and most efficient truss for steel structure. Key words: Design, Analysis, Fink Truss, Design,STAAD- PRO, Steel take-off 1. INTRODUCTION In all parts of the world steel industry is rising rapidly. Steel roof trusses have a broad range of application in industry involving of good load transfer mechanism without negotiating with the structural appearance. Now a days, number of application software are available in market for designs in civil engineering field. software’s are developed on basis of advanced analysis which includes the effect of loads, earth quake effects etc.inthepresentwork,to study the efficiency of certain civil engineering application software an attempt was made. The study of this paper reviews to analysis and design of steel member /section to be used in construction of steel structure, and its comparative study of properties using software and manual calculations. 2. OBJECTIVE 1. To design an economical truss. 2. To study the properties of designed truss. 3. To compare the results of design of trussfromSTAADPRO and manual calculations. 3. SCOPE OF THE PROJECT  Increase the load carrying capacity of truss without optimizing the materials used  Modification in design methods which help in easy design of Truss  Decrease the materials and change in design used without optimizing the load carrying capacity of truss. 4. MANUAL DESIGNS 4.1 Methodology in Manual design 1] Truss configuration 2] Loads Configuration 3] Member forces 4] Reactions 5] Resultants 4.2 Description of data in manual design Rise of truss 1/4 of span Self-weight of Purlins 318N/m Roofing Asbestos cement sheet (dead weight = 171N/m2) Height of Building 11M C/C Spacing of truss 8M Width of Building 16M 4.3 Truss Configuration Let ɑ Be the Inclination of The Roof with The Horizontal Tan ɑ = 4/8 = ½ ɑ= 26o34’ = 26.566o Length Of the Rafter = Length Of Each Panel = 8.94/4 = 2.235M
  • 2. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 09 Issue: 05 | May 2022 www.irjet.net p-ISSN: 2395-0072 © 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 3548 Fig No. 1 Truss Configuration 4.4 Loads on Panel Points 1]Dead Load Assume Weight of Bracing= 12 N/M2 Dead Weight of Ac Sheet Sheets = 171 N/ M2 Self-Weight of Purlin= 318N/M2 =318x8 = 2544 N Panel Length = 2.235m The Panel Length in Plan = 2.235 Cos 260 34’ = 2.00 m. Load On Each Intermediate Panel Due to Dead Load = (12 + 171 + 110) X (8 X 2) + 2544 = 7232N ≌ 7.4 KN Load On End Panel Points of the Rafter = 7.4/2 = 3.7 KN Fig No. 2 Dead Loads on Truss 2] Live Load ɑ= 26o 34’ = 26.566o Assume No Access Provided to The Roof. The Live Load Is Reduced By 20N/M2 For Each One Degree Above 10o Slope Live Load= 750- 20 X (26.566-10) = 418.68N/M2 The Load On Each Intermediate Panel = 418.68*8*2 = 6698.88N = 6700N = 6.7KN The Load On Each Panel Point = 6700/2 = 3350N = 3.35KN Fig No. 3 Live Loads on Truss 3] Wind Load Expected The Life of the Industrial Building is 50 Years and The Land is Plain and Surrounded by number Small Building K1 = 1.0 K2 = 0.89 K3 = 1.0 Vb = 47 M/S Design Wind Speed Vz =K1 *K2 *K3*Vb = 1.0*0.89*1.0*47 Design Wind Pressure, Pd = Vz 2 = 0.6 *41.832 = 1049.8 N/M2 Height Of Building Column Above Ground Level, H= 11m Width Of Building, W= 16m In This Present Example the Roof Angle Α Is 26.566o For Which the Coefficients Are Tabulated Below The Wind Force Is Given By The Values of Coefficient Cpe for Various Conditions in The Table Have Been Calculated by The Interpolation for Appendix Xv Is 800- Part III 1) Windward Side F1 = = (-0.8-0.2) X 1.05 X (8 X 2.235) = - 18.77≌-18.8kn
  • 3. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 09 Issue: 05 | May 2022 www.irjet.net p-ISSN: 2395-0072 © 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 3549 F2 = -18.8/2 = -9.4 KN [ Intermediate Panel Points] 2) Leeward Side F3 = = (-0.731-0.2) X 1.05 X (8 X 2.235) = -17.48≌-17.5kn F4 = -17.5/2= -8.75 KN [Intermediate Panel Points] Fig No. 4 Wind loads on Truss 4.5 Reactions The truss is symmetrical and therefore, the dead load and live reactions will be the same on both supports but the reactions due to wind load will be different on the two supports Dead Load Reaction Taking Moment at Lo 7.4 X 2 + 7.4 X 4 +7.4 X 6 + 7.4 X 8 + 7.4 X 10 + 7.4 X 12+ 7.4 X 14 + 3.7 X 16 = R15 X 16 Rl0 = 29.6KN By Symmetry, Rl0 = Rl5= 29.6KN Live Load Reactions Taking Moment at L0 6.7 X 2 + 6.7 X 4 +6.7 X 6 + 6.7 X 8 + 6.7 X 10 + 6.7 X 12+ 6.7 X 14 + 3.35 X 16 = R15 X 16 Rl0 = 29.6kn By Symmetry, Rl0 = Rl5= 29.6 KN Components of results Force: 70.0 KN Vertical component = 70.0 cos 26.566o =62.60kN ↑ Horizontal component = 70.0 sin 26.566o =31.30 KN ← Force: 75.2kN Vertical component = 75.2 cos 26.566o = 67.26 KN ↑ Horizontal component = 75.2sin 26.566o = 33.63 KN → Net horizontal component = 33.63- 31.30 = 2.33kN → Horizontal force at each face shoe = 2.33/2 = 1.165kN → 5. Truss design on STAAD-PRO Methodology used in design on STAAD 1] Snap node/beam 2] Supports 3] Properties 4] Loading [DL, LL, WL] 5] Load Envelope 6] Steel Design- Apply IS codes 7] Steel Take-off 8] Analysis of loads 9] Results STAAD Design: Use of figures has been done to explain the design process Fig no 5 Assigning Node/beam Fig No. 6 Assigning Supports
  • 4. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 09 Issue: 05 | May 2022 www.irjet.net p-ISSN: 2395-0072 © 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 3550 Fig No. 7 Selection of materials Fig No. 8 Assigning of materials to the truss Fig No. 9 Assigning of Loads Fig No. 10 Load Combinations Fig No. 11 Selection of IS Codes Fig No.12 Assigning Steel take off command Fig No13. Analysis Results From STAAD-PRO and manual design *NOTE: HIGHLIGHTED SECTIONS ARE RESULTS BASED ON MANUAL DESIGN REULTS WHILE THE NON-HIGHLIGHTED ARE RESULTS FROM STAAD- PRO STRESS Rafter DL LL WL L 0 U 1 10 -58 -52.5 125.8848 -38.869 -35.192 93.870 U 1 U 2 9 -56 -50.3 125.8848 -36.648 -33.181 88.617
  • 5. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 09 Issue: 05 | May 2022 www.irjet.net p-ISSN: 2395-0072 © 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 3551 U 2 U 3 8 -51.4 -46.5 125.8848 -34.426 31.170 -83.365 U 3 U 4 5 -48 -43.5 125.8848 -32.205 -29.159 78.112 U 4 U 5 15 -48 -43.5 125.8848 -32.205 -29.159 79.868 U 5 U 6 14 -51.4 -46.5 125.8848 -33.350 -30.195 82.775 U 6 U 7 13 -55.6 -50.3 125.8848 -36.648 -33.181 91.154 U 7 U 5 4 -58 -52.5 125.8848 -38.869 -35.192 96.796 STRESS Main tie DL LL WL L 0 L 1 1 52 47 -115.5072 10.637 9.631 -24.141 L 1 L 2 17 45 40.7 -92.2704 3.237 2.931 -6.641 L 2 L 3 2 31.1 28.2 -44.8944 11.563 10.469 -28 L 3 L 4 3 45 40.7 -92.2704 3.237 2.931 9.241 L 4 L 5 16 52 47 -115.5072 22.20 20.10 -52.5 STRESS Struts DL LL WL U1 L1 18 -6.2 -5.6 21.2064 -6.619 -5.993 15.652 U2 L2 20 -12.4 -11.2 42.128 -13.238 -11.985 31.305 U3 M1 22 -6.6 -6 21.064 -6.619 5.993 15.652 U3M2 23 -6.6 -6 21.064 -6.619 5.993 16.815 U6 L3 25 -12.4 -11.2 42.4128 -13.238 -11.985 33.630 U7 L4 27 -6.2 -5.6 21.2064 -6.619 5.993 16.815 STRESS Minor Slings DL LL WL U2 L1 19 7 6.3 -23.688 7.4 6.7 -17.5 U2 M1 21 6 5.4 -23.688 7.4 6.7 -17.5 U6 M2 24 6 5.4 -23.688 7.4 6.7 -18.8 U6 L4 26 7 6.3 -23.688 7.4 6.7 -18.8 STRESS Minor Slings DL LL WL U4 M1 11 20.3 18.4 -71.064 54.605 49.439 -135.819 L2 M4 6 13.8 12.5 -47.376 14.8 13.4 -35.0 U4 M2 7 20.3 18.4 -40.9464 22.20 20.10 -56.400 L3 M2 12 13.8 12.5 -47.376 51.295 46.443 -129.411 Graphical representation of loads on Rafters Graph 1- Max Dead load on Rafters
  • 6. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 09 Issue: 05 | May 2022 www.irjet.net p-ISSN: 2395-0072 © 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 3552 Graph 2- Max live Load in Rafters Graph 3 – Max wind load on Rafters Graphical representation of load on Main Ties Graph 4- Max Dead load on main ties Graph 5- Max live Load on Ties Graph 6 – Max wind load on main ties Graphical representation of load on Struts Graph 7- Max Dead load in Struts
  • 7. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 09 Issue: 05 | May 2022 www.irjet.net p-ISSN: 2395-0072 © 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 3553 Graph 8- Max live Load in Struts Graph 9–Max wind load on struts Graphical representation of load on Minor Slings Graph 10-Max Dead load in Slings Graph 11-Max live Load in Slings Graph 12–Max wind load on Slings Graphical representation of load on Minor Slings Graph 13-Max Dead load in Slings
  • 8. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 09 Issue: 05 | May 2022 www.irjet.net p-ISSN: 2395-0072 © 2022, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 3554 Graph 14-Max live Load in Slings Graph 15–Max wind load on Slings Graph no. 16-Steel take-off Graph NO. 17-Cost Comparison CONCLUSION 1. From the above results we conclude that the axial forces in MANUAL DESIGN aremoreascomparedto STAAD-PRO. 2. From the above results we conclude that the STAAD-PRO is more economic to use as less forces are required. 3. From the above results we conclude that STAAD- PRO model is more economical and suitable for building as less material are required as can resista greater number of forces than manual design REFERENCES [1] Limit state design of steel structure by S. K. Duggal [2] IS CODE 875- PART 1 -1987 -CODE PRACTICE FOR DESIGN LOADS [3] IS CODE 875 – PART 2 -1987- (LIVE LOADS) [4] IS CODE 875 – PART 3- 1987- (DEAD LOAD)