(Tech. Specification) Total Tank Height of Shell, H1 m 14.1 Maximum Design Liquid Level, H 2 m Net Design Liquid Height, H 2 m 13.
|
|
- Raymond Gregory
- 5 years ago
- Views:
Transcription
1 A.1.0. Input Design Data Quantity of Tank Nos. 2 Diaeter, D 12 (Tech. Specification) Total Tank Height of Shell, H Maxiu Design Liquid Level, H Net Design Liquid Height, H Refer Annexture - A Noinal Capacity, Q Gross Capacity, Q Effective Capacity, Q (Tech. Specification) Specific Gravity of LDO, G (Tech. Specification) Design Density of liquid, ρ kg/ Design Pressure, P LC Hydrostatic Head Vacuu Pressure, V p kg/ Design Teperature, T C 60 Corrosion Allowance, C 1.5 Joint Efficiency Factor, E Radiography Exaination Material of Construction Spot Radiography IS 2062 Gr. A Maxiu Allowable working Stress,S d kg/c Ref. Cl. No of IS:803 AllowableYield Stress, S y kg/c Ref. Cl. No of IS:803 Width of Shell Plates, W s 1.5 Width of Botto Plates, W b 1.5 Width of Roof Plates, W r 1.5 Yield Stress Miniu, σy Mpa 250 Table 3, Page 5 IS 2062 B.0. DETAILED CALCULATIONS. B.1.0. Calculation of Shell Plate Thickness. 1.1 Nuber of Shell Coures Nos. 10 Calculated Width in Mtr. Sr. No. Shell Course Thickness () Adopted Thickness () 1 Course Course Course Course Course Course Course Course Course Course B.1.1 Thickness of 1 st Course, t = (50xGxDx(H-0.3)/σ a xe) + C Page 22 & 23 of IS:803 Course Under consideration, n 1 Height fro the Botto of course under consideration to the top of curb angle, H= H t - ((n-1) x W s ) 14.1 Thickness of 1st Course, t 7.3 Thickness of 1st Course Considered, ts1 8 B.1.2 B.1.3 B.1.4 Thickness of 2 nd Course, t = (50xGxDx(H-0.3)/σ a xe) + C Course Under consideration, n 2 Height fro the Botto of course under consideration to the top of curb angle, H 12.6 Thickness of 2nd Course, t 6.67 Thickness of 2nd Course Considered, ts2 8 Thickness of 3 rd Course, t = (50xGxDx(H-0.3)/σ a xe) + C Course Under consideration, n 3 Height fro the Botto of course under consideration to the top of curb angle, H= H t - ((n-1) x W s ) 11.1 Thickness of 3 rd Course, t 6.04 Thickness of 3rd Course Considered, ts3 6 Thickness of 4 th Course, t = (50xGxDx(H-0.3)/σ a xe) + C Course Under consideration, n 4 Height fro the Botto of course under consideration to the top of curb angle, H 9.6 Thickness of 4th Course, t 5.41 Thickness of 4th Course Considered, ts4 6
2 B.1.5 Thickness of 5 th Course, t = (50xGxDx(H-0.3)/σ a xe) + C Course Under consideration, n 5 Height fro the Botto of course under consideration to the top of curb angle, H 8.1 Thickness of 5th Course, t 4.78 Thickness of 5th Course Considered, ts5 6 B.1.6 B.1.7 B.1.8 B.1.9 B.1.10 Thickness of 6 th Course, t = (50xGxDx(H-0.3)/σ a xe) + C Course Under consideration, n 6 Height fro the Botto of course under consideration to the top of curb angle, H 6.6 Thickness of 6th Course, t 4.15 Thickness of 6th Course Considered, ts 6 5 Thickness of 7 th Course, t = (50xGxDx(H-0.3)/σ a xe) + C Course Under consideration, n 7 Height fro the Botto of course under consideration to the top of curb angle, H 5.1 Thickness of 7th Course, t 3.52 Thickness of 7th Course Considered, ts7 5 Thickness of 8 th Course, t = (50xGxDx(H-0.3)/σ a xe) + C Course Under consideration, n 8 Height fro the Botto of course under consideration to the top of curb angle, H 3.6 Thickness of 8th Course, t 2.89 Thickness of 8th Course Considered, ts8 5 Thickness of 9 th Course, t = (50xGxDx(H-0.3)/σ a xe) + C Course Under consideration, n 9 Height fro the Botto of course under consideration to the top of curb angle, H 2.1 Thickness of 9th Course, t 2.26 Thickness of 9th Course Considered, ts9 5 Thickness of 10 th Course, t = (50xGxDx(H-0.3)/σ a xe) + C Course Under consideration, n 10 Height fro the Botto of course under consideration to the top of curb angle, H 0.6 Thickness of 10th Course, t 1.63 Thickness of 10th Course Considered, ts10 5 Average Thickness Of Tank-Shell 6.28 B.2.0 B.3.0 Botto Plate Thickness. As per Clause No (a), Page 17 of IS 803; All Botto Plate of tank, uniforly resting on the ground, shall have a iniu noinal thickness of 6, Therefore selected thickness of botto plate is 8. Roof Plate Thickness. As per Clause No , Page 36 of IS 803; Miniu noinal thickness of roof plates shall be 5., Therefore selected thickness of Roof plate is 5. B.4.0 Calculation of Design Wind Pressure. Cl. 5.3, page 8 of IS:875 (Part /s Design Wind Speed, V z = V b x k 1 x k 2 x k 3 3) Basic wind speed, V b /s 39 Fig. 1, IS:875 (Part 3) Basic wind speed, V b K/hr Probability Factor (Risk Coefficient ), k As per Table1 IS:875 (Part 3) Terrian, height and structure size factor, k As per Table2 IS:875 (Part 3) Cl , page 12 of IS:875 - Topography factor, k 3 1 (Part 3) Design Wind Speed, V z /s Design Wind Pressure, P d = 0.6 x V z N/ Cl. 5.4, page 12 of IS:875 (Part 3) Design Wind Pressure, P d kg/
3 B.5.0 Stability of Tank Shell against External Loads. As per Clause , Page 23 of IS 803, Stability of tank shell against external loads shall be checked by deterining the axiu height of the shell fro the top curb angle or wind girder that does not buckle under external loading i.e., wind pressure and internal vacuu as follows, Hg=1500t/p x (t/d) 3/2 Where, Hg = Vertical distance between the interediate wind girder and top angle of the shell in t = Average Shell Plate Thickness in height H1 in Average Shell Plate thickness without Corrosion Allowance, t D = Noinal Diaeter of Tank in p = Su of all external pressure acting on the tank shell i.e., design wind pressure (Pd) and internal vacuu (Vp) in kg/2 Su of all external Pressure acting on tank shell i.e. wind pressure (P d ) & Internal vacuu pressure (V p ). Vertical distance between the interediate wind grider and Top curb angle of shell, H g Since Hg (i.e.10.18) is less than noinal height of tank considered as 14, the kg/ Tank is not stable under external loads and there fore Wind Girder is required. No. Of Wind Girder Nos. 1 B.6.0 DESIGN OF WIND GIRDER As per clause of IS:803, the Required iniu section odulus of wind girder shall be deterined by the forula; Z=0.059 D 2 Hg X P / 150,Where Z=Section Modulus in c 3 D= Noral Diaeter of tank in M Hg=Vertical distance between the interediate wind grider and Top curb angle of shell in Mtr. P= Su Of all external pressure acting on the tank shell i.e., design wind pressure & kg/ 2 internal vaccue in kg/ Therefore, Z c Now, consider one wind girder to be provided(shell Thickness, as per detail F(b=250),Table-7 of IS:803; Section odulus is c 3 ) Which is ore than above value. Hence, wind girders On tank shell to be provided to stable the tank B.7.0 Checking of Stress due to Hydrostatic load. Sh = [50x(H-0.3)xD]/t 3/7 Min. UTS Where, Sh = Hydrostatic Stress in kg/c2 H = Height of tank in D = Noinal Diaeter of the tank in t = Average Shell Plate Thickness in (without corrosion allowance) Average shell plate thickness without Corrosion allowance, t 4.78
4 Therefore, Putting the values in Above Eqn., we get L.H.S., S h kg/c Ultiate Tensile Strength of IS 2062 Mpa 410 Page 5, Table 3 IS 2062 Ultiate Tensile Strength of IS 2062 kg/c R.H.S, i.e. 3/7 of UTS kg/c Since L.H.S < R.H.S, The average shell plate thickness under Hydrostatic load is safe. B.8.0 Selection of Curb Angle on Tank Shell. As per Clause , Page 26 of IS 803, for a tank of diaeter over 10 and upto and including 18, the size of roof curb angle required is ISA 65X65X8 thk. This will be attached to the upper edge of the external surface of the tank shell. Hence, Actual Curb Angle on tank shell Provided is ISA 65X65X8 thk B.9.0 Calculation of Structurals. B DESIGN OF RAFTER (Refer Annexture -B) : Sizing Calculation and Strength Checking : Roof area of Tank, Ar 2 TT x r x s in 2 Where r = Radius of conical roof in Mtr s = Slant length of conical roof in Mtr Thickness of Roof 5 considering the slope (1:16),slant height.s= Un-corroded wt. of roof plate, Wruc Kg Roof load per unit area, Wa = Weight of roof / Roof Area = (Wruc/Ar) in kg/c2 Therefore, Putting the values in Above Eqns., we get Ar Wd (Dead Load Per Unit Area) kg/ Considering 20 % Higher for Roof Accessories kg/ Unifor Live Load To Be Considered During Designing kg/ Wa (Total Load Per Unit Area) kg/ Wa (Total Load Per Unit Area) kg/c Maxiu rafter Spacing, L = t X (2f/Wa)^1/2 c Where, t = Thickness Roof plate c 0.50 f = Allowable Stress Value, Kg/ c.sq Wa= Total Load per Unit area for roof kg/c Miniu No. of rafters, n = 2 r /L Nos Actual No. of rafters provided, n Nos. 26 SinceasperCl.6.4.4of IS:803 the axiu spacing shall be 2000, we have provided 22 no. of rafters. Spacing or Rafter, = D/ No. of rafter 1451 Refer Annexture-B B Checking of rafter Size Main Rafter Considering, Rafter Meber as ISMC 150 with ; Section Modulus of c3; Moent of Inertia of c4. Unit Weight of Rafter Selected Kg/Mtr 16.4 Length of Rafter, L1 c 571 Refer Annexture-B
5 There fore roof load per unit length of rafter, W = Wa / nx Length of Rafter Kg/C The Maxiu Bending oent M ax. =( W L^2) /8 Kg-c Section Modulus, Z = M ax. / f Cu. C 8.63 AddingWeight of the ain rafter to the rafter Load W1 = W + Unit Wt of Rafter Kg/C The Maxiu Bending oent M ax. = ( W L^2 ) /8 Kg-c Indused Section Modulus, Z = M ax. / f Cu. C The Channel sections used ISMC-150 Selected for ain rafter has a section odulus of Zxx = Cu.C Since, Induced Section Modulus (i.e c3) is less than that of the eber considered (i.e c3); So the rafter is saft under Bending B Deflection Checking As per Bea Forulas, Page384 of "Process Equipent Design" by Brownell & Young; Max. Vertical Deflection, δ = (5 x W ra L 4 a )/(384ExI a )c, and as per Cl , Page 34 of IS:800,liiting Vertical deflection is given as δ=l/325 c. Deflection Checking for Rafter-A. Unifor load on Rafter-, W ra kg/c Length of Rafter, L c 571 Moent of Inertia for Rafter, I c SP:6 (1), Page 6 Youngs Modulus of Elasticity, E MPa Cl.1.3, Page 15 of IS:800 Youngs Modulus of Elasticity, E kg/c Max. Vertical Deflection for Rafter-A, δ a = (5 x W ra L 4 a )/(384ExI a ) c Liiting Vertical Deflection for Rafter-A, δ l =L a /325 c Max. Deflection is under perissible liit, hence eber considered for Rafter i.e. ISMC 150 is Safe Under loading and delflection. B.9.2 Crown Plate According to clause of IS:803 the diaeter of crown plate & the diaeter of flat surface of crawn plate required for & 630 respectively. The crown plate selected is 20 Thick MS plate 12 Mtr. Dia tank is 960 B.9.3 B Design of Center Colun Sizing Calculation and Strength Checking: Considering Center Colun configuration as a coposite section of ISMC of ISMC 200 & 250 Wt.of ISMC 200 Per unit lenght Kg/Mtr 22.1 Wt.of ISMC 250 Per unit lenght Kg/Mtr 30.4 Page 360, of "Process As per above configuration ean radius of gyration, R =(R xx + R yy )/2 Equipent & Design" by c Brownell & Young. Radius of Gyration along X-axis, R xx c 9.94 Radius of Gyration along Y-axis, R yy c 8.03 Length of Centre Colun considered, L cc c Maxiu Slenderness Ratio to avoid bukling, λ Table 3.1 of IS:800 Induced Slenderness Ratio, λ= L cc /R Induced Slenderness ratio is less than Max. Perissible, hence satisfactory Now, As per Table 5.1, Page 39 of IS:800, interpolation with respect to the above slenderness ratio & yield stress i.e 250 MPa, Perissible Stress in axial copression, σ ac MPa 41
6 Perissible Stress in axial copression, σ ac kg/c Induced Copressive stress, σ ic = Total copressive load(w c )/Cross Sectional Area of centre colun(a c ) Total Copressive Load, W c = (Weight of roof +unifor live load + wt. of rafter)/2 + Self Weight of central colun kg/c 2 kg Considering it is siply supported bea supporting on circufrential shell & on central coluns, so the load is equally divided on cirufrential shell & central colun Total Copressive Load, W c kg Cross Sectional Area of Centre Colun, A c =(A ISMC250 + A ISMC200 ) c SP:6 (1), Page 6 Induced Copressive stress, σ ic kg/c Since σ ic < σ ac, Centre colun Provided is a coposite section of ISMC 200 & ISMC 250 B.10 Weight Calculation for Tank. Total Weight of Shell, W s kg Weight of Shell Without Corrosion Allowance, W sca kg Weight of Roof, W r = Weight of plates + Weight of Rafters + Weight of Girders + kg Weight of crown Plate Weight of Roof Plate, W rp kg Total Weight of Structure,Approx kg 4000 Total Weight of Botto of Tank, W b kg Considering Weight of Coplete Staircase & hand railing, approx. W str kg 1800 Total Weight Of Nozzles,Approx. kg 350 Total Weight of Wind Girder kg 1159 Approxiate Total Weight of EptyTank, W total kg
MECHANICS OF MATERIALS
00 The McGraw-Hill Copanies, Inc. All rights reserved. T Edition CHAPTER MECHANICS OF MATERIALS Ferdinand P. Beer E. Russell Johnston, Jr. John T. DeWolf Lecture Notes: J. Walt Oler Texas Tech University
More informationDesign of Beams (Unit - 8)
Design of Beams (Unit - 8) Contents Introduction Beam types Lateral stability of beams Factors affecting lateral stability Behaviour of simple and built - up beams in bending (Without vertical stiffeners)
More informationMECHANICS OF MATERIALS Design of a Transmission Shaft
Design of a Transission Shaft If power is transferred to and fro the shaft by ygears or sprocket wheels, the shaft is subjected to transverse loading as well as shear loading. Noral stresses due to transverse
More informationMECHANICS OF MATERIALS
00 The cgraw-hill Copanies, Inc. All rights reserved. Third E CHAPTER 8 Principle ECHANICS OF ATERIALS Ferdinand P. Beer E. Russell Johnston, Jr. John T. DeWolf Lecture Notes: J. Walt Oler Texas Tech University
More informationChapter 8. Lecture Notes Dr. Rakhmad Arief Siregar Kolej Universiti Kejuruteraan Utara Malaysia
Chapter 8 Screw, Fasteners and the Design of Nonperanent Joint Lecture Notes Dr. Rakhad Arief Siregar Kolej Universiti Kejuruteraan Utara Malaysia Mechanical Engineering Design Sixth Metric Edition J.E.
More informationVisit Abqconsultants.com. This program Designs and Optimises RCC Chimney and Foundation. Written and programmed
Prepared by : Date : Verified by : Date : Project : Ref Calculation Output Design of RCC Chimney :- 1) Dimensions of Chimney and Forces 200 Unit weight of Fire Brick Lining 19000 N/m3 100 Height of Fire
More informationMoment of Inertia. Terminology. Definitions Moment of inertia of a body with mass, m, about the x axis: Transfer Theorem - 1. ( )dm. = y 2 + z 2.
Terinology Moent of Inertia ME 202 Moent of inertia (MOI) = second ass oent Instead of ultiplying ass by distance to the first power (which gives the first ass oent), we ultiply it by distance to the second
More informationSupplementary Information for Design of Bending Multi-Layer Electroactive Polymer Actuators
Suppleentary Inforation for Design of Bending Multi-Layer Electroactive Polyer Actuators Bavani Balakrisnan, Alek Nacev, and Elisabeth Sela University of Maryland, College Park, Maryland 074 1 Analytical
More informationBehaviour of Headed Anchor Blind Bolts Embedded in Concrete Filled Circular Hollow Section Column
Behaviour of Headed Anchor Blind Bolts Ebedded in Concrete Filled Circular Hollow Section Colun Yusak Oktavianus 1, Helen M. Goldsworthy 2, Ead F. Gad 3 1. Corresponding Author. PhD Candidate, Departent
More information00 Elasticity Mechanical Properties of olids tress and train. When a weight of 0kg is suspended fro a copper wire of length 3 and diaeter 0.4. Its length increases by.4c. If the diaeter of the wire is
More informationPhysics 6A. Stress, Strain and Elastic Deformations. Prepared by Vince Zaccone For Campus Learning Assistance Services at UCSB
Physics 6 Stress, Strain and Elastic Deforations When a force is applied to an object, it will defor. If it snaps back to its original shape when the force is reoved, then the deforation was ELSTIC. We
More informationMonitoring and system identification of suspension bridges: An alternative approach
Monitoring and syste identification of suspension bridges: An alternative approach Erdal Şafak Boğaziçi University, Kandilli Observatory and Earthquake Reseach Institute, Istanbul, Turkey Abstract This
More informationCritical Load columns buckling critical load
Buckling of Columns Buckling of Columns Critical Load Some member may be subjected to compressive loadings, and if these members are long enough to cause the member to deflect laterally or sideway. To
More informationJob No. Sheet No. Rev. CONSULTING Engineering Calculation Sheet
CONSULTING Engineering Calculation Sheet E N G I N E E R S Consulting Engineers jxxx 1 Structural Description The two pinned (at the bases) portal frame is stable in its plane due to the moment connection
More informationEVALUATION OF DESIGN PROVISIONS FOR IN-PLANE SHEAR IN MASONRY WALLS COURTNEY LYNN DAVIS
EVALUATION OF DESIGN PROVISIONS FOR IN-PLANE SHEAR IN MASONRY WALLS By COURTNEY LYNN DAVIS A thesis subitted in partial fulfillent of the requireents for the degree of MASTER OF SCIENCE IN CIVIL ENGINEERING
More informationFEM-Design. Verification Examples. version Motto: ,,There is singularity between linear and nonlinear world. (Dr.
FEM-Design version.3 8 Motto:,,There is singularity between linear and nonlinear world. (Dr. Ire Bojtár) StruSoft AB Visit the StruSoft website for copany and FEM-Design inforation at www.strusoft.co Copyright
More informationMECHANICS OF MATERIALS
CHATER MECHANICS OF MATERIAS Ferdinand. Beer E. Russell Johnston, Jr. John T. DeWolf Energy Methods ecture Notes: J. Walt Oler Teas Tech niversity 6 The McGraw-Hill Copanies, Inc. All rights reserved.
More informationLaboratory Manual Process Equipment Design-II
Laboratory Manual Process Equipment Design-II 1 List of Practical Expt No. Name of Practical 1-2 Drawing of sketches for various parts of equipments as per the list provided with lab manual 3 P and ID
More informationPhysics 2210 Fall smartphysics 20 Conservation of Angular Momentum 21 Simple Harmonic Motion 11/23/2015
Physics 2210 Fall 2015 sartphysics 20 Conservation of Angular Moentu 21 Siple Haronic Motion 11/23/2015 Exa 4: sartphysics units 14-20 Midter Exa 2: Day: Fri Dec. 04, 2015 Tie: regular class tie Section
More informationName :. Roll No. :... Invigilator s Signature :.. CS/B.TECH (CE-NEW)/SEM-3/CE-301/ SOLID MECHANICS
Name :. Roll No. :..... Invigilator s Signature :.. 2011 SOLID MECHANICS Time Allotted : 3 Hours Full Marks : 70 The figures in the margin indicate full marks. Candidates are required to give their answers
More information1 (40) Gravitational Systems Two heavy spherical (radius 0.05R) objects are located at fixed positions along
(40) Gravitational Systes Two heavy spherical (radius 0.05) objects are located at fixed positions along 2M 2M 0 an axis in space. The first ass is centered at r = 0 and has a ass of 2M. The second ass
More informationDesign Calculations. CTC My Address My City. Revision : 16/02/10. Example B102
Revision : 16/2/1 2 16/2/1 1 6/11/9 Rev. Date Description Aut. Chk. App. QA Job Tag : Description : Job Name : Drawing No : Vessel Tag : Bentley AutoPIPE Vessel (Microprotol) procal V33.3..2 1 prodia2
More informationMAHALAKSHMI ENGINEERING COLLEGE
MAHALAKSHMI ENGINEERING COLLEGE TIRUCHIRAALLI - 6113. QUESTION WITH ANSWERS DEARTMENT : CIVIL SEMESTER: V SUB.CODE/ NAME: CE 5 / Strength of Materials UNIT 3 COULMNS ART - A ( marks) 1. Define columns
More information2012 MECHANICS OF SOLIDS
R10 SET - 1 II B.Tech II Semester, Regular Examinations, April 2012 MECHANICS OF SOLIDS (Com. to ME, AME, MM) Time: 3 hours Max. Marks: 75 Answer any FIVE Questions All Questions carry Equal Marks ~~~~~~~~~~~~~~~~~~~~~~
More informationStrength of Materials
Strength of Materials Session Pure Bending 04 Leture note : Praudianto, M.Eng. g{ V ä Ä tçw ÄtÇÇ Çz XÇz ÇÜ Çz Xwâvtà ÉÇ WÑtÜàÅÇà g{ V ä Ä tçw ÄtÇÇ Çz XÇz ÇÜ Çz Xwâvtà ÉÇ WÑtÜàÅÇà Pure Bending: Prisati
More informationSOFTWARE FOR AASHTO LRFD COMBINED SHEAR AND TORSION COMPUTATIONS USING MODIFIED COMPRESSION FIELD THEORY AND 3D TRUSS ANALOGY
Report No. K-TRAN: KSU-08-5 FINAL REPORT October 2011 SOFTWARE FOR AASHTO LRFD COMBINED SHEAR AND TORSION COMPUTATIONS USING MODIFIED COMPRESSION FIELD THEORY AND 3D TRUSS ANALOGY Abdul Hali Hali Hayder
More informationUnit III Theory of columns. Dr.P.Venkateswara Rao, Associate Professor, Dept. of Civil Engg., SVCE, Sriperumbudir
Unit III Theory of columns 1 Unit III Theory of Columns References: Punmia B.C.,"Theory of Structures" (SMTS) Vol II, Laxmi Publishing Pvt Ltd, New Delhi 2004. Rattan.S.S., "Strength of Materials", Tata
More informationAPPENDIX 1 MODEL CALCULATION OF VARIOUS CODES
163 APPENDIX 1 MODEL CALCULATION OF VARIOUS CODES A1.1 DESIGN AS PER NORTH AMERICAN SPECIFICATION OF COLD FORMED STEEL (AISI S100: 2007) 1. Based on Initiation of Yielding: Effective yield moment, M n
More informationPerformance-Invariant Scaling of Square Solar Sails
4th International Syposiu on Solar Sailing Kyoto, Japan, January 17-20, 2017 Perforance-Invariant Scaling of Square Solar Sails Sergey Trofiov Keldysh Institute of Applied Matheatics Russian Acadey of
More informationLecture #8-3 Oscillations, Simple Harmonic Motion
Lecture #8-3 Oscillations Siple Haronic Motion So far we have considered two basic types of otion: translation and rotation. But these are not the only two types of otion we can observe in every day life.
More informationCivil & Structural Engineering Design Services Pty. Ltd.
Client: Project: Extreme Marquees Design check 5m 9m Function Standard Tent Structure for 80km/hr Wind 4m 9m Function Standard Tent Structure for 80km/hr Wind 3m 9m Function Standard Tent Structure for
More informationAIPMT / NEET (Physics, Chemistry and Biology) Code A/P/W. Time: 3 hrs Total Marks: 720
AIPMT / NEET - 06 (Physics, Cheistry and Biology) Code A/P/W Tie: hrs Total Marks: 70 General Instructions:. The Answer sheet is inside this Text booklet. When you are directed to open the text booklet,
More informationCreated by Neevia docuprinter LT trial version
October 10, 003 Agenda Item 650-464 Appendix for External Pressure Resp: John Lieb, TIC, lieb@tankindustry.com, FA 630-6-080 Purpose: The purpose of this item is to develop an appendix for API 650 to address
More informationMECHANICS OF MATERIALS
006 The Graw-Hill Copanies, n. ll rights reserved. Fourth E CHTER ure ECHNCS OF TERLS Ferdinand. Beer E. Russell Johnston, Jr. John T. DeWolf Bending Leture Notes: J. Walt Oler Teas Teh Universit ECHNCS
More informationIndex. Baltimore truss 362 bar 114 bar axis 114
Index A abrupt change in slope of the V and M diagra 472 active earth pressure 294 active grain pressure 285 air-supported hall 248 all-round pressure 248, 254 anchor chain 667 angle of internal friction
More informationε t increases from the compressioncontrolled Figure 9.15: Adjusted interaction diagram
CHAPTER NINE COLUMNS 4 b. The modified axial strength in compression is reduced to account for accidental eccentricity. The magnitude of axial force evaluated in step (a) is multiplied by 0.80 in case
More informationCOURSE TITLE : APPLIED MECHANICS & STRENGTH OF MATERIALS COURSE CODE : 4017 COURSE CATEGORY : A PERIODS/WEEK : 6 PERIODS/ SEMESTER : 108 CREDITS : 5
COURSE TITLE : APPLIED MECHANICS & STRENGTH OF MATERIALS COURSE CODE : 4017 COURSE CATEGORY : A PERIODS/WEEK : 6 PERIODS/ SEMESTER : 108 CREDITS : 5 TIME SCHEDULE MODULE TOPICS PERIODS 1 Simple stresses
More informationPresented by: Civil Engineering Academy
Presented by: Civil Engineering Academy Structural Design and Material Properties of Steel Presented by: Civil Engineering Academy Advantages 1. High strength per unit length resulting in smaller dead
More informationneeded to buckle an ideal column. Analyze the buckling with bending of a column. Discuss methods used to design concentric and eccentric columns.
CHAPTER OBJECTIVES Discuss the behavior of columns. Discuss the buckling of columns. Determine the axial load needed to buckle an ideal column. Analyze the buckling with bending of a column. Discuss methods
More informationAnswers to assigned problems from Chapter 1
Answers to assigned probles fro Chapter 1 1.7. a. A colun of ercury 1 in cross-sectional area and 0.001 in height has a volue of 0.001 and a ass of 0.001 1 595.1 kg. Then 1 Hg 0.001 1 595.1 kg 9.806 65
More informationProblem T1. Main sequence stars (11 points)
Proble T1. Main sequence stars 11 points Part. Lifetie of Sun points i..7 pts Since the Sun behaves as a perfectly black body it s total radiation power can be expressed fro the Stefan- Boltzann law as
More informationChapter 8 Deflection. Structural Mechanics 2 Dept of Architecture
Chapter 8 Deflection Structural echanics Dept of rchitecture Outline Deflection diagras and the elastic curve Elastic-bea theory The double integration ethod oent-area theores Conjugate-bea ethod 8- Deflection
More informationDetermination of the Young's modulus of an aluminium specimen
Maria Teresa Restivo, Faculdade de Engenharia da Universidade do Porto, Portugal, trestivo@fe.up.pt Carlos Sousa, CATIM - Centro de Apoio à Industria Metaloecânica, Porto, Portugal, csousa@cati.pt Noveber,
More informationProject Name Structural Calculation for Feature Pressing
Project Name Structural Calculation for Feature Pressing Presented to: Client Logo Revision Generated by Date Reviewed by Date Comment 0 1 2 3 Table of Contents 1.0 Introduction & Loadings... 3 1.1 Introduction
More informationSteel Structures Design and Drawing Lecture Notes
Steel Structures Design and Drawing Lecture Notes INTRODUCTION When the need for a new structure arises, an individual or agency has to arrange the funds required for its construction. The individual or
More informationCE573 Structural Dynamics [Fall 2008]
CE573 Structural Dynaics [Fall 2008] 1) A rigid vehicle weighing 2000 lb, oving horizontally at a velocity of 12 ft/sec, is stopped by a barrier consisting of wire ropes stretched between two rigid anchors
More informationLongitudinal strength standard
(1989) (Rev. 1 199) (Rev. Nov. 001) Longitudinal strength standard.1 Application This requirement applies only to steel ships of length 90 m and greater in unrestricted service. For ships having one or
More informationSubject Code: R13110/R13 I B. Tech I Semester Regular Examinations Jan./Feb ENGINEERING MECHANICS
Set No - 1 I B. Tech I Seester Regular Exainations Jan./Feb. 2015 ENGINEERING MECHANICS (Coon to CE, ME, CSE, PCE, IT, Che E, Aero E, AME, Min E, PE, Metal E) Tie: 3 hours Max. Marks: 70 What is the principle
More informationOcean 420 Physical Processes in the Ocean Project 1: Hydrostatic Balance, Advection and Diffusion Answers
Ocean 40 Physical Processes in the Ocean Project 1: Hydrostatic Balance, Advection and Diffusion Answers 1. Hydrostatic Balance a) Set all of the levels on one of the coluns to the lowest possible density.
More informationPhysics 120. Exam #2. May 23, 2014
Physics 10 Exa # May 3, 014 Nae Please read and follow these instructions carefully: ead all probles carefully before attepting to solve the. Your work ust be legible, and the organization clear. You ust
More information: APPLIED MECHANICS & STRENGTH OF MATERIALS COURSE CODE : 4021 COURSE CATEGORY : A PERIODS/ WEEK : 5 PERIODS/ SEMESTER : 75 CREDIT : 5 TIME SCHEDULE
COURSE TITLE : APPLIED MECHANICS & STRENGTH OF MATERIALS COURSE CODE : 4021 COURSE CATEGORY : A PERIODS/ WEEK : 5 PERIODS/ SEMESTER : 75 CREDIT : 5 TIME SCHEDULE MODULE TOPIC PERIODS 1 Simple stresses
More informationSHAPE IDENTIFICATION USING DISTRIBUTED STRAIN DATA FROM EMBEDDED OPTICAL FIBER SENSORS
16 H INERNAIONAL CONFERENCE ON COMPOSIE MAERIALS SHAPE IDENIFICAION USING DISRIBUED SRAIN DAA FROM EMBEDDED OPICAL FIBER SENSORS Mayuko Nishio*, adahito Mizutani*, Nobuo akeda* *he University of okyo Keywords:
More informationUSEFUL HINTS FOR SOLVING PHYSICS OLYMPIAD PROBLEMS. By: Ian Blokland, Augustana Campus, University of Alberta
1 USEFUL HINTS FOR SOLVING PHYSICS OLYMPIAD PROBLEMS By: Ian Bloland, Augustana Capus, University of Alberta For: Physics Olypiad Weeend, April 6, 008, UofA Introduction: Physicists often attept to solve
More informationI. Concepts and Definitions. I. Concepts and Definitions
F. Properties of a syste (we use the to calculate changes in energy) 1. A property is a characteristic of a syste that can be given a nuerical value without considering the history of the syste. Exaples
More informationME 354, MECHANICS OF MATERIALS LABORATORY COMPRESSION AND BUCKLING
ME 354, MECHANICS OF MATERIALS LABATY COMPRESSION AND BUCKLING PURPOSE 01 January 2000 / mgj The purpose of this exercise is to study the effects of end conditions, column length, and material properties
More informationMAKE SURE TA & TI STAMPS EVERY PAGE BEFORE YOU START
Laboratory Section: Last Revised on Deceber 15, 2014 Partners Naes: Grade: EXPERIMENT 8 Electron Beas 0. Pre-Laboratory Work [2 pts] 1. Nae the 2 forces that are equated in order to derive the charge to
More informationExternal Pressure... Thermal Expansion in un-restrained pipeline... The critical (buckling) pressure is calculated as follows:
External Pressure... The critical (buckling) pressure is calculated as follows: P C = E. t s ³ / 4 (1 - ν ha.ν ah ) R E ³ P C = Critical buckling pressure, kn/m² E = Hoop modulus in flexure, kn/m² t s
More information8 Deflectionmax. = 5WL 3 384EI
8 max. = 5WL 3 384EI 1 salesinfo@mechanicalsupport.co.nz PO Box 204336 Highbrook Auckland www.mechanicalsupport.co.nz 2 Engineering Data - s and Columns Structural Data 1. Properties properties have been
More informationLAB MECH8.COMP From Physics with Computers, Vernier Software & Technology, 2003.
LAB MECH8.COMP Fro Physics with Coputers, Vernier Software & Technology, 003. INTRODUCTION You have probably watched a ball roll off a table and strike the floor. What deterines where it will land? Could
More informationDepartment of Physics Preliminary Exam January 3 6, 2006
Departent of Physics Preliinary Exa January 3 6, 2006 Day 1: Classical Mechanics Tuesday, January 3, 2006 9:00 a.. 12:00 p.. Instructions: 1. Write the answer to each question on a separate sheet of paper.
More informationSub. Code:
Important Instructions to examiners: ) The answers should be examined by key words and not as word-to-word as given in the model answer scheme. ) The model answer and the answer written by candidate may
More informationDesign of Steel Structures Prof. S.R.Satish Kumar and Prof. A.R.Santha Kumar. Local buckling is an extremely important facet of cold formed steel
5.3 Local buckling Local buckling is an extremely important facet of cold formed steel sections on account of the fact that the very thin elements used will invariably buckle before yielding. Thinner the
More informationR13. II B. Tech I Semester Regular Examinations, Jan MECHANICS OF SOLIDS (Com. to ME, AME, AE, MTE) PART-A
SET - 1 II B. Tech I Semester Regular Examinations, Jan - 2015 MECHANICS OF SOLIDS (Com. to ME, AME, AE, MTE) Time: 3 hours Max. Marks: 70 Note: 1. Question Paper consists of two parts (Part-A and Part-B)
More informationIn the session you will be divided into groups and perform four separate experiments:
Mechanics Lab (Civil Engineers) Nae (please print): Tutor (please print): Lab group: Date of lab: Experients In the session you will be divided into groups and perfor four separate experients: (1) air-track
More information1. ARRANGEMENT. a. Frame A1-P3. L 1 = 20 m H = 5.23 m L 2 = 20 m H 1 = 8.29 m L 3 = 20 m H 2 = 8.29 m H 3 = 8.39 m. b. Frame P3-P6
Page 3 Page 4 Substructure Design. ARRANGEMENT a. Frame A-P3 L = 20 m H = 5.23 m L 2 = 20 m H = 8.29 m L 3 = 20 m H 2 = 8.29 m H 3 = 8.39 m b. Frame P3-P6 L = 25 m H 3 = 8.39 m L 2 = 3 m H 4 = 8.5 m L
More informationNonlinear Analysis of Reinforced Masonry Shear Walls with ASCE 41
Nonlinear Analysis of Reinforced Masonry Shear Walls with ASCE 41 Noveber 4, 2017 P. Benson Shing University of California, San Diego The Masonry Society AIA Provider: 50119857 Reinforced Masonry Wall
More informationPERIYAR CENTENARY POLYTECHNIC COLLEGE PERIYAR NAGAR - VALLAM THANJAVUR. DEPARTMENT OF MECHANICAL ENGINEERING QUESTION BANK
PERIYAR CENTENARY POLYTECHNIC COLLEGE PERIYAR NAGAR - VALLAM - 613 403 - THANJAVUR. DEPARTMENT OF MECHANICAL ENGINEERING QUESTION BANK Sub : Strength of Materials Year / Sem: II / III Sub Code : MEB 310
More informationCHAPTER 5 PROPOSED WARPING CONSTANT
122 CHAPTER 5 PROPOSED WARPING CONSTANT 5.1 INTRODUCTION Generally, lateral torsional buckling is a major design aspect of flexure members composed of thin-walled sections. When a thin walled section is
More information4.3 Moment Magnification
CHAPTER 4: Reinforced Concrete Columns 4.3 Moment Magnification Description An ordinary or first order frame analysis does not include either the effects of the lateral sidesway deflections of the column
More informationDETERMINATION OF ELASTIC CONSTANTS CORNU S METHOD
DETEMINATION OF ELASTIC CONSTANTS CONU S METHOD Ai: To deterine the elastic constants of the given aterial by Cornu s interference ethod. Apparatus: A glass or perspe plate is placed syetrically on two
More informationDr. Hazim Dwairi. Example: Continuous beam deflection
Example: Continuous beam deflection Analyze the short-term and ultimate long-term deflections of end-span of multi-span beam shown below. Ignore comp steel Beam spacing = 3000 mm b eff = 9000/4 = 2250
More informationColumns and Struts. 600 A Textbook of Machine Design
600 A Textbook of Machine Design C H A P T E R 16 Columns and Struts 1. Introduction.. Failure of a Column or Strut. 3. Types of End Conditions of Columns. 4. Euler s Column Theory. 5. Assumptions in Euler
More informationto introduce the principles of stability and elastic buckling in relation to overall buckling, local buckling
to introduce the principles of stability and elastic buckling in relation to overall buckling, local buckling In the case of elements subjected to compressive forces, secondary bending effects caused by,
More informationH Technical Reference
Reference H- H Reference... H-2 H-2 H-8 H-29... H-30... H-34... H-42... H-44 /... H-47... H-49 /... H-56 H- H-2 For Selecting a otor that satisfies the specifications required by your equipent is an iportant
More informationSample Question Paper
Scheme I Sample Question Paper Program Name : Mechanical Engineering Program Group Program Code : AE/ME/PG/PT/FG Semester : Third Course Title : Strength of Materials Marks : 70 Time: 3 Hrs. Instructions:
More informationAt the end of this lesson, the students should be able to understand
Instructional Objectives At the end of this lesson, the students should be able to understand Power screw echanis. The thread fors used in power screws. Torque required to raise and lower a load in a power
More informationENG1001 Engineering Design 1
ENG1001 Engineering Design 1 Structure & Loads Determine forces that act on structures causing it to deform, bend, and stretch Forces push/pull on objects Structures are loaded by: > Dead loads permanent
More informationMoment of inertia and torsional vibrations (Item No.: P )
Moent of inertia and torsional vibrations (Ite No.: P2133100) Curricular Relevance Area of Expertise: Physics Education Level: University Topic: Mechanics Subtopic: Static Equilibriu and Elasticity Experient:
More informationImproved Direct Displacement-Based Design Procedure for Performance-Based Seismic Design of Structures
Iproved Direct Displaceent-Based Design Procedure for Perforance-Based Seisic Design of Structures Rakesh K. Goel, California Polytechnic State University, San Luis Obispo, and Anil K. Chopra, University
More informationDesign of Steel Structures Dr. Damodar Maity Department of Civil Engineering Indian Institute of Technology, Guwahati
Design of Steel Structures Dr. Damodar Maity Department of Civil Engineering Indian Institute of Technology, Guwahati Module - 6 Flexural Members Lecture 5 Hello today I am going to deliver the lecture
More informationPLATE GIRDERS II. Load. Web plate Welds A Longitudinal elevation. Fig. 1 A typical Plate Girder
16 PLATE GIRDERS II 1.0 INTRODUCTION This chapter describes the current practice for the design of plate girders adopting meaningful simplifications of the equations derived in the chapter on Plate Girders
More informationEngineer s Handbook هندبوک مهندسی نرم افزار. انجمن اینونتور ایران Autodesk Inventor. Tel: &
Autodesk Inventor Engineer s Handbook هندبوک مهندسی نرم افزار Autodesk Inventor انجمن اینونتور ایران www.irinventor.com Email: irinventor@chmail.ir irinventor@hotmail.com Tel: 09352191813 & Engineer s
More informationModeling and Analysis of Thermal Bimorph Using COMSOL
Modeling and Analysis of Theral Biorph Using COMSOL Rachita Shettar *, Dr B G Sheeparaatti 2 Basaveshwar Engineering college Bagalkot- 587102 *Corresponding author: D/o J.H Shettar, #156B Shivananda nagar,
More informationEngineering Science OUTCOME 1 - TUTORIAL 4 COLUMNS
Unit 2: Unit code: QCF Level: Credit value: 15 Engineering Science L/601/10 OUTCOME 1 - TUTORIAL COLUMNS 1. Be able to determine the behavioural characteristics of elements of static engineering systems
More informationD : SOLID MECHANICS. Q. 1 Q. 9 carry one mark each. Q.1 Find the force (in kn) in the member BH of the truss shown.
D : SOLID MECHANICS Q. 1 Q. 9 carry one mark each. Q.1 Find the force (in kn) in the member BH of the truss shown. Q.2 Consider the forces of magnitude F acting on the sides of the regular hexagon having
More informationPES Institute of Technology
PES Institute of Technology Bangalore south campus, Bangalore-5460100 Department of Mechanical Engineering Faculty name : Madhu M Date: 29/06/2012 SEM : 3 rd A SEC Subject : MECHANICS OF MATERIALS Subject
More informationANALYSIS OF GATE Civil Engineering
ANALYSIS OF GATE 2018 Civil Engineering Transportation Engineering 9% Structural Analysis 2% General Aptitude 15% Engineering Matheatics 10% Engineering Mechanics 2% Fluid Mechanics 10% Solid Mechanics
More information2. A crack which is oblique (Swedish sned ) with respect to the xy coordinate system is to be analysed. TMHL
(Del I, teori; 1 p.) 1. In fracture echanics, the concept of energy release rate is iportant. Fro the fundaental energy balance of a case with possible crack growth, one usually derives the equation where
More informationRULES PUBLICATION NO. 17/P ZONE STRENGTH ANALYSIS OF HULL STRUCTURE OF ROLL ON/ROLL OFF SHIP
RULES PUBLICATION NO. 17/P ZONE STRENGTH ANALYSIS OF HULL STRUCTURE OF ROLL ON/ROLL OFF SHIP 1995 Publications P (Additional Rule Requirements), issued by Polski Rejestr Statków, complete or extend the
More informationEFFECT OF MATERIAL PROPERTIES ON VIBRATIONS OF NONSYMMETRICAL AXIALLY LOADED THIN-WALLED EULER-BERNOULLI BEAMS
Matheatical and Coputational Applications, Vol. 5, No., pp. 96-07, 00. Association for Scientific Research EFFECT OF MATERIAL PROPERTIES ON VIBRATIONS OF NONSYMMETRICAL AXIALLY LOADED THIN-WALLED EULER-BERNOULLI
More informationDUCTILITY OF THIN EXTENDED ENDPLATE CONNECTIONS
DUCTILITY OF THIN EXTENDED ENDPLATE CONNECTIONS Israel Oludotun Adegoke A thesis subitted to the Faculty of Engineering and the Built Environent, University of the Witwatersrand, Johannesburg, in fulfilent
More informationASME BPVC VIII Example E E4.3.8 PTB
ASME BPVC VIII-1 217 Example E4.3.7 - E4.3.8 PTB-4-213 Table of contents Comparison - Form for equations... 2 Example E4.3.7- Conical Transitions Without a Knuckle... 3 E4.3.7 Large End - Dished heads
More informationQuestion number 1 to 8 carries 2 marks each, 9 to 16 carries 4 marks each and 17 to 18 carries 6 marks each.
IIT-JEE5-PH-1 FIITJEE Solutions to IITJEE 5 Mains Paper Tie: hours Physics Note: Question nuber 1 to 8 carries arks each, 9 to 16 carries 4 arks each and 17 to 18 carries 6 arks each. Q1. whistling train
More informationENGINEERING SCIENCE H1 OUTCOME 1 - TUTORIAL 4 COLUMNS EDEXCEL HNC/D ENGINEERING SCIENCE LEVEL 4 H1 FORMERLY UNIT 21718P
ENGINEERING SCIENCE H1 OUTCOME 1 - TUTORIAL COLUMNS EDEXCEL HNC/D ENGINEERING SCIENCE LEVEL H1 FORMERLY UNIT 21718P This material is duplicated in the Mechanical Principles module H2 and those studying
More informationDesigning for the Road User. Maximum Spiral Transition Lengths
IPENZ Transportation Conference 11 October 2006 Queenstown, New Zealand Designing for the Road User Maxiu Spiral Transition Lengths K H M Weale Northern Region Technical Developent Leader MWH New Zealand
More informationMass Efficiency in Mechanical Design
Proceedings of the World Congress on Engineering 008 Vol II WCE 008, July - 4, 008, London, U.K. Mass Efficiency in Mechanical Design Subbiah Raalinga Abstract Using the axiu strain energy density in a
More informationTHE EFFECT OF SOLID PARTICLE SIZE UPON TIME AND SEDIMENTATION RATE
Bulletin of the Transilvania University of Braşov Series II: Forestry Wood Industry Agricultural Food Engineering Vol. 5 (54) No. 1-1 THE EFFECT OF SOLID PARTICLE SIZE UPON TIME AND SEDIMENTATION RATE
More informationOBJECTIVES INTRODUCTION
M7 Chapter 3 Section 1 OBJECTIVES Suarize data using easures of central tendency, such as the ean, edian, ode, and idrange. Describe data using the easures of variation, such as the range, variance, and
More informationUNIVERSITY OF SASKATCHEWAN ME MECHANICS OF MATERIALS I FINAL EXAM DECEMBER 13, 2008 Professor A. Dolovich
UNIVERSITY OF SASKATCHEWAN ME 313.3 MECHANICS OF MATERIALS I FINAL EXAM DECEMBER 13, 2008 Professor A. Dolovich A CLOSED BOOK EXAMINATION TIME: 3 HOURS For Marker s Use Only LAST NAME (printed): FIRST
More informationSECTION 7 DESIGN OF COMPRESSION MEMBERS
SECTION 7 DESIGN OF COMPRESSION MEMBERS 1 INTRODUCTION TO COLUMN BUCKLING Introduction Elastic buckling of an ideal column Strength curve for an ideal column Strength of practical column Concepts of effective
More information