No. Parts Qty Description Weight (lb) Cost. 4 Wheels (E) 4 Hard Rubber Tread 4 in. dia. $38.40
|
|
- Louisa Howard
- 5 years ago
- Views:
Transcription
1
2
3
4
5 4 Bill Of Materials No. Parts Qt Description Weight (lb) Cost 1 Nose and back 1 0 x50 x0.16 sheet, $41.75 plates (A & B) T361 Al. Axle Bracket 8 in. 04-T361 Al. Bar, 1 in. x 0.16 in. 0.7 $ Handle (D) 0 in. 04-T361 Al. Rod, 1 in. dia..4 $ Wheels (E) 4 Hard Rubber Tread 4 in. dia. $ Nose-back plate connection 1 Box of bolts ¼ in. dia. x $5.00 (estimate) 6 Link 1 Swivel bolt $.50 Total:.8 $98.00 Note: Aluum prices approximated through Rerson. Tires and bolts taken from McMaster-Carr Catalogue. Special Acknowledgement. Note: This sample is based upon an actual project submitted in F 1997 b: Kevin Choi Marcel Gordon Michael Martini Joseph Sullivan This report is flawed b omissions (like quantit and thread size of bolts, size and description of swivel bolt ) and is more tpical of student work rather than professional work. Readers are cautioned to take this into account when reviewing it. And of course feel free to raise and discuss an questionable issues in class.
6 5 Methods To start our design, we selected a list of materials based upon strength and cost and selected aluum for the structural components because it has a good strength-toweight ratio compared to steel and it is readil available. Within the aluum famil, we chose a stronger o in order to reduce the size of members and exploit strength to weight, hence create an efficient design. We bolted the back plate to the nose plate (instead of welding them together) so that the product could be shipped in a flat box. The handle functions as an extension to the bed in cart mode and functions as usual in upright mode. The rubber wheels are gentle on floors and absorb shock. The analsis emploed strength of materials, but did not include an advanced theor for the plates. The design was given a distinctive shape to distinguish it from the competition, et not limit its function.
7 6 Assumptions 1. The shear ield stress of ASTM A36 Steel can be approximated b taking 60% of the tensile ield stress based upon comparison of data found for other steels.. The shear ield stress of Aluum 04-T361 can be approximated b taking 60% of the tensile ield stress based upon comparison of data found for other aluum os. 3. Beam theor applies to the plate structure. Warnings 1. Wheels themselves were not designed.. Weld not analzed. 3. Swivel attachment of handle not analzed.
8 7 References Corrosion Resistance (Dennis McCrosk), Simpson Strong-Tie Compan, Inc. iewed (13 Nov. 1997) Corrosion Resistance Construction Hardware (No Author), Hughes Manufacturing, Inc. iewed (17 Nov. 1997) Mechanical Properties of Some Materials iewed (4 Nov. 1997) Hibbler, R.C. (1994) Mechanics of Materials. Engle Wood Cliffs: Prentice H. Rerson Stock List and Data Book ( ) Joseph T. Rerson & Son Inc., Pittsburgh, PA
9 8 Material Properties Material σ ield (ksi) τ ield (ksi) σ ow (ksi) τ ow (ksi) Reference Al 04-T ASTM A Rerson ( ) Rerson ( ) Sample calculations: σ ow σ ield /F.S. 57/ ksi τ ow τ ield /F.S. 34./ ksi For both materials, τ ield is approximated as τ ield (0.6)σ ield Note: Shear ield not available. Taken as 60% based upon data collected for similar materials see Assumptions, pg. 6. Primar Load Data Calculation of impact force on nose plate. Conditions: 1) Specified live load: 300 lb ) Dropped from a height of 0 feet, equivalent to dropping off a curb. F impact n 1+ n 1+ F imp nf dead 1+ ( 1 h dst! 300lb 600lb ) h 0 Note: Worst case dictates that this load will be a concentrated point load in the center of the nose plate.
10
11 9 Calculations Nose Plate Model: Cantilever beam. 600 lb 5 in Free-Bod Diagram: t w Cross section 600 lb 5 in. M Y Z X Calculation for nose plate. F 0 600lb M 0 z M 600lb! 5in 3000lb? in Bending analsis, detering imum thickness, t: 1M? I 3! z wt! ksi 1 I z t t 6M # w 6! 3000in " lb w 0in lb! in in 0 t in Shear analsis: Q! 6300 lb 600lb I w in x 1 I x wt 1 3 w 0in t t wt Q!! w 4 8 t / 8 w!" 1 600lb / 8 (0in /1)! 6300 lb in t in
12 10 Decision: Round thickness up to 0.16 in which is a noal value for aluum sheet. NOTE TO STUDENTS: What did the team working this example miss? Could there be another loading scenario for shear? Back Plate. Model, Free-Bod diagram and shear and bending moment diagrams: See pg.16. Cross-section: t Z w X Minimum thickness of Back Plate: max and M max taken from shear and moment diagrams. Bending: M lb? in max 5. 3lb max M I x 1 wt! in lb I x 1 t w! 15in atm M lb " in / w 15in # lb! t in 1 in max t Transverse Shear:! max I x Q w 6300 lb in t t wt Q! w! I x wt 1 3 w! 1in@ max t / 8 w " 1 5.3lb / lb! 1in in t in Decision: Thickness of back plate will be 0.16 in. as a noal value.
13 11 Axle Bracket. Model: Cantilever beam (w on left). Free-Bod Diagram: Thickness, t0.16in. into paper M F300lb Rin. Y x X Z Note: Assume tipping eent, so that wheel and axle absorb entire load. For simplification in design, setting x3.0 in. Detere dimension: F 0 ; 300lb M z 0; M 300lb! 3in 900in? lb Bending stress analsis, solving for imum : " M! I ( / ) z lb in 1 I z t 1 3 6M " t! 6! 900in " lb 0. 88in lb! 0.16in in Y Transverse Shear: Cross-section: Z! 6300 in lb Q! I t z 1 I z t 1 3 t t Q!! t 4 8 t / 8 " t 300lb! 0.5in / lb! 0.16 in /1 in in Decision: Round up to 1 in. noal. Note that - is smer than the chosen diameter for the wheels. Otherwise modifications would be necessar. Also note that x, or thickness, can be solved for instead of.
14 1 Bolts. Model (load specified near angle), Free-Bod Diagram, cross section. 600 lb. 600/ lb 300 lb Area A 1 Bolt Detering imum diameter of bolts. Bolts connect back plate, nose plate, and axle bracket, and are to be made of A-36 Steel. Four bolts between the nose plate and back plate, two bolts connected to axle bracket. Therefore, design is for axle bracket connection where two bolts must carr 600 lb load. Shear calculation:! lb 300lb A in A "! r r 300lb "! lb #! in d r in Decision: To ow for added stress from transverse shear, and for simplification, a diameter of 0.5 in will be used.
15 13 Axle Bracket (Bearing) Bearing Stress of Bolts on Axle Bracket. 600 lb Free-Bod Diagram: Thickness, t0.16 in into paper Area, A 300 lb 300 lb Note: Analzed for axle bracket, which has two bolts to carr the full 600 lbs. Checking if previousl calculated diameter (0.5 in) of bolts is acceptable. Compressive Bearing Stress: A!? R? t F / " lb!! A in R 0.15in # "! 300lb 0.15in! 0.16in lb in Since the compressive stress is much less than the owable, the bearing stress of the bolts on the axle bracket will be easil handled in the design. Also, this stress can work both was, meaning that the bearing stress ma also be on the bolts in some situations. However, the stress is also significantl smer than the owable for the bolts.
16 Axle Bracket (Tear-out Shear) Free-Bod Diagram: Thickness, t0.16in into paper F300 lb R0.085in 14 Y bolt bracket X Tear-Out Shear for plates: axle bracket Axle bracket has onl two bolts carr the 600lb where the nose plate and back plate have four bolts, so the axle bracket calculation will govern design. F 0; F F 300 lb : 150lb! A t!" 6300 lb in A! t 150lb 0.16in! 6300 lb in 0.037in Therefore, the center of the bolts must be at least inches from the bottom of the axle bracket or the plates. Checking with previous calculations: d bracket bolts 1.0in 0.5in 0.037in bracket! d? bolt 1.0! 0.5? Decision: Design for axle bracket is suitable, and bolts will be placed in the center of the bracket.
17
18
Uniaxial Loading: Design for Strength, Stiffness, and Stress Concentrations
Uniaxial Loading: Design for Strength, Stiffness, and Stress Concentrations Lisa Hatcher This overview of design concerning uniaxial loading is meant to supplement theoretical information presented in
More informationMECHANICS OF MATERIALS. Prepared by Engr. John Paul Timola
MECHANICS OF MATERIALS Prepared by Engr. John Paul Timola Mechanics of materials branch of mechanics that studies the internal effects of stress and strain in a solid body. stress is associated with the
More information5. What is the moment of inertia about the x - x axis of the rectangular beam shown?
1 of 5 Continuing Education Course #274 What Every Engineer Should Know About Structures Part D - Bending Strength Of Materials NOTE: The following question was revised on 15 August 2018 1. The moment
More informationHilti North America Installation Technical Manual Technical Data MI System Version
MIC-S10-AH-L 179517-1 Hilti North America Installation Technical Manual Technical Data MI System Version 1. 08.017 Terms of common cooperation / Legal disclaimer The product technical data published in
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 informationRigid and Braced Frames
RH 331 Note Set 12.1 F2014abn Rigid and raced Frames Notation: E = modulus of elasticit or Young s modulus F = force component in the direction F = force component in the direction FD = free bod diagram
More informationConceptual question Conceptual question 12.2
Conceptual question 12.1 rigid cap of weight W t g r A thin-walled tank (having an inner radius of r and wall thickness t) constructed of a ductile material contains a gas with a pressure of p. A rigid
More informationExperimental Lab. Principles of Superposition
Experimental Lab Principles of Superposition Objective: The objective of this lab is to demonstrate and validate the principle of superposition using both an experimental lab and theory. For this lab you
More informationSOLUTION (17.3) Known: A simply supported steel shaft is connected to an electric motor with a flexible coupling.
SOLUTION (17.3) Known: A simply supported steel shaft is connected to an electric motor with a flexible coupling. Find: Determine the value of the critical speed of rotation for the shaft. Schematic and
More information[8] Bending and Shear Loading of Beams
[8] Bending and Shear Loading of Beams Page 1 of 28 [8] Bending and Shear Loading of Beams [8.1] Bending of Beams (will not be covered in class) [8.2] Bending Strain and Stress [8.3] Shear in Straight
More informationFor sunshades using the Zee blades wind loads are reduced by 10 psf.
C.R. Laurence Co., Inc. 2503 East Vernon Los Angeles, CA 90058 24 July 2009 SUBJ: CR LAURENCE UNIVERSAL SUN SHADES The CRL Universal Aluminum Sun Shades were evaluated in accordance with the 2006 International
More informationAnchor Bolt Design (Per ACI and "Design of Reinforcement in Concrete Pedestals" CSA Today, Vol III, No. 12)
Anchor Bolt Design (Per ACI 318-08 and "Design of Reinforcement in Concrete Pedestals" CSA Today, Vol III, No. 12) Design Assumptions: Base Units and Design 1. Tension is equally distributed among all
More informationDesign of Steel Structures Prof. S.R.Satish Kumar and Prof. A.R.Santha Kumar
5.4 Beams As stated previousl, the effect of local buckling should invariabl be taken into account in thin walled members, using methods described alread. Laterall stable beams are beams, which do not
More information5. Repeated Loading. 330:148 (g) Machine Design. Dynamic Strength. Dynamic Loads. Dynamic Strength. Dynamic Strength. Nageswara Rao Posinasetti
330:48 (g) achine Design Nageswara Rao Posinasetti P N Rao 5. Repeated Loading Objectives Identify the various kinds of loading encountered on a part and learn to combine them as appropriate. Determine
More informationPart 1 is to be completed without notes, beam tables or a calculator. DO NOT turn Part 2 over until you have completed and turned in Part 1.
NAME CM 3505 Fall 06 Test 2 Part 1 is to be completed without notes, beam tables or a calculator. Part 2 is to be completed after turning in Part 1. DO NOT turn Part 2 over until you have completed and
More informationHilti North America Installation Technical Manual Technical Data MI System Version
MIC-SA-MAH 174671 Hilti North America Installation Technical Manual Technical Data MI System Version 1. 08.017 Terms of common cooperation / Legal disclaimer The product technical data published in these
More informationChapter 9. Figure for Probs. 9-1 to Given, b = 50 mm, d = 50 mm, h = 5 mm, τ allow = 140 MPa.
Chapter 9 Figure for Probs. 9-1 to 9-4 9-1 Given, b 50 mm, d 50 mm, h 5 mm, ow 140 MPa. F 0.707 hl ow 0.707(5)[(50)](140)(10 ) 49.5 kn Ans. 9- Given, b in, d in, h 5/16 in, ow 5 kpsi. F 0.707 hl ow 0.707(5/16)[()](5).1
More informationPVP BUTANE STORAGE BULLET CALCULATION AND FEA VERIFICATION
Proceedings of PVP2005 2005 ASME Pressure Vessels and Piping Division Conference July 17-21, 2005, Denver, Colorado USA PVP2005-71123 BUTANE STORAGE BULLET CALCULATION AND FEA VERIFICATION Zhanghai Wang
More informationALUMINUM STRUCTURAL PLATE HEADWALLS AASHTO LRFD BASIS OF DESIGN
ALUMINUM STRUCTURAL PLATE EADWALLS AASTO LRFD BASIS OF DESIGN LANE ENTERPRISES, INC. www.lane-enterprises.com Required Backfill and Load Cases: ALUMINUM STRUCTURAL PLATE EADWALLS BASIS OF DESIGN Backfill
More informationES230 STRENGTH OF MATERIALS
ES230 STRENGTH OF MATERIALS Exam 1 Study Guide. Exam 1: Wednesday, February 8 th, in-class Updated 2/5/17 Purpose of this Guide: To thoroughly prepare students for the exact types of problems that will
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 informationBOUNDARY EFFECTS IN STEEL MOMENT CONNECTIONS
BOUNDARY EFFECTS IN STEEL MOMENT CONNECTIONS Koung-Heog LEE 1, Subhash C GOEL 2 And Bozidar STOJADINOVIC 3 SUMMARY Full restrained beam-to-column connections in steel moment resisting frames have been
More information[5] Stress and Strain
[5] Stress and Strain Page 1 of 34 [5] Stress and Strain [5.1] Internal Stress of Solids [5.2] Design of Simple Connections (will not be covered in class) [5.3] Deformation and Strain [5.4] Hooke s Law
More informationMechanics of Materials CIVL 3322 / MECH 3322
Mechanics of Materials CIVL 3322 / MECH 3322 2 3 4 5 6 7 8 9 10 A Quiz 11 A Quiz 12 A Quiz 13 A Quiz 14 A Quiz 15 A Quiz 16 In Statics, we spent most of our time looking at reactions at supports Two variations
More information10012 Creviston DR NW Gig Harbor, WA fax
C.R. Laurence Co., Inc. ATTN: Chris Hanstad 2503 East Vernon Los Angeles, CA 90058 27 March 2013 SUBJ: CRL SRS STANDOFF RAILING SYSTEM GLASS BALUSTRADE GUARDS The SRS Standoff Railing System is an engineered
More informationMECE 3321: Mechanics of Solids Chapter 6
MECE 3321: Mechanics of Solids Chapter 6 Samantha Ramirez Beams Beams are long straight members that carry loads perpendicular to their longitudinal axis Beams are classified by the way they are supported
More informationProblem d d d B C E D. 0.8d. Additional lecturebook examples 29 ME 323
Problem 9.1 Two beam segments, AC and CD, are connected together at C by a frictionless pin. Segment CD is cantilevered from a rigid support at D, and segment AC has a roller support at A. a) Determine
More informationChapter 1 Introduction- Concept of Stress
hapter 1 Introduction- oncept of Stress INTRODUTION Review of Statics xial Stress earing Stress Torsional Stress 14 6 ending Stress W W L Introduction 1-1 Shear Stress W W Stress and Strain L y y τ xy
More informationREVIEW FOR EXAM II. Dr. Ibrahim A. Assakkaf SPRING 2002
REVIEW FOR EXM II. J. Clark School of Engineering Department of Civil and Environmental Engineering b Dr. Ibrahim. ssakkaf SPRING 00 ENES 0 Mechanics of Materials Department of Civil and Environmental
More informationPROBLEMS. m s TAC. m = 60 kg/m, determine the tension in the two supporting cables and the reaction at D.
1. he uniform I-beam has a mass of 60 kg per meter of its length. Determine the tension in the two supporting cables and the reaction at D. (3/62) A( 500) m (5 23) m m = 60 kg/m determine the tension in
More informationMechanics of Materials
Mechanics of Materials Notation: a = acceleration = area (net = with holes, bearing = in contact, etc...) SD = allowable stress design d = diameter of a hole = calculus symbol for differentiation e = change
More informationPlease review the following statement: I certify that I have not given unauthorized aid nor have I received aid in the completion of this exam.
Please review the followg statement: I certify that I have not given unauthorized aid nor have I received aid the completion of this eam. Signature: INSTRUCTIONS Beg each problem the space provided on
More informationMaterials: engineering, science, processing and design, 2nd edition Copyright (c)2010 Michael Ashby, Hugh Shercliff, David Cebon.
Modes of Loading (1) tension (a) (2) compression (b) (3) bending (c) (4) torsion (d) and combinations of them (e) Figure 4.2 1 Standard Solution to Elastic Problems Three common modes of loading: (a) tie
More informationDesign of a Balanced-Cantilever Bridge
Design of a Balanced-Cantilever Bridge CL (Bridge is symmetric about CL) 0.8 L 0.2 L 0.6 L 0.2 L 0.8 L L = 80 ft Bridge Span = 2.6 L = 2.6 80 = 208 Bridge Width = 30 No. of girders = 6, Width of each girder
More informationLab Exercise #5: Tension and Bending with Strain Gages
Lab Exercise #5: Tension and Bending with Strain Gages Pre-lab assignment: Yes No Goals: 1. To evaluate tension and bending stress models and Hooke s Law. a. σ = Mc/I and σ = P/A 2. To determine material
More informationLECTURE 13 Strength of a Bar in Pure Bending
V. DEMENKO MECHNCS OF MTERLS 015 1 LECTURE 13 Strength of a Bar in Pure Bending Bending is a tpe of loading under which bending moments and also shear forces occur at cross sections of a rod. f the bending
More informationMECHANICS OF MATERIALS REVIEW
MCHANICS OF MATRIALS RVIW Notation: - normal stress (psi or Pa) - shear stress (psi or Pa) - normal strain (in/in or m/m) - shearing strain (in/in or m/m) I - area moment of inertia (in 4 or m 4 ) J -
More informationPROBLEM 5.1 SOLUTION. Reactions: Pb L Pa L. From A to B: 0 < x < a. Pb L Pb L Pb L Pbx L. From B to C: a < x < L Pa L. Pa L. L Pab At section B: M = L
PROBEM 5.1 For the beam and loading shown, (a) draw the shear and bending-moment diagrams, (b) determine the equations of the shear and bending-moment curves. SOUTION Reactions: From A to B: 0 < x < a
More informationThe NRC Lift/Transport system
The NRC Lift/Transport system Manufactured by: Dynamic Design Pharma Laguna Niguel, California www.dynamicdesignpharma.com System Description The NRC Lift/Transport System is a transport and lifting device
More informationMechanical Engineering Ph.D. Preliminary Qualifying Examination Solid Mechanics February 25, 2002
student personal identification (ID) number on each sheet. Do not write your name on any sheet. #1. A homogeneous, isotropic, linear elastic bar has rectangular cross sectional area A, modulus of elasticity
More informationME 323 Examination #2 April 11, 2018
ME 2 Eamination #2 April, 2 PROBLEM NO. 25 points ma. A thin-walled pressure vessel is fabricated b welding together two, open-ended stainless-steel vessels along a 6 weld line. The welded vessel has an
More informationy R T However, the calculations are easier, when carried out using the polar set of co-ordinates ϕ,r. The relations between the co-ordinates are:
Curved beams. Introduction Curved beams also called arches were invented about ears ago. he purpose was to form such a structure that would transfer loads, mainl the dead weight, to the ground b the elements
More informationPhysical Properties Testing Technical Bulletin
Technical Bulletin MANUFACTURER Raven Lining Systems 13105 E. 61 st Street, Suite A Broken Arrow, OK 74012 (918) 615-0020 TENSILE TESTING OF PLASTICS ASTM D638, ISO 527 Tensile tests measure the force
More information1 of 12. Law of Sines: Stress = E = G. Deformation due to Temperature: Δ
NAME: ES30 STRENGTH OF MATERIALS FINAL EXAM: FRIDAY, MAY 1 TH 4PM TO 7PM Closed book. Calculator and writing supplies allowed. Protractor and compass allowed. 180 Minute Time Limit GIVEN FORMULAE: Law
More informationSamantha Ramirez, MSE
Samantha Ramirez, MSE Centroids The centroid of an area refers to the point that defines the geometric center for the area. In cases where the area has an axis of symmetry, the centroid will lie along
More informationS E C T I O N 1 2 P R O D U C T S E L E C T I O N G U I D E - H E L I C A L S C R E W P I L E F O U N D A T I O N S
1. P R O D U C T S E L E C T I O N G U I D E - H E L I C A L S C R E W P I L E F O U N D A T I O N S Helical foundation pile includes a lead and extension(s). The lead section is made of a central steel
More informationCONNECTION DESIGN. Connections must be designed at the strength limit state
CONNECTION DESIGN Connections must be designed at the strength limit state Average of the factored force effect at the connection and the force effect in the member at the same point At least 75% of the
More informationCIVL473 Fundamentals of Steel Design
CIVL473 Fundamentals of Steel Design CHAPTER 4 Design of Columns- embers with Aial Loads and oments Prepared B Asst.Prof.Dr. urude Celikag 4.1 Braced ultistore Buildings - Combined tension and oments Interaction
More informationME 202 STRENGTH OF MATERIALS SPRING 2014 HOMEWORK 4 SOLUTIONS
ÇANKAYA UNIVERSITY MECHANICAL ENGINEERING DEPARTMENT ME 202 STRENGTH OF MATERIALS SPRING 2014 Due Date: 1 ST Lecture Hour of Week 12 (02 May 2014) Quiz Date: 3 rd Lecture Hour of Week 12 (08 May 2014)
More informationSteel Cross Sections. Structural Steel Design
Steel Cross Sections Structural Steel Design PROPERTIES OF SECTIONS Perhaps the most important properties of a beam are the depth and shape of its cross section. There are many to choose from, and there
More informationEMA 3702 Mechanics & Materials Science (Mechanics of Materials) Chapter 2 Stress & Strain - Axial Loading
MA 3702 Mechanics & Materials Science (Mechanics of Materials) Chapter 2 Stress & Strain - Axial Loading MA 3702 Mechanics & Materials Science Zhe Cheng (2018) 2 Stress & Strain - Axial Loading Statics
More information1 of 7. Law of Sines: Stress = E = G. Deformation due to Temperature: Δ
NME: ES30 STRENGTH OF MTERILS FINL EXM: FRIDY, MY 1 TH 4PM TO 7PM Closed book. Calculator and writing supplies allowed. Protractor and compass allowed. 180 Minute Time Limit GIVEN FORMULE: Law of Cosines:
More informationMEMS Project 2 Assignment. Design of a Shaft to Transmit Torque Between Two Pulleys
MEMS 029 Project 2 Assignment Design of a Shaft to Transmit Torque Between Two Pulleys Date: February 5, 206 Instructor: Dr. Stephen Ludwick Product Definition Shafts are incredibly important in order
More informationand F NAME: ME rd Sample Final Exam PROBLEM 1 (25 points) Prob. 1 questions are all or nothing. PROBLEM 1A. (5 points)
ME 270 3 rd Sample inal Exam PROBLEM 1 (25 points) Prob. 1 questions are all or nothing. PROBLEM 1A. (5 points) IND: In your own words, please state Newton s Laws: 1 st Law = 2 nd Law = 3 rd Law = PROBLEM
More information5 G R A TINGS ENGINEERING DESIGN MANUAL. MBG Metal Bar Grating METAL BAR GRATING MANUAL MBG METAL BAR GRATING NAAMM
METAL BAR NAAMM GRATNG MANUAL MBG 534-12 5 G R A TNG NAAMM MBG 534-12 November 4, 2012 METAL BAR GRATNG ENGNEERNG DEGN MANUAL NAAMM MBG 534-12 November 4, 2012 5 G R A TNG MBG Metal Bar Grating A Division
More information15 INTERLAMINAR STRESSES
15 INTERLAMINAR STRESSES 15-1 OUT-OF-PLANE STRESSES Classical laminate plate theor predicts the stresses in the plane of the lamina,, and τ but does not account for out-of-plane stresses, τ and τ. It assumes
More informationMECE 3321 MECHANICS OF SOLIDS CHAPTER 1
MECE 3321 MECHANICS O SOLIDS CHAPTER 1 Samantha Ramirez, MSE WHAT IS MECHANICS O MATERIALS? Rigid Bodies Statics Dynamics Mechanics Deformable Bodies Solids/Mech. Of Materials luids 1 WHAT IS MECHANICS
More informationUD FSAE Front Impact Analysis
UD FSAE Front Impact Analysis Patrick Geneva - pgeneva@udel.edu Corwin Dodd - cdodd@udel.edu Last Updated May 16, 2017 1 Introduction We look to preform an analysis on the front aerodynamic devices and
More information1 of 12. Given: Law of Cosines: C. Law of Sines: Stress = E = G
ES230 STRENGTH OF MATERIALS FINAL EXAM: WEDNESDAY, MAY 15 TH, 4PM TO 7PM, AEC200 Closed book. Calculator and writing supplies allowed. Protractor and compass required. 180 Minute Time Limit You must have
More informationModule 11 Design of Joints for Special Loading. Version 2 ME, IIT Kharagpur
Module 11 Design of Joints for Special Loading Version ME, IIT Kharagpur Lesson Design of Eccentrically Loaded Welded Joints Version ME, IIT Kharagpur Instructional Objectives: At the end of this lesson,
More informationSymmetric Bending of Beams
Symmetric Bending of Beams beam is any long structural member on which loads act perpendicular to the longitudinal axis. Learning objectives Understand the theory, its limitations and its applications
More informationThis procedure covers the determination of the moment of inertia about the neutral axis.
327 Sample Problems Problem 16.1 The moment of inertia about the neutral axis for the T-beam shown is most nearly (A) 36 in 4 (C) 236 in 4 (B) 136 in 4 (D) 736 in 4 This procedure covers the determination
More informationTimber and Steel Design. Lecture 11. Bolted Connections
Timber and Steel Design Lecture 11 Bolted Connections Riveted Connections Types of Joints Failure of Joints Bearing & Friction connections Truss Joints Shear and Tension on Bolt S U R A N A R E E UNIVERSITY
More informationScience 7 Unit B: Structures and Forces. Topic 4. Forces, Loads, & Stresses. pp WORKBOOK. Name:
Science 7 Unit B: Structures and Forces Topic 4 Forces, Loads, & Stresses pp. 305-314 WORKBOOK Name: Every object that provides support is a structure. A structure may be made up of one or more parts,
More informationSection Downloads. Section Downloads. Handouts & Slides can be printed. Other documents cannot be printed Course binders are available for purchase
Level II: Section 04 Simplified Method (optional) Section Downloads Section Downloads Handouts & Slides can be printed Version.0 Other documents cannot be printed Course binders are available for purchase
More informationMINISTRY OF EDUCATION AND SCIENCE OF UKRAINE. National aerospace university Kharkiv Aviation Institute. Department of aircraft strength
MNSTRY OF EDUCATON AND SCENCE OF UKRANE National aerospace universit Kharkiv Aviation nstitute Department of aircraft strength Course Mechanics of materials and structures HOME PROBLEM 9 Stress Analsis
More informationStress Transformation Equations: u = +135 (Fig. a) s x = 80 MPa s y = 0 t xy = 45 MPa. we obtain, cos u + t xy sin 2u. s x = s x + s y.
014 Pearson Education, Inc., Upper Saddle River, NJ. All rights reserved. This material is protected under all copyright laws as they currently 9 7. Determine the normal stress and shear stress acting
More informationσ = Eα(T T C PROBLEM #1.1 (4 + 4 points, no partial credit)
PROBLEM #1.1 (4 + 4 points, no partial credit A thermal switch consists of a copper bar which under elevation of temperature closes a gap and closes an electrical circuit. The copper bar possesses a length
More informationAPRIL Conquering the FE & PE exams Formulas, Examples & Applications. Topics covered in this month s column:
APRIL 2015 DR. Z s CORNER Conquering the FE & PE exams Formulas, Examples & Applications Topics covered in this month s column: PE Exam Specifications (Geotechnical) Transportation (Horizontal Curves)
More informationNICE-PACK ALCOHOL PREP ROOM PLATFORM CALCULATIONS
DESIGN STATEMENT THIS GALVANISED STEEL PLATFORM IS ANALYSED USING THE ALLOWABLE STRESS DESIGN METHOD TO DETERMINE MATERIAL STRENGTH. MEMBER SIZES AND FASTENERS ARE CHOSEN NOT SO MUCH FOR THEIR STRENGTH
More informationArberi Ferraj. Wentworth Institute of Technology. Design of Machine Elements MECH 420
P a g e 1 Arberi Ferraj Wentworth Institute of Technology Design of Machine Elements MECH 420 P a g e 2 1. Executive Summary A scissor car jack was designed and must be reverse-engineered in order to discover
More informationCHAPTER 8 SCREWS, FASTENERS, NONPERMANENT JOINTS
CHAPTER 8 SCREWS, FASTENERS, NONPERMANENT JOINTS This chapter deals with the design and analysis of nonpermanent fasteners such as bolts, power screws, cap screws, setscrews, eys and pins. 8- Standards
More informationPROBLEM 5.1. wl x. M ( Lx x )
w PROE 5.1 For the beam and loading shown, (a) draw the shear and bending-moment diagrams, (b) determine the equations of the shear and bending-moment curves. SOUTION Reactions: 0: 0 0: 0 Free bod diagram
More informationDESIGN NOTE AND MECHANICAL PROPERTIES PART
COVER PAGE INDEX 1) INDEX PART A SHEET 1~ OF DESIGN NOTE AND MECHANICAL PROPERTIES PART A SHEET ~ OF ) RETRACTABLE OUTRIGGER PART B SHEET 1~7 OF ) TIEBACK ANCHOR PART C SHEET 1~ OF 7 TOTAL 1 SHEETS PROJECT
More informationStatic Failure (pg 206)
Static Failure (pg 06) All material followed Hookeʹs law which states that strain is proportional to stress applied, until it exceed the proportional limits. It will reach and exceed the elastic limit
More informationOutline. Organization. Stresses in Beams
Stresses in Beams B the end of this lesson, ou should be able to: Calculate the maimum stress in a beam undergoing a bending moment 1 Outline Curvature Normal Strain Normal Stress Neutral is Moment of
More informationFinal Exam - Spring
EM121 Final Exam - Spring 2011-2012 Name : Section Number : Record all your answers to the multiple choice problems (1-15) by filling in the appropriate circle. All multiple choice answers will be graded
More informationSolution ME 323 EXAM #2 FALL SEMESTER :00 PM 9:30 PM Nov. 2, 2010
Solution ME 33 EXAM # FALL SEMESTER 1 8: PM 9:3 PM Nov., 1 Instructions 1. Begin each problem in the space provided on the eamination sheets. If additional space is required, use the paper provided. Work
More informationExample: 5-panel parallel-chord truss. 8 ft. 5 k 5 k 5 k 5 k. F yield = 36 ksi F tension = 21 ksi F comp. = 10 ksi. 6 ft.
CE 331, Spring 2004 Beam Analogy for Designing Trusses 1 / 9 We need to make several decisions in designing trusses. First, we need to choose a truss. Then we need to determine the height of the truss
More informationHigh Tech High Top Hat Technicians. An Introduction to Solid Mechanics. Is that supposed to bend there?
High Tech High Top Hat Technicians An Introduction to Solid Mechanics Or Is that supposed to bend there? Why don't we fall through the floor? The power of any Spring is in the same proportion with the
More informationSpace frames. b) R z φ z. R x. Figure 1 Sign convention: a) Displacements; b) Reactions
Lecture notes: Structural Analsis II Space frames I. asic concepts. The design of a building is generall accomplished b considering the structure as an assemblage of planar frames, each of which is designed
More informationDonald P. Shiley School of Engineering ME 328 Machine Design, Spring 2019 Assignment 1 Review Questions
Donald P. Shiley School of Engineering ME 328 Machine Design, Spring 2019 Assignment 1 Review Questions Name: This is assignment is in workbook format, meaning you may fill in the blanks (you do not need
More informationPlease review the following statement: I certify that I have not given unauthorized aid nor have I received aid in the completion of this exam.
Group Number: Please review the following statement: I certify that I have not given unauthorized aid nor have I received aid in the completion of this exam. Signature: INSTRUCTIONS Begin each problem
More information276 Calculus and Structures
76 Calculus and Structures CHAPTER THE CONJUGATE BEA ETHOD Calculus and Structures 77 Copyright Chapter THE CONJUGATE BEA ETHOD.1 INTRODUCTION To find the deflection of a beam you must solve the equation,
More informationFailure in Flexure. Introduction to Steel Design, Tensile Steel Members Modes of Failure & Effective Areas
Introduction to Steel Design, Tensile Steel Members Modes of Failure & Effective Areas MORGAN STATE UNIVERSITY SCHOOL OF ARCHITECTURE AND PLANNING LECTURE VIII Dr. Jason E. Charalambides Failure in Flexure!
More informationSECTION 23 - METRIC DESIGN INFORMATION. Table of Contents
SECTION 23 - METRIC DESIGN INFORMATION Table of Contents Metric System Conversions and Abbreviations... 23-3 EXTREN Availability List... 23-4 EXTREN vs. Traditional Materials... 23-6 SECTION 23 METRIC
More informationEngineering Mechanics. Friction in Action
Engineering Mechanics Friction in Action What is friction? Friction is a retarding force that opposes motion. Friction types: Static friction Kinetic friction Fluid friction Sources of dry friction Dry
More informationSteel Post Load Analysis
Steel Post Load Analysis Scope The steel posts in 73019022, 73019024, and 73019025, are considered to be traditional building products. According to the 2015 International Building Code, this type of product
More informationTuesday, February 11, Chapter 3. Load and Stress Analysis. Dr. Mohammad Suliman Abuhaiba, PE
1 Chapter 3 Load and Stress Analysis 2 Chapter Outline Equilibrium & Free-Body Diagrams Shear Force and Bending Moments in Beams Singularity Functions Stress Cartesian Stress Components Mohr s Circle for
More informationD e s i g n o f R i v e t e d J o i n t s, C o t t e r & K n u c k l e J o i n t s
D e s i g n o f R i v e t e d J o i n t s, C o t t e r & K n u c k l e J o i n t s 1. Design of various types of riveted joints under different static loading conditions, eccentrically loaded riveted joints.
More informationTHE GENERAL ELASTICITY PROBLEM IN SOLIDS
Chapter 10 TH GNRAL LASTICITY PROBLM IN SOLIDS In Chapters 3-5 and 8-9, we have developed equilibrium, kinematic and constitutive equations for a general three-dimensional elastic deformable solid bod.
More informationCE 221: MECHANICS OF SOLIDS I CHAPTER 1: STRESS. Dr. Krisada Chaiyasarn Department of Civil Engineering, Faculty of Engineering Thammasat university
CE 221: MECHANICS OF SOLIDS I CHAPTER 1: STRESS By Dr. Krisada Chaiyasarn Department of Civil Engineering, Faculty of Engineering Thammasat university Agenda Introduction to your lecturer Introduction
More informationChapter 5 Equilibrium of a Rigid Body Objectives
Chapter 5 Equilibrium of a Rigid Bod Objectives Develop the equations of equilibrium for a rigid bod Concept of the free-bod diagram for a rigid bod Solve rigid-bod equilibrium problems using the equations
More information2/23/ WIND PRESSURE FORMULA 2. PERCENT OF ALLOWABLE STRESS 3. FATIGUE DESIGN
Original Title Presented by Northwest Signal copyright 2010 Designing & Building Structural Steel Products since 1976 Primary Users Traffic Signal Strain & Mast Arm Poles Cantilever & Bridge Sign Structures
More informationUnit 21 Couples and Resultants with Couples
Unit 21 Couples and Resultants with Couples Page 21-1 Couples A couple is defined as (21-5) Moment of Couple The coplanar forces F 1 and F 2 make up a couple and the coordinate axes are chosen so that
More informationThe subject of this paper is the development of a design
The erformance and Design Checking of Chord-Angle Legs in Joist Girders THEODORE V. GALAMBOS ABSTRACT The subject of this paper is the development of a design checking method for the capacity of the outstanding
More informationStress Analysis Lecture 4 ME 276 Spring Dr./ Ahmed Mohamed Nagib Elmekawy
Stress Analysis Lecture 4 ME 76 Spring 017-018 Dr./ Ahmed Mohamed Nagib Elmekawy Shear and Moment Diagrams Beam Sign Convention The positive directions are as follows: The internal shear force causes a
More informationPurpose of this Guide: To thoroughly prepare students for the exact types of problems that will be on Exam 3.
ES230 STRENGTH OF MTERILS Exam 3 Study Guide Exam 3: Wednesday, March 8 th in-class Updated 3/3/17 Purpose of this Guide: To thoroughly prepare students for the exact types of problems that will be on
More informationSTATE UNIVERSITY OF NEW YORK COLLEGE OF TECHNOLOGY CANTON, NEW YORK COURSE OUTLINE ENGS STATICS
STATE UNIVERSITY OF NEW YORK COLLEGE OF TECHNOLOGY CANTON, NEW YORK COURSE OUTLINE PREPARED BY: ARTHUR HURLBUT, Ph.D. P.E.(October 2006) UPDATED BY: MICHAEL J. NEWTOWN, P.E. (October 2006) REVISED BY:
More informationExample 1 - Single Headed Anchor in Tension Away from Edges BORRADOR. Calculations and Discussion
Example 1 - Single Headed Anchor in Tension Away from Edges Check the capacity of a single anchor, 1 in. diameter, F1554 Grade 36 headed bolt with heavy-hex head installed in the top of a foundation without
More information