KNOWLEDGE BASE REQUIRED:

Slides:



Advertisements
Similar presentations
Design of Seismic-Resistant Steel Building Structures
Advertisements

Basic structural theory. Statics Things dont continue to move if forces are resisted – Static Equilibrium What resists the force? Equal and opposite Reaction.
Chapter 7 Column Design (Part 2). Shearson Lehman/American Express Information Services Center, New York City. (Courtesy of Owen Steel Company, Inc.)
REVIEW OF STEEL DESIGN KNOWLEDGE BASE REQUIRED: STRENGTH OF MATERIALS
Reinforced Concrete Design-8
Lecture 9 - Flexure June 20, 2003 CVEN 444.
Advanced Flexure Design COMPOSITE BEAM THEORY SLIDES
Finding Errors in Structural Designs How is it Typically Done? James Hanson, Ph.D., P.E. Rose-Hulman Institute of Technology Voted #1 Eight Consecutive.
Timber Structures Sawn Lumber Glulam Plywood.
CE A434 – Timber Design Structural Behavior.
Shear Wall Structures CE Design of Multi-Story Structures
Lecture 15- Bar Development
Design of Cantilevered Retaining Walls
Chp-6:Lecture Goals Serviceability Deflection calculation
ONE-WAY SLAB. ONE-WAY SLAB Introduction A slab is structural element whose thickness is small compared to its own length and width. Slabs are usually.
Bending Moments A bending moment exists in a structural element when an external force is applied to the element so that the element bends (or wishes to.
Chp.12 Cont. – Examples to design Footings
Wall Form Design Example (Continued)
WOOD, SOILS, AND STEEL INTRO KNOWLEDGE BASE REQUIRED: STRENGTH OF MATERIALS STEEL DESIGN SOIL MECHANICS REVIEW OF TIMBER DESIGN BENDING MEMBERS DEFLECTION.
STEEL DESIGN (I) CE 408 ( 2 – 3 – 3 ) Semester 062
Structure Analysis I. Lecture 8 Internal Loading Developed in Structural Members Shear & Moment diagram Ch.4 in text book.
Approximate Analysis of Statically Indeterminate Structures
B-14 1 – Full section Yielding (L b ≤ L p ): M n = M p = FyZ x (AISC F 2.1) 2 – Inelastic Lateral Torsional Buckling ( L p < L b ≤ L r ): 3 – Elastic Lateral.
ENGR 225 Section
B-36 Some material savings can be achieved when adopting a limited capacity beam, strengthened by two cover plates to flanges in zones of higher bending.
BC-11 The horizontal beam column shown below is subjected to service live loads as shown. The member is laterally braced at its ends. Check its capacity.
Copyright © 2011 Pearson Education South Asia Pte Ltd
Copyright Joseph Greene 2003 All Rights Reserved 1 CM 197 Mechanics of Materials Chap 15: Design of Beams for Strength Professor Joe Greene CSU, CHICO.
BEAMS SHEAR AND MOMENT.
Combined Bending & Axial Forces (BEAM – COLUMNS)
Beam Analysis Civil Engineering and Architecture
Footings.
Beam Analysis Civil Engineering and Architecture
CTC / MTC 222 Strength of Materials
Lecture 21 – Splices and Shear
Reading Structural Drawings
LECTURE #1 Book Overview Read Chapt. 1(skip sect. 1.9)
LRFD – Floor beam Unbraced top flange. Lateral Torsion Buckling  We have to check if there is plastic failure (yielding) or lateral-torsion buckling.
Chapter 31 Determining Beam Size.
Session 15 – 16 SHEET PILE STRUCTURES
WOOD DESIGN REVIEW KNOWLEDGE BASE REQUIRED: STRENGTH OF MATERIALS STEEL DESIGN SOIL MECHANICS REVIEW OF TIMBER DESIGN BENDING MEMBERS DEFLECTION MEMBERS.
MAE 314 – Solid Mechanics Yun Jing
Beam Formula If I am given a formula and I am ignorant of its meaning, it cannot teach me anything; but if I already know it, what does the formula teach.
REVIEW LECTURE #1 KNOWLEDGE BASE REQUIRED: STRENGTH OF MATERIALS
Standard Cases for Slope and Deflection (Cantilever) Lecture No-4 J P Supale Mechanical Engineering Department SKN SITS LONAVALA Strength of Materials.
Footing.
BEAMS: Beams are structural members that can carry transverse loads which produce bending moments & shear force. Girders: Main load carrying members into.
Beam Design Beams are designed to safely support the design loads.
Copyright Joseph Greene 2003 All Rights Reserved 1 CM 197 Mechanics of Materials Chap 17: Statically Indeterminate Beams Professor Joe Greene CSU, CHICO.
STEEL DESIGN KNOWLEDGE BASE REQUIRED: STRENGTH OF MATERIALS STEEL DESIGN REVIEW OF TIMBER DESIGN BEARING PROBLEM TIMBER DESIGN SOIL MECHANICS REVIEW OF.
INTRODUCTION TO FORM DESIGN (CHAPTER ONE) WHAT KNOWLEDGE BASE SHOULD UNDERSTAND TO HANDLE FORM AND BRACING DESIGNS? STRENGTH OF MATERIALS STEEL DESIGN.
Design of One Way Slabs CE A433 – RC Design T. Bart Quimby, P.E., Ph.D. Spring 2007.
WOOD DESIGN REVIEW KNOWLEDGE BASE REQUIRED: STRENGTH OF MATERIALS STEEL DESIGN SOIL MECHANICS REVIEW OF TIMBER DESIGN BENDING MEMBERS DEFLECTION MEMBERS.
Material Properties and Forces. Centroid Principles Object’s center of gravity or center of mass. Graphically labeled as.
Structures Agenda: Forces & Architectural Form - review
Stress and Strain – Axial Loading
Stress and Strain – Axial Loading
Advisor: Professor M. Kevin Parfitt
Principle Stresses Under a Given Loading
INTERNAL FORCES AND FORCES IN BEAMS
Chapter No. 04 Equilibrium
Theory of Simple Bending
Material Properties and Forces
REVIEW OF STEEL DESIGN KNOWLEDGE BASE REQUIRED: STRENGTH OF MATERIALS
Mitre III Building McLean VA Debra Schroeder Structural Option.
Examples.
Introduction to Structural Member Properties
Mechanics of Materials Engr 350 – Lecture 39 What’s On the Final Exam?
KNOWLEDGE BASE REQUIRED:
Deflection of Beams In addition to being safe, the structure must be serviceable ; Serviceable structure is one that performs satisfactorily, not causing.
Presentation transcript:

KNOWLEDGE BASE REQUIRED: CONTINUOUS .VS. SIMPLE_SUPPORT KNOWLEDGE BASE REQUIRED: STRENGTH OF MATERIALS STEEL DESIGN TIMBER DESIGN SOIL MECHANICS WE COVERED: AREA AND CENTER OF GRAVITY Itotxx = Ixx + Ay2 SECTION MODULUS RADIUS OF GYRATION SOLVED ONE PROBLEM

MECHANICS OF MATERIAL BEHAVIOR: WE REVIEWED STATICS: DEFLECTION COMPUTATIONS SOLVED DEFLECTION PROBLEM DUE TO LOAD DUE TO THERMAL EXPANSION WE REVIEWED FLEXURE:

REVIEW OF STATICS (CONT’D) MOMENT -SHEAR DIAGRAMS SAMPLE PROBLEM

SOLUTION

SIMPLE SUPPORT CANTILEVER

OVERHANGING CONTINUOUS

IN FORMING AND BRACING DESIGN MANY OF THE MEMBERS HAVE MULTIPLE SUPPORTS. WHAT IS THE DIFFERENCE BETWEEN A CONTINOUS MEMBER AND A SIMPLE SPAN?? ASSUME A SPAN OF 10 FT. AT 1K/FT:

SIMPLE SPAN SOLUTION

CONTINUOUS BEAMS - THREE SPANS

CONTINUOUS SPAN SOLUTION

CONCLUSION: NOTE: CONTINUOUS SPAN SOLUTION HAS 10% MORE LOAD ON THE INTERIOR SUPPORTS AND 20% LESS ON THE EXTERIOR WHEREAS THE CONTINOUS IS ALLTHE SAME SHEAR IS GREATER IN THE CONTINUOUS SPAN SOLUTION 6K > 5K MAX MOMENT IS GREATER IN THE SIMPLE SPAN SOLUTION 12.5K-FT > 10K-FT

CONCLUSION CONTINUED: WOOD MEMBERS WOULD HAVE TO BE THE LENGTH OF THE FULL MEMBER BECAUSE IT IS DIFFICULT TO SPLICE EFFECTIVELY TO ACHIEVE CONTINUITY!! STEEL MEMBERS WOULD HAVE TO BE THE LENGTH OF THE FULL MEMBER BECAUSE YOU CAN SPLICE BUT WELDS AND BOLTS ARE NOT SUFFICIENT ENOUGH!!