Engineering mechanics : statics and dynamics / R.C. Hibbeler.
By: Hibbeler, R. C
.
Material type:
BookPublisher: Upper Saddle River, N.J. : Prentice-Hall, 2013Edition: 13th ed.Description: various pagings : color illustrations ; 25 cm.Content type: text Media type: unmediated Carrier type: volumeISBN: 9780132915489 ; 0132915480.Other title: Statics and dynamics.Subject(s): Mechanics, Applied| Item type | Current library | Call number | Copy number | Status | Barcode | |
|---|---|---|---|---|---|---|
| General lending | MTU Bishopstown Library Lending | 620.103 (Browse shelf(Opens below)) | 1 | Available | 00134059 |
Enhanced descriptions from Syndetics:
In his revision of Engineering Mechanics , R.C. Hibbeler empowers readers to succeed in the whole learning experience. Hibbeler achieves this by calling on his everyday classroom experience and his knowledge of how people learn inside and outside of lecture. This text is ideal for civil and mechanical engineering professionals.
MasteringEngineering , the most technologically advanced online tutorial and homework system, is available with this edition. Subscriptions to MasteringEngineering are available to purchase online or packaged with your textbook (unique ISBN). Note: This is a standalone book, if you want the book/access card order the ISBN below: 0133014622 / 9780133014624 Engineering Mechanics: Statics & Dynamics plus MasteringEngineering with Pearson eText -- Access Card Package Package consists of: 0132915480 / 9780132915489 Engineering Mechanics: Statics & Dynamics 0132915723 / 9780132915724 MasteringEngineering with Pearson eText -- Acess Card -- for Engineering Mechanics: Statics & DynamicsIncludes index.
General principles -- Force vectors -- Equilibrium of a particle -- Force system resultants -- Equilibrium of a rigid body -- Structural analysis -- Internal forces -- Friction -- Center of gravity and centroid -- Moments of inertia -- Virtual work -- Kinematics of a particle -- Kinetics of a particle: force and acceleration -- Kinetics of a particle: work and energy -- Kinetics of a particle: impulse and momentum -- Planar kinematics of a rigid body -- Planar kinetics of a rigid body: force and acceleration -- Planar kinetics of a rigid body: work and energy -- Planar kinetics of a rigid body: impulse and momentum -- Three-dimensional kinematics of a rigid body -- Three-dimensional kinetics of a rigid body -- Vibrations.
Table of contents provided by Syndetics
- 1 General Principles (p. 3)
- Chapter Objectives (p. 3)
- 1.1 Mechanics (p. 3)
- 1.2 Fundamental Concepts (p. 4)
- 1.3 Units of Measurement (p. 7)
- 1.4 T he International System of Units (p. 9)
- 1.5 Numerical Calculations (p. 10)
- 1.6 General Procedure for Analysis (p. 12)
- 2 Force Vectors (p. 17)
- Chapter Objectives (p. 17)
- 2.1 Scalars and Vectors (p. 17)
- 2.2 Vector Operations (p. 18)
- 2.3 Vector Addition of Forces (p. 20)
- 2.4 Addition of a System of Coplanar Forces (p. 32)
- 2.5 C artesian Vectors (p. 43)
- 2.6 Addition of Cartesian Vectors (p. 46)
- 2.7 Position Vectors (p. 56)
- 2.8 Force Vector Directed Along a Line (p. 59)
- 2.9 Dot Product (p. 69)
- 3 Equilibrium of a Particle (p. 85)
- Chapter Objectives (p. 85)
- 3.1 Condition for the Equilibrium of a Particle (p. 85)
- 3.2 The Free-Body Diagram (p. 86)
- 3.3 Coplanar Force Systems (p. 89)
- 3.4 Three-Dimensional Force Systems (p. 103)
- 4 Force System Resultants (p. 117)
- Chapter Objectives (p. 117)
- 4.1 Moment of a Force-Scalar Formulation (p. 117)
- 4.2 Cross Product (p. 121)
- 4.3 Moment of a Force-Vector Formulation (p. 124)
- 4.4 Principle of Moments (p. 128)
- 4.5 Moment of a Force about a Specified Axis (p. 139)
- 4.6 Moment of a Couple (p. 148)
- 4.7 Simplification of a Force and Couple System (p. 160)
- 4.8 Further Simplification of a Force and Couple System (p. 170)
- 4.9 Reduction of a Simple Distributed Loading (p. 183)
- 5 Equilibrium of a Rigid Body (p. 199)
- Chapter Objectives (p. 199)
- 5.1 Conditions for Rigid-Body Equilibrium (p. 199)
- 5.2 Free-Body Diagrams (p. 201)
- 5.3 Equations of Equilibrium (p. 214)
- 5.4 Two- and Three-Force Members (p. 224)
- 5.5 Free-Body Diagrams (p. 237)
- 5.6 Equations of Equilibrium (p. 242)
- 5.7 Constraints and Statical Determinacy (p. 243)
- 6 Structural Analysis (p. 263)
- Chapter Objectives (p. 263)
- 6.1 Simple Trusses (p. 263)
- 6.2 The Method of Joints (p. 266)
- 6.3 Zero-Force Members (p. 272)
- 6.4 The Method of Sections (p. 280)
- 6.5 Space Trusses (p. 290)
- 6.6 Frames and Machines (p. 294)
- 7 Internal Forces (p. 331)
- Chapter Objectives (p. 331)
- 7.1 Internal Loadings Developed in Structural Members (p. 331)
- 7.2 Shear and Moment Equations and Diagrams (p. 347)
- 7.3 Relations between Distributed Load, Shear, and Moment (p. 356)
- 7.4 Cables (p. 367)
- 8 Friction (p. 389)
- Chapter Objectives (p. 389)
- 8.1 Characteristics of Dry Friction (p. 389)
- 8.2 Problems Involving Dry Friction (p. 394)
- 8.3 Wedges (p. 416)
- 8.4 Frictional Forces on Screws (p. 418)
- 8.5 Frictional Forces on Flat Belts (p. 425)
- 8.6 Frictional Forces on Collar Bearings, Pivot Bearings, and Disks (p. 433)
- 8.7 Frictional Forces on Journal Bearings (p. 436)
- 8.8 Rolling Resistance (p. 438)
- 9 Center of Gravity and Centroid (p. 451)
- Chapter Objectives (p. 451)
- 9.1 Center of Gravity, Center of Mass, and the Centroid of a Body (p. 451)
- 9.2 Composite Bodies (p. 474)
- 9.3 Theorems of Pappus and Guldinus (p. 488)
- 9.4 Resultant of a General Distributed Loading (p. 497)
- 9.5 Fluid Pressure (p. 498)
- 10 Moments of Inertia (p. 515)
- Chapter Objectives (p. 515)
- 10.1 Definition of Moments of Inertia for Areas (p. 515)
- 10.2 Parallel-Axis Theorem for an Area (p. 516)
- 10.3 Radius of Gyration of an Area (p. 517)
- 10.4 Moments of Inertia for Composite Areas (p. 526)
- 10.5 Product of Inertia for an Area (p. 534)
- 10.6 Moments of Inertia for an Area about Inclined Axes (p. 538)
- 10.7 Mohr's Circle for Moments of Inertia (p. 541)
- 10.8 Mass Moment of Inertia (p. 549)
- 11 Virtual Work (p. 567)
- Chapter Objectives (p. 567)
- 11.1 Definition of Work (p. 567)
- 11.2 Principle of Virtual Work (p. 569)
- 11.3 Principle of Virtual Work for a System of Connected Rigid Bodies (p. 571)
- 11.4 Conservative Forces (p. 583)
- 11.5 Potential Energy (p. 584)
- 11.6 Potential-Energy Criterion for Equilibrium (p. 586)
- 11.7 Stability of Equilibrium Configuration (p. 587)
- Appendix
- 12 Kinematics of a Particle
- 12.1 Introduction
- 12.2 Rectilinear Kinematics: Continuous Motion
- 12.3 Rectilinear Kinematics: Erratic Motion
- 12.4 General Curvilinear Motion
- 12.5 Curvilinear Motion: Rectangular Components
- 12.6 Motion of a Projectile
- 12.7 Curvilinear Motion: Normal and Tangential Components
- 12.8 Curvilinear Motion: Cylindrical Components
- 12.9 Absolute Dependent Motion Analysis of Two Particles
- 12.10 Relative-Motion of Two Particles Using Translating Axes
- 13 Kinetics of a Particle: Force and Acceleration
- 13.1 Newton's Second Law of Motion
- 13.2 The Equation of Motion
- 13.3 Equation of Motion for a System of Particles
- 13.4 Equations of Motion: Rectangular Coordinates
- 13.5 Equations of Motion: Normal and Tangential Coordinates
- 13.6 Equations of Motion: Cylindrical Coordinates
- 13.7 Central-Force Motion and Space Mechanics
- 14 Kinetics of a Particle: Work and Energy
- 14.1 The Work of a Force
- 14.2 Principle of Work and Energy
- 14.3 Principle of Work and Energy for a System of Particles
- 14.4 Power and Efficiency
- 14.5 Conservative Forces and Potential Energy
- 14.6 Conservation of Energy
- 15 Kinetics of a Particle: Impulse and Momentum
- 15.1 Principle of Linear Impulse and Momentum
- 15.2 Principle of Linear Impulse and Momentum for a System of Particles
- 15.3 Conservation of Linear Momentum for a System of Particles
- 15.4 Impact
- 15.5 Angular Momentum
- 15.6 Relation Between Moment of a Force and Angular Momentum
- 15.7 Principle of Angular Impulse and Momentum
- 15.8 Steady Flow of a Fluid Stream
- 15.9 Propulsion with Variable Mass
- 16 Planar Kinematics of a Rigid
- Body
- 16.1 Planar Rigid-Body Motion
- 16.2 Translation
- 16.3 Rotation about a Fixed Axis
- 16.4 Absolute Motion Analysis
- 16.5 Relative-Motion Analysis: Velocity
- 16.6 Instantaneous Center of Zero Velocity
- 16.7 Relative-Motion Analysis: Acceleration
- 16.8 Relative-Motion Analysis using Rotating Axes
- 17 Planar Kinetics of a Rigid Body:
- Force and Acceleration
- 17.1 Mass Moment of Inertia
- 17.2 Planar Kinetic Equations of Motion
- 17.3 Equations of Motion: Translation
- 17.4 Equations of Motion: Rotation about a Fixed Axis
- 17.5 Equations of Motion: General Plane Motion
- 18 Planar Kinetics of a Rigid Body:
- Work and Energy
- 18.1 Kinetic Energy
- 18.2 The Work of a Force
- 18.3 The Work of a Couple Moment
- 18.4 Principle of Work and Energy
- 18.5 Conservation of Energy
- 19 Planar Kinetics of a Rigid Body:
- Impulse and Momentum
- 19.1 Linear and Angular Momentum
- 19.2 Principle of Impulse and Momentum
- 19.3 Conservation of Momentum
- 19.4 Eccentric Impact
- 20 Three-Dimensional Kinematics of a Rigid Body
- 20.1 Rotation About a Fixed Point
- 20.2 The Time Derivative of a Vector Measured from Either a Fixed or Translating-Rotating System
- 20.3 General Motion
- 20.4 Relative-Motion Analysis Using Translating and Rotating Axes
- 21 Three-Dimensional Kinetics of a Rigid Body
- 21.1 Moments and Products of Inertia
- 21.2 Angular Momentum
- 21.3 Kinetic Energy
- 21.4 Equations of Motion
- 21.5 Gyroscopic Motion
- 21.6 Torque-Free Motion
- 22 Vibrations
- 22.1 Undamped Free Vibration
- 22.2 Energy Methods
- 22.3 Undamped Forced Vibration
- 22.4 Viscous Damped Free Vibration
- 22.5 Viscous Damped Forced Vibration
- 22.6 Electrical Circuit Analogs
- A Mathematical Expressions
- B Vector Analysis
- C The Chain Rule
- Fundamental Problems Partial
- Solutions and Answers
Author notes provided by Syndetics
R.C. Hibbeler graduated from the University of Illinois at Urbana with a BS in Civil Engineering (major in Structures) and an MS in Nuclear Engineering. He obtained his PhD in Theoretical and Applied Mechanics from Northwestern University.
Hibbeler's professional experience includes postdoctoral work in reactor safety and analysis at Argonne National Laboratory, and structural and stress analysis work at Chicago Bridge and Iron, as well as Sargent and Lundy in Chicago. He has practiced engineering in Ohio, New York, and Louisiana.
Hibbeler currently teaches both civil and mechanical engineering courses at the University of Louisiana, Lafayette. In the past he has taught at the University of Illinois at Urbana, Youngstown State University, Illinois Institute of Technology, and Union College.