Course Outline for Tegt3691 Engineering Mech II

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  • 8/9/2019 Course Outline for Tegt3691 Engineering Mech II

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  • 8/9/2019 Course Outline for Tegt3691 Engineering Mech II

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    2

    -

    Solutions of

    F = ma for curvilinear motionusing the Normal-Tangential (n-t) and Polar (r-) Coordinate Systems

    Week 7 Work-Energy

    Equation for a

    Particle

    The following topics will be covered by Lectures and further elaborated during

    Tutorial classes:

    - Definitions of work and energy- Analysis and calculations of work done by a force- Analysis and calculations of potential and kinetic energy

    Tutorial Questions

    Solve selected questions

    taken from end of chapter 14

    of the Textbook

    No lectures Mid Semester Break N/A

    Week 8 Momentum and

    Impulse for a

    Particle

    The following topics will be covered by Lectures and further elaborated during

    Tutorial classes:

    - Definitions of Momentum (mass x velocity) and Impulse (force x time)- Analysis and calculations of linear and angular momentum- Analysis and calculations based on the momentum-impulse relationship- Analysis and calculations of Power as the rate of doing work and

    associated Efficiency

    Tutorial Questions

    Solve selected questions

    taken from end of chapter 15

    of the Textbook

    Test 2

    Week 9 Kinetics of a

    System of

    Particles

    The following topics will be covered by Lectures and further elaborated during

    Tutorial classes:

    - Application of the Generalized Newtons Second Law of Motion- Application of the work-energy equation for a system of particles- Application of momentum-impulse relationship for a system of particles

    Tutorial Questions

    Solve selected questions

    taken from end of chapter 16of the Textbook

    Week 10 and 11 Strength of

    Materials: Stress

    and Strain

    The following topics will be covered by Lectures and further elaborated during

    Tutorial classes:- Definition and calculation of normal, shear, hydrostatic stress and strain- Application of Hookes Law to normal and shear stresses and strains- Lateral strain and Poissons Ratio - Relationship between the elastic constants (E, G, K, )- Analysis of general stress systems in three dimensions- Analysis of thermal strain- Calculation of direct and lateral strains in tri-axial stress systems- Analysis of plane stress and plane strain conditions- Elastic-plastic stress-strain behaviour and the phenomenon of yielding- Solution of statically indeterminate stress systems

    Tutorial Questions

    Calculations of stress, strain,Youngs Modulus, Poissons

    Ratio, thermal strains.

    Calculations based on tri-axial stress systems

    Calculations based on

    statically indeterminate

    systems

  • 8/9/2019 Course Outline for Tegt3691 Engineering Mech II

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    3

    Week 12 and 13Strength ofMaterials:

    Analysis of

    Beams

    The following topics will be covered by Lectures and further elaborated during

    Tutorial classes:

    - Concentrated and distributed loading of beams- Typical supports for beams: simply supported (knife-edge; rollers) and

    built-in support (cantilever). Supports and their reactions

    - Force and moment equilibrium during bending.- Sign convention (positive loading, positive bending, positive shear)- Shear force and bending moment diagrams for simply supported and

    cantilever beams with concentrated or distributed loading

    - Principle of Superposition- Analysis of simply supported beams with applied couple- Longitudinal and transverse deformation of beams in Pure Bending- Derivation and application of the Bending Relationship: = My/I and

    use of Section Modulus Z = I/ymax- Solution of basic statically-indeterminate problems

    Tutorial Questions

    Determination of shear stress

    distribution and bending

    moment distribution in a

    variety of beam loading

    configurations

    Calculations of bending stress

    Test 3

    Week 14 Revision Revision of kinematics, kinetics, stress-strain relations and bending of beams