Course Title: Mechanics of Solids

Part B: Course Detail

Teaching Period: Term2 2011

Course Code: OENG5197

Course Title: Mechanics of Solids

School: 130T Engineering (TAFE)

Campus: City Campus

Program: C6016 - Advanced Diploma of Engineering Technology (Principal Technical Officer)

Course Contact : Program Manager

Course Contact Phone: +61 3 9925 4468

Course Contact Email:engineering-tafe@rmit.edu.au


Name and Contact Details of All Other Relevant Staff

Teacher :- Vettrivel chinnadurai

Location:- Building 56, Room 05.097 for A2B2 groups; 56.07.98 for S2T2 Groups

Day /Time :- Wednesdays, 1.00 to 4.30 pm for A2 and B2, 8.30AM to 12.00 PM for S2T2 groups

Contact:- vettri.chinnadurai@rmit .edu.au

Phone:- 99254667

Nominal Hours: 60

Regardless of the mode of delivery, represent a guide to the relative teaching time and student effort required to successfully achieve a particular competency/module. This may include not only scheduled classes or workplace visits but also the amount of effort required to undertake, evaluate and complete all assessment requirements, including any non-classroom activities.

Pre-requisites and Co-requisites

The following modules (or equivalents) should be preferably completed prior to, or in conjunction with, this module:
 EA 804 Introductory Strength of Materials
 EB 840 Advanced Strength of Materials
 VBG 875 Advanced Statics
 VBH 624 Advanced Engineering Mathematics 1
 VBH 625 Advanced Engineering Mathematics 2

Course Description

The purpose of this module is to provide participants with the skills, knowledge and attitudes required to develop analytical techniques used to solve a wide range of linear stress/strain problems. The module builds on the knowledge obtained in Advanced Statics and Introductory / Advanced Strength of Materials, and also facilitates articulation to Degree courses in Engineering (Mechanical/Manufacturing).


National Codes, Titles, Elements and Performance Criteria

National Element Code & Title:

VBG876 Mechanics of Solids


Learning Outcomes


On completion of this module the learner should be able to:
1. Apply force analysis principles to revise problems for two dimensional pin-jointed structures and mechanisms.
2. Determine normal and shear forces and bending moments to revise problems for beams subjected to concentrated and distributed loads.
3. Apply appropriate principles to the analysis of beams subjected to Three Dimensional loading.
4. Apply appropriate principles to solve problems relating to the section properties of structural members
5. Apply appropriate stress equations to revise problems involving prescribed applied loads acting on predetermined cross-sections.
6. Apply Mohr’s circle of stress to various revision problems involving members subjected to plane stress.
7. Apply appropriate equations to solve stress problems involving bending in beams of unsymmetrical cross-section.
8. Apply appropriate procedures to solve problems involving strain deformations represented by inclined axes.
9. Apply Mohr’s circle of strain to solve problems involving the transformation of strain.
10. Apply Hooke’s law in the generalised form to solutions of appropriate problems involving material- property relationships and the principle of superposition.
11. Apply appropriate equations to solve for statically determinate and indeterminate beams.
12. Use the engineering deflection equation and singularity functions to solve beam deflection problems.
13. Apply flexibility coefficient notation to solve problems in superposition of deflection.
14. Use appropriate equations to solve problems for beams indeterminately supported.


Details of Learning Activities

Students will participate in Lectures, Problem solving activities, written assignments, analysing engineering data,s and final test.


Teaching Schedule

Session NoWeek Starting Topic Learning outcome
1 17/08/2011Introduction to Courses, Books, Assessment, etc
Bending and Shear stress
1- 5
2 24/08/2011 Beam deflection’s by Macaulay’s method.1-5
3 31/08/2011 Combined Stress, Moment of inertia, radius of gyration 1-5
4 07/09/2011 MIET 7300 Exam-
514/09/2011 Combined stress, Moment of inertia, radius of gyration. Principle of Stress -Strain 1-5
621/09/2011 Principle of stress and strain 1-5
-28/09/2011  Term Break - No class-6-9
7 05/10/2011Principle of stress and strain-Mohr’s circle 6-9
8 12/10/2011 Mohr’s circle. Unit Test - Group work. 6-9
919/10/2011 Apply Hook’s law in the generalised form to solutions of appropriate problems involving material- property relationships and the principle of superposition. 10
1026/10/2011 Apply appropriate equations to solve for statically determinate and indeterminate beams/Use appropriate equations to solve problems for beams indeterminately supported. 11-14
11 03/11/2011 Use the engineering deflection equation and singularity functions to solve beam deflection problems/ Apply flexibility coefficient notation to solve problems in superposition of deflection. handing out the Assignment. Revision11-14
 12 10/11/2011Main Exam ( closed book, for 60% of marks)  At MSAC 1-14
* Note This teaching and Main exams and unit test schedule are tentative. It may vary During the session delivery. Changes of dates for the test and Main exam will be notified via E-mail.


Learning Resources

Prescribed Texts

Applied Strength opf materail By Robert.L.Mott published By Prentice hall.

0-13-088578-1


References


Other Resources


Overview of Assessment

Assessment for this module will consist of the following:
 2 x Practical Laboratory reports 20%
 2 x Progressive written tests/assignments 20%
 1 x End of module written exam 60%


Assessment Tasks

1- assignment -20%

Unit Test - Group Work -20 %

Main Exam -60%.


Assessment Matrix

Written Assignment - 1 -20% 

Written Class Test -1 - 20% Group work 

Main Exam (written) -60% (at MSAC).

Please Note :- Main Exam runs in MSAC, Albert Park. Date and Time (Around first two weeks in November 2011) will be notified Via Email.  


Other Information

Tests will be conducted under closed book conditions, Formula sheets and /or extracts of reference material will be provided as appropriate. In order to pass this module the learner must obtain a 50% of marks in the Mainexam. Please refer the Course calender handouts for more detail. Student should clearly demonstratehow the problem solving used in the exam to score ful  marks.

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