SCHEME OF TEACHING AND EXAMINATION FOR 3RD ...

Flexural shear stress distribution for various shapes of cross section. ..... bed
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SCHEME OF TEACHING AND EXAMINATION FOR
3RD SEMESTER OF 3 YEARS DIPLOMA CIVIL ENGINEERING -CV This scheme is valid for the student taking admission in academic session
2009-10 & 2010-11 Duration of Semester : Sixteen weeks (15+1#) Student Contact Hours : 34 hrs (Per week) Total Marks : 750 Theory & Practical is of period 60 minutes each |Sl.|Name of Subject |Subject|Subject |Teaching |Examination Scheme |
|No | |Code | |Scheme | |
| | | | |L |
|4 |1 |0 | | |
| | | | | |
|Total Contact |Total marks : 100 |Theory : |
|hrs. : | | |
|Theory : 60 | |End Term Exam : 80 |
|Tutorial : 15 | |I.A. : 20 |
| | | |
| | | |
RATIONALE : Mechanics of Materials deals with the internal behaviour of variously
loaded solid bodies, such as; shafts, bars, beams, plates, and columns, as
well as structures and machines that are assemblies of these components.
Mechanics of materials focuses primarily on mechanical properties of
materials, analysis of stress, strain and evaluation of deformations. The
subjects like structural analysis, design of structures as well as machines
are based on adequate knowledge and understanding of Mechanics of
Materials. Therefore, it is an important basic subject for Diploma students
in Civil and Mechanical Engineering. AIM : The aim of the subject Mechanics of Materials is to develop background
preparation of students for taking up Engineering subjects like Theory and
Design of Structures, Design of Machines mostly through the followings:
> Describe the Mechanical properties of important Engineering materials
> Determine stresses, strains and deformations in elastic bodies of
different shapes under different loading conditions for engineering
applications.
> Determine load carrying capacity of different types of members..
THEORY : 60 Hours |UNIT TOPIC/SUB-TOPIC |Hrs. |Total |
| | |hrs. |
1.0 Introduction: 02
Elementary knowledge of stress & strain. Concept of Homogeneous, isotropic
& orthotropic material. Principle of superposition. St. venant principle.
Assumption in the analysis of solid material and their idealized
behaviours: elastic, linearly elastic, ductile, brittle, viscous &
viscoelastic such as creep & stress relaxation. 2.0 Stress and Strain: 16
2.1 Stress & their types, complimentary shear stress. Tensile test
of ductile & briftte material. Feature point on the curve.
Factor of safety. Introduction to UTM
2.2 Hooke's law, Poisson's ratio, generalized Hooke's law, relation
among the elastic constants for an isotropic material. Vaumetric
strain & their calculation for some common solid shapes
2.3 Thin cylindrical & spherical shell.
Hoop stress & strain. Change in dimension due to rise in
pressure.
2.4 Deformations of Axially Loaded Members :
Bars of varying section, tapering rod, bars of composite
section, deformation due to self weight, Thermal stress, stress
developed due to tightening of nut in nut -bolt connection.
Solve simple problems on determination of stresses and
shortening of axially loaded members.
2.5 Strain energy
Resilience & modulus of resilience. Stress due to various types
of loading. Strain energy for various types of stress. 3.0 Centroid & moment & inertia.
06 Difference between c.g & centroid. Axis of symmetry. Centriod of
simple common figure by 1st principle, Calculation of centroid of
composite section
M.I. & their calculation for simple plane shape by 1st
principle, perpendicular axis theorem. Polar moment of interia.
Parallel axis theorem and their use for calculation M.I. of composite
section radius of gyration. 4.0 Analysis of beams: 12
Types of support, load & beam. Equation of equilibrium. Shear
force & bending moment. Relation between SF, BM, & Udl. SFD & BMD of
SS & Cantilever beam with concentrated, udl or combination of them. Introduction of singularity function for calculation SFD & BMD. 5.0 Torsion: 06
5.1 Basic assumptions for pure torsion, torsion of circular shafts
(hollow and solid) - polar moment of inertia, torsional shearing
stress, angle of twist, torsional rigidity.
> Determine the maximum shear stress and angle of twist in
shafts transmitting given torque.
5.2 Applications: Horse power transmitted by a shaft, Torque
transmitted by a flange coupling and corresponding forces acting
on coupling bolts, formula for stiffness of closed coil helical
spring (no proof).
> Apply the torsion formula in determination of (a) safe
power transmitted by a flange coupling (b) stiffness of
helical springs (c) key & coupling. 6.0 Columns and Struts: 06
6.1 Definition of columns and struts; Buckling load (critical or
crippling load); Slenderness ratio, Classification of columns as
long and short columns. Factors affecting buckling strength of
long column.
6.2 Euler's Theory - Basic assumptions made in Euler's theory for
column buckling, Effective lengths for different end conditions--
both ends pinned, one end fixed and the other end free, both
ends fixed, one end fixed and other end pinned.
6.3 Other Formulae - Practical deviations from ideal column,
Rankine's formula, factor of safety for different column
materials, IS - 800-code formula for column design.
> Determine the critical buckling load for a given column as
per known formulae.
> Determine factor of safety for a given column with known
end conditions and loading. 7.0 Slope and Deflection of Beams: 12 Shape & nature of elastic curve. Moment curvature relationship. Use of
singularity function for calculation of slope and deflection, SS &
cantilever beam with concentrated load, principal of superposition and
their use in propped cantilever & continuous beam. Moment area method. TOTAL 60 REFERENCE BOOKS :
1. Elements of Strength of materials - by S. P. Timoshenko, D. H.
Young; Affiliated East - West Press Private Limited.
2. Engineering Mechanics and Strength of materials - by R. K.
Bansal; Laxmi Publications, New Delhi
3. Strength of Materials - by Surendra Singh; Vikas Publishing
House Pvt. Ltd.
4. Strength of materials - by Ferdinand L. Singer; Harper & Row and
John Weatherbill.
5. Theory and Problems of Strength of Materials - by William A.
Nash; Shaum's outline of - Shaum's Outline Series, Mc. Graw Hill.
Inc.
6. Engineering Mechanics of Solids - by Egor P. Popov; Prentice
Hall of India Private Limited, New Delhi.
7. Strength of Materials - by R.S. Khurmi
8. Strength of Materials - by Dr. Sadhu Singh; Khanna Publishers,
Delhi-110 006.
9. Engineering Mechanics & Strength of Materials - by S.
Ramamrutham; Dhanpat Rai Publishing Co., Delhi -110 006.
10. Mechanics of Materials - by A. C. Ugural; Mc. Graw Hill. Inc
11. Strength of Materials - by D.R. Malhotra and H.C. Gupta; Satya
Prakashan, New Delhi - 110 005.
12. Strength of Materials Through Problems - by B. K. Sarkar; Allied
Publishers Limited, New Delhi -110 002.0'
13. Principles of Structures - K. J. Wyatt, Universities Press.
HYDRAULICS |L |T |P | |Curri. Ref. No. : CV 303|
|4 |1 |0 | | |
| | | | | |
|Total Contact |Total marks : 100 |Theory : |
|hrs. : | | |
|Theory : 60 | |End Term Exam : 80 |
|Tutorial : 15 | |I.A. : 20 |
| | | |
RATIONALE: The subject of Hydraulics deals with behaviour of fluid at rest and in
motion. The Civil Engineering profession is much concerned with subjects
like water supply, Sanitary Engineering and Irrigation Engineering, which
need a sound knowledge of H