CE8395 - Strength of Materials for Mechanical Engineers Syllabus Regulation 2017

Code – CE8395, this article about B.E/B.Tech./B.Arch Mechanical Engineering Semester IV Strength of Materials for Mechanical Engineers. Students are requested to make notes or PDFs of the semester in Strength of Materials for Mechanical Engineers for effective preparation from here. It will help you to understand what are the topics in the syllabus of Strength of Materials for Mechanical Engineers.

And to make preparation strategies to score well in the examinations. Unit-wise detailed syllabus is given below in one place, in the following article CE8395 – Strength of Materials for Mechanical Engineers. If the information helps you, kindly share it with your classmates.

If you want to know more about the syllabus of B.E Mechanical Engineering connected to an affiliated institution’s four-year undergraduate degree programme. We provide you with a detailed Year-wise, semester-wise, and Subject-wise syllabus in the following link B.E Mechanical Engineering Syllabus Anna University Regulation 2017.

Aim Of Concept:

• To understand the concepts of stress, strain, principal stresses and principal planes.
• To study the concept of shearing force and bending moment due to external loads in determinate beams and their effect on stresses.
• To determine stresses and deformation in circular shafts and helical spring due to torsion.
• To compute slopes and deflections in determinate beams by various methods.
• To study the stresses and deformations induced in thin and thick shells.

CE8395 – Strength of Materials for Mechanical Engineers Syllabus

Unit I: Stress, Strain And Deformation Of Solids

Rigid bodies and deformable solids – Tension, Compression and Shear Stresses – Deformation of simple and compound bars – Thermal stresses – Elastic constants – Volumetric strains -Stresses on inclined planes – principal stresses and principal planes – Mohr’s circle of stress.

Unit II: Transverse Loading On Beams And Stresses In Beam

Beams – types transverse loading on beams – Shear force and bending moment in beams – Cantilevers – Simply supported beams and over – hanging beams. Theory of simple bending- bending stress distribution – Load carrying capacity – Proportioning of sections – Flitched beams – Shear stress distribution.

Unit III: Torsion
Torsion formulation stresses and deformation in circular and hollows shafts – Stepped shafts – Deflection in shafts fixed at the both ends – Stresses in helical springs – Deflection of helical springs, carriage springs.

Unit IV: Deflection Of Beams

Double Integration method – Macaulay’s method – Area moment method for computation of slopes and deflections in beams – Conjugate beam and strain energy – Maxwell’s reciprocal theorems.

Unit V: Thin Cylinders, Spheres And Thick Cylinders

Stresses in thin cylindrical shell due to internal pressure circumferential and longitudinal stresses and deformation in thin and thick cylinders – spherical shells subjected to internal pressure – Deformation in spherical shells – Lame’s theorem.

Text Books:

1. Bansal, R.K., “Strength of Materials”, Laxmi Publications (P) Ltd., 2016.
2. Jindal U.C., “Strength of Materials”, Asian Books Pvt. Ltd., New Delhi, 2009.

References:

1. Egor. P.Popov “Engineering Mechanics of Solids” Prentice Hall of India, New Delhi, 2002/
2. Ferdinand P. Been, Russell Johnson, J.r. and John J. Dewole “Mechanics of Materials”, Tata McGraw Hill Publishing ‘co. Ltd., New Delhi, 2005.
3. Hibbeler, R.C., “Mechanics of Materials”, Pearson Education, Low Price Edition, 2013/
4. Subramanian R., “Strength of Materials”, Oxford University Press, Oxford Higher Education Series, 2010.