BME301 -Mechanics of Materials VTU 2022 scheme VTU University notes on 3rd SEM Mechanical Engineering notes 2022 scheme notes 2024 VTU University BME301 notes, study materials notes, and previous year question paper on easenotes 2024
Mechanics of Materials VTU 2022 scheme VTU University 3rd SEM Mechanical Engineering notes, We are offering the best quality online 3rd SEM Mechanical Engineering VTU University notes to help you learn, and have a better knowledge and also we are offering 2022 scheme Notes, study materials, question paper
Syllabus Copy:
Definition/derivation of normal stress, shear stress, and normal strain and shear strain – Stress
strain diagram for brittle and ductile materials - Poisson’s ratio & volumetric strain – Elastic constants – relationship
between elastic constants and Poisson’s ratio – Generalised Hook’s law – Deformation of simple and compound bars,
Resilience, Gradual, sudden, impact and shock loadings – thermal stresses.
Introduction, plane stress, stresses on inclined sections, principal stresses and maximum shear stresses,
graphical method - Mohr's circle for plane stress.
Thick and Thin cylinders: Stresses in thin cylinders, Lame's equation for thick cylinders subjected to internal and external pressures,
Changes in dimensions of cylinder (diameter, length and volume), simple numerical.
Definition of beam – Types of beams – Concept of shear force and bending moment –
S.F and B.M diagrams for cantilever, simply supported and overhanging beams subjected to point loads, uniformly distributed loads,
uniformly varying loads and combination of these loads – Point of contra flexure.
– Assumptions – Derivation of bending equation - Neutral axis – Determination of bending stresses –
section modulus of rectangular and circular sections (Solid and Hollow), I, T and Channel sections – Design of simple beam sections,
Shear Stresses: Derivation of formula – Shear stress distribution across various beams sections like rectangular, circular, triangular, I,
and T sections.
Introduction, pure torsion, assumptions, derivation of torsional equations, polar modulus, torsional rigidity
/ stiffness of shafts, power transmitted by solid and hollow circular shafts.