Mechanics of Solids and Mechanics of Fluids Detailed Syllabus for B.Tech second year first sem is covered here. This gives the details about credits, number of hours and other details along with reference books for the course.<\/p>\n
The detailed syllabus for Mechanics of Solids and Mechanics of Fluids B.Tech 2016-2017 (R16) \u00a0second year first sem is as follows.<\/p>\n
B.Tech. II Year I Sem. \u00a0 \u00a0L\/T\/P\/C
\nCourse Code: MM304ES 3\/1\/0\/3
\nPre-requisite: Nil<\/p>\n
Course Objectives:<\/strong> Course Outcomes:<\/strong> UNIT \u2013 I Simple Stresses & Strains :<\/strong> UNIT \u2013 II Shear Force and Bending Moment :<\/strong> UNIT \u2013 III Torsion of Circular Shafts :<\/strong>
\nThe student will gain insight into a number of potentially useful phenomena involving movement of solids and fluids. He\/she will learn to do elementary calculations for engineering application of fluid motion. This course also prepares the student for more advanced courses such as Aerodynamics- I & -II.<\/p>\n
\nIt makes the student ready to understand advanced Aerodynamics.<\/p>\n
\nElasticity and plasticity \u2013 Types of stresses & strains\u2013Hooke\u2019s law\u2013 stress \u2013 strain diagram for mild steel \u2013 Working stress \u2013 Factor of safety \u2013 Lateral strain, Poisson\u2019s ratio & volumetric strain \u2013 Elastic moduli & the relationship between them \u2013 Temperature stresses. Strain energy \u2013 Resilience \u2013 Gradual, sudden, impact and shock loadings.<\/p>\n
\nDefinition of beam \u2013 Types of beams \u2013 Concept of shear force and bending moment \u2013 S.F and B.M diagrams for cantilever, simply supported and overhanging beams subjected to point loads, u.d.l., uniformly varying loads and combination of these loads \u2013 Point of contra flexure \u2013 Relation between S.F., B.M and rate of loading at a section of a beam.
\nFlexural Stresses : Theory of simple bending \u2013 Assumptions \u2013 Derivation of bending equation: M\/I = f\/y = E\/R Neutral axis \u2013 Determination bending stresses \u2013 section modulus of rectangular and circular sections (Solid and hollow).<\/p>\n
\nTheory of pure torsion \u2013 Derivation of Torsion equations : T\/J = q\/r = N\u03b8\/L \u2013 Assumptions made in the theory of pure torsion \u2013 Torsional moment of resistance \u2013 Polar section modulus \u2013 Power transmitted by shafts \u2013 Combined bending and torsion and end thrust.<\/p>\n