Mechanics Of Solids Tuition In Delhi
The Main Objective Is To make students understand how principle of equilibrium helps in calculating stresses in different loading situations like uni-axial load for a bar, bending, torsion and buckling etc. Join The Best Mechanics Of Solids Tuition In Delhi. Academy Of Engineers Noida Is Top Most Coaching Institute For B.Tech Back Paper Subjects In Delhi NCR. Get Help In Mechanical Engineering Back Paper Tuition Class. It Is Widely Known That Only 7% Engineering Graduates Are Employable Rest Of 93% Are Not Fit For Employable. There Are Many Factors For This. Among All The Factors Most Important Is The Way Of Learning And Teaching. Another Most Important Factor Is Lack Of Support From Professors.
Important Topics Of Mechanics Of Solids
Review of statics: Force, moment of a force, couple, equilibrium of a particle and rigid bodies, free body diagram, equivalent force system, D’Alembert’s principle, truss, inertia tensor.
Simple stresses and strains: Concept of stress and strain; stress and strain diagram, Hooke’s law, Young’s modulus, Poisson’s ratio, stress and strains in bars subjected to axial loading, stress produced in compound bars subject to axial loading. Temperature and pre-strain effects. Strain Energy: Strain Energy due to axial loads, stresses due to sudden and impact loads
Compound stresses and strains: State of stress at a point, stress tensor, stress invariants, principal stresses and principal planes, plane stress, plane strain, Mohr’s circle, Saint Venant’s principle, strain tensor, Generalized Hooke’s law, Theories of failure.
Bending: Theory of bending, derivation of bending formula: its application to beam of rectangular, circular and channel sections, strain energy in bending,
Slope and deflection: Relationship between moment, slope and deflection, Moment area method, Castigliano’s theorems, Macaulay’s method, Use of all these methods to calculate slope and deflection for the following:
b) Simply supported beams with and without overhang.
c) Under concentrated loads, uniformly distributed loads or combination
of concentrated and uniformly distributed loads.
Torsion: Derivation of torsion equation and its assumptions, Applications of the equation of the hollow and solid circular shafts, torsional rigidity, strain energy due to torsion, principal stresses and maximum shear stresses under combined loading of bending and torsion, torsion of thin-walled non-circular tubes, torsion of non-circular solid sections. Springs: Deflection of springs, Close-coiled helical spring, spiral and leaf springs.
Columns and struts: Columns of different end conditions and failure of columns, Euler’s formula; Rankine-Gordon’s formula, Johnson’s empirical formula for axially loaded columns and their applications. Cylinders and spheres: Thin Cylinders and spheres; Derivation of formulae and calculation of hoop stress, longitudinal stress in a thin cylinder and sphere subjected to internal pressure. Thick cylinders: Hoop, radial and longitudinal stresses in thick cylinders due to internal and external pressures, Compound cylinders, Stresses in shrink fits. Rotating disc of uniform thickness, disc of variable thickness, Rotating cylinder.
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