INTRODUCTION
Strength of materials is a module unit that deals with materials and their application in structural engineering and tool room processes.
TOPICS COVERED:
Stress and Strain
- Determination of elastic constants
Shearing Forces and Bending Moments
- Determination of shearing force and bending moment
Bending Stresses in Beams
- Verification of pure bending theory
- Cantilevers
- Simply supported beams
Deflection of Beams
- Determination of Young’s modulus
- Cantilevers
- Simply supported beams
- Verification of the principles of super position of deflection in beams
- Determination of fixing moments for loaded beams
Thin Cylinders and Shells
- Determination of the circumferential and longitudinal strains and stresses in pressurized thin vessels
Torsion
- Statement of the simple theory of torsion of circular section bars.
- Explanation of parameters in the simple theory of torsion equation
- Derivation from first principle the relationship between strain and twist per length.
- Using the equation to develop other equations
- Application of the equations to solve problems in torsion
- Strain Energy
- Definition of strain energy
- Derivation of expressions for strain energy from first principles of different loading conditions
- Definition of resilience and proof resistance
- Derivation of an expression for strain energy of a three dimensional principal stress system.
- Definition of modules of resistance
- Definition of a maximum instantaneous stress
- Definition of maximum instantaneous extension
- Derivation of an expression for strain energy due to instantaneous loading
- Statement of Castigliano’s 1st theorem for deflection
- Application of Castigliano theorem to derive expressions for deflection on various beam loading system
Springs
- Definition of a spring
- Identification of various types of springs
- Derivation of stress expression of springs
- Maximum shear stress for coiled springs
- Sagging under axial load
- Maximum bending stress for a close coiled spring sunder axial torque
- Maximum bending stress for semi-elliptic spring under central load
- Proof stress for semi-elliptic spring under central load
- Max. bending stress for quarter-elliptic spring
- Max. bending stress for plain spiral spring
- Derivation of deflection of springs
- Derivation of spring rate expression for various springs
- Application of the expressions to solve spring problems
- Derivation expressions for stiffness of springs
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Now can I have those topics’ notes
Request you to send me the notes
Can I kindly get enotes and past on module k
Send me knec past papers