{"id":168437,"date":"2024-03-11T12:42:58","date_gmt":"2024-03-11T07:12:58","guid":{"rendered":"https:\/\/www.aplustopper.com\/?p=168437"},"modified":"2024-03-11T17:50:32","modified_gmt":"2024-03-11T12:20:32","slug":"ml3391-mechanics-of-solids-syllabus","status":"publish","type":"post","link":"https:\/\/www.aplustopper.com\/ml3391-mechanics-of-solids-syllabus\/","title":{"rendered":"ML3391 – Mechanics Of Solids Syllabus Regulation 2021 Anna University"},"content":{"rendered":"

Subject code ML3391 deals with the semester IV Anna University Regulation 2021, Mechanics Of Solids Syllabus. In this article, we discuss the ML3391 – Mechanics Of Solids Syllabus.<\/p>\n

We would like to provide the syllabus to perform well in academics. Anna University Offers the B.E Automobile Engineering Syllabus including the fourth semester containing the ML3391 – Mechanics Of Solids Syllabus<\/a>. We add every concept to the fourth-semester syllabus. You can get the proper information regarding the syllabus of the subject, it will assist you to excel in the academic examinations. You can also refer to our textbooks and references for more inclusive on the subject. Hope this information is useful. Don’t forget to share it with your classmates.<\/p>\n

If you want to know more about the syllabus of B.E Automobile Engineering Syllabus connected to an affiliated institution\u2019s four-year undergraduate degree program. We provide you with a detailed Year-wise, semester-wise, and Subject-wise syllabus in the following link B.E Automobile Engineering Syllabus Anna University Regulation 2021.<\/a><\/p>\n

Aim Of Concept:<\/strong><\/p>\n

The main learning objective of this course is to prepare students for:<\/p>\n

    \n
  1. Applying the principle concepts behind stress, strain and deformation of solids for various engineering applications.<\/li>\n
  2. Analyzing the transverse loading on beams and stresses in beam for various engineering applications.<\/li>\n
  3. Understanding the torsion principles on shafts and springs for various engineering applications.<\/li>\n
  4. Acquiring knowledge on the deflection of beams for various engineering applications.<\/li>\n
  5. Interpreting the thin and thick shells and principal stresses in beam for various engineering applications<\/li>\n<\/ol>\n

    ML3391 – Mechanics Of Solids Syllabus<\/strong><\/p>\n

    Unit I:<\/strong> Stress, Strain And Deformation Of Solids<\/p>\n

    Rigid and Deformable bodies \u2013 Strength, Stiffness and Stability \u2013 Stresses and Strains: Tensile, Compressive and Shear \u2013 Material Behaviour- Elastic Vs Plastic \u2013 Response of Real Materials: Tensile Test, Compressive Test, Shear Test, Cyclic Tests – strain gauges and rosettes \u2013 Deformation of Statically determinate and In-determinate bars of variable cross-section & Composite section under axial load \u2013 Thermal stress \u2013 Elastic constants \u2013 Plane Strain \u2013 Volumetric Strain.<\/p>\n

    Unit II:<\/strong> Transverse Loading On Beams And Stresses In Beam<\/p>\n

    Beams \u2013 types transverse loading on beams \u2013 Shear force and bending moment in beams \u2013 Cantilevers \u2013 Simply supported beams and over \u2013 hanging beams. Theory of simple bending\u2013 Bending stress distribution \u2013 Flitched beams \u2013 Shear stress distribution.<\/p>\n

    Unit III:<\/strong> Torsion<\/p>\n

    Torsion formulation stresses and deformation in circular and hollows shafts \u2013 Stepped shafts \u2013 Deflection in shafts fixed at the both ends \u2013 Stresses in helical springs \u2013 Deflection of helical springs, \u2013 Closed and Open Coiled helical springs \u2013 springs in series and parallel, carriage springs.<\/p>\n

    Unit IV:<\/strong> Deflection Of Beams<\/p>\n

    Slope, Deflection and Radius of Curvature \u2013 Methods of Determination of Slope and DeflectionDouble Integration method \u2013 Macaulay\u2019s method \u2013 Area moment Theorems for computation of slopes and deflections in beams – Conjugate beam and strain energy \u2013 Maxwell\u2019s reciprocal theorems.<\/p>\n

    \"ML3391<\/p>\n

    Unit V:<\/strong> Thick & Thin Shells & Principal Stresses<\/p>\n

    Stresses in thin cylindrical shell due to internal pressure, circumferential and longitudinal stresses and deformation in thin cylinders \u2013 spherical shells subjected to internal pressure \u2013 Deformation in spherical shells \u2013 Lame\u2019s theory \u2013 Application of theories of failure \u2013 Stresses on inclined planes \u2013principal stresses and principal planes \u2013 Mohr\u2019s circle of stress.<\/p>\n

    Text Books:<\/strong><\/p>\n

      \n
    1. Egor P. Popov, Toader A. Balan., \u201cEngineering Mechanics of Solids\u201d, Pearson India Education Services, 2018.<\/li>\n
    2. Ferdinand P. Beer, E. Russell Johnston, Jr., John T. DeWolf, David Mazurek \u201cMechanics of Materials\u201d, McGraw-Hill Education, 2015.<\/li>\n<\/ol>\n

      References:<\/strong><\/p>\n

        \n
      1. R. K. Bansal,\u201d A Textbook of Strength of Materials\u201d Laxmi Publications 2010.<\/li>\n
      2. R. K. Rajput., \u201cStrength of Materials\u201d, Shree Publishers, 2015.<\/li>\n
      3. Hibbeler, R.C., Mechanics of Materials, Pearson Education, 2018.<\/li>\n
      4. Subramanian R., Strength of Materials, Oxford University Press, Oxford Higher Education Series,2010<\/li>\n
      5. Nash, W.A., \u201cTheory and Problems in Strength of Materials\u201d, 6th Edition, Schaum Outline Series, McGraw-Hill Book Co, 2013.<\/li>\n<\/ol>\n

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