Deflection of Beam By Double Integration - Part II
Macaulay’s Method, Propped Cantilevers & Variable Loading on Beams | Strength of Materials (SOM) | Lecture 14 | Ex IES R.P. Singh In this lecture, Ex IES R.P. Singh explains advanced beam deflection concepts from Strength of Materials (SOM), including Macaulay’s Method, Propped Cantilevers, Overhanging Beams, Variable Loading on Beams, and Beams of Variable Cross-Section. The lecture contains detailed derivations, solved examples, and exam-oriented numerical problems frequently asked in GATE, ESE, SSC JE, RRB JE, and State Engineering Exams. Topics Covered: ✅ Macaulay’s Method for Beam Deflection Problems ✅ Deflection and Slope of Simply Supported Beams ✅ Beams Subjected to Concentrated Loads and Couples ✅ Overhanging Beam Deflection Analysis ✅ Maximum Deflection Calculations ✅ Slope at Supports and Critical Points ✅ Propped Cantilevers and Compatibility Conditions ✅ Rigid Prop and Elastic Prop Reactions ✅ Shear Force Diagram (SFD) and Bending Moment Diagram (BMD) ✅ Variable Loading on Beams (UVL Loading) ✅ Differential Equation of Elastic Curve ✅ Cantilever with Uniformly Varying Load (UVL) ✅ Beam of Variable Cross-Section ✅ Deflection of Stepped Circular Beams ✅ Competitive Exam Numerical Problems and Shortcuts Useful For: GATE Mechanical Engineering ESE (IES) Mechanical Engineering SSC JE Mechanical RRB JE Mechanical State AE/JE Exams B.Tech & Diploma Mechanical Engineering Students If you found this lecture helpful, don't forget to Like, Share, and Subscribe for more videos.

Deflection of Beams By Moment Area Method - Part III

Deflection of Beams By Moment Area Method - Part I

Deflection of Beams By Moment Area Method - Part II

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