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Learn how to calculate beam slope and deflection using the double integration method for a simply supported beam carrying a concentrated moment. 📐🏗️ This tutorial works through the full solution process, from support reactions and bending moment expressions to the final slope and elastic curve equations, with particular emphasis on how a concentrated moment affects internal actions and deformation. 📌 In this tutorial, we: ✅ Sketch the elastic curve and discuss expected deflected shape ✅ Find support reactions and derive the bending moment expression ✅ Apply the double integration method to obtain slope and deflection equations ✅ Apply boundary conditions at the supports ✅ Solve explicitly for the constants of integration ✅ Simplify the final slope and deflection expressions This example is ideal for students who want to build confidence handling non-force loading cases, and to clearly understand how applied moments influence slope and deflection behaviour. 👷♀️ Delivered by Dr Margi Vilnay – Senior Lecturer in Structural Engineering, Chartered Engineer, and Senior Fellow of the Higher Education Academy. 🔎 Want the full learning experience? 📚 Check out the complete Beam Deflection playlist: https://bit.ly/49Ai2BD 👉 Subscribe for more tutorials like this! #BeamDeflection #DoubleIntegration #ConcentratedMoment #SimplySupportedBeam #StructuralEngineering #EngineeringMechanics #CivilEngineering #EngineeringStudents #EngineeringTutorial #EngineeringEducation #EngineeringTheCurriculum