🎯 Course Objective
To provide a quick, clear, and practical understanding of how materials deform, resist forces, and fail — forming the foundation for structural and mechanical design.
🕐 Duration: 7–10 Days (Fastrack Mode)
(Can be extended or shortened depending on depth and practice time.)
📘 MODULE 1: Basic Concepts of Stress and Strain
Duration: 1 Day
 Topics:
- 
Concept of Force, Load, Stress, and Strain 
- 
Types of Stresses: Normal, Shear, Bearing 
- 
Hooke’s Law and Elasticity 
- 
Stress–Strain Diagram for Mild Steel 
- 
Elastic Constants: E, G, K, ν (Relations Between Them) 
Outcome: Understand how materials respond to applied forces and deformation.
📗 MODULE 2: Mechanical Properties of Materials
Duration: 1 Day
 Topics:
- 
Strength, Stiffness, Toughness, Ductility, Brittleness 
- 
Hardness and Fatigue 
- 
Factor of Safety (FOS) 
- 
Working Stress vs. Ultimate Stress 
Outcome: Recognize material behavior under different conditions.
📙 MODULE 3: Axial Loading and Deformation
Duration: 1 Day
 Topics:
- 
Bars under Axial Loads (Uniform & Varying Cross-section) 
- 
Elongation and Shortening 
- 
Thermal Stresses and Strains 
- 
Composite Bars 
Outcome: Calculate deformation and stress in simple members.
📒 MODULE 4: Shear Force and Bending Moment in Beams
Duration: 2 Days
 Topics:
- 
Types of Beams and Supports 
- 
Types of Loads: Point Load, UDL, UVL 
- 
Shear Force (S.F.) and Bending Moment (B.M.) Diagrams 
- 
Relationship between Load, Shear Force, and Bending Moment 
- 
Points of Contraflexure 
Outcome: Draw SFD and BMD for basic loading conditions.
📕 MODULE 5: Bending and Shear Stresses in Beams
Duration: 1 Day
 Topics:
- 
Theory of Simple Bending 
- 
Bending Stress Formula: MI=fy=ER\frac{M}{I} = \frac{f}{y} = \frac{E}{R}IM=yf=RE 
- 
Moment of Inertia and Section Modulus 
- 
Shear Stress Distribution in Beams (Rectangular, Circular, I-sections) 
Outcome: Analyze and design beams for safe bending and shear.
📓 MODULE 6: Torsion of Circular Shafts
Duration: 1 Day
 Topics:
- 
Torsional Equation: TJ=τr=GθL\frac{T}{J} = \frac{\tau}{r} = \frac{G\theta}{L}JT=rτ=LGθ 
- 
Power Transmitted by Shafts 
- 
Combined Bending and Torsion 
- 
Hollow vs. Solid Shafts 
Outcome: Compute torsional stress and angle of twist in shafts.
📔 MODULE 7: Deflection of Beams
Duration: 1 Day
 Topics:
- 
Slope and Deflection Concepts 
- 
Double Integration Method (Intro) 
- 
Moment Area Theorems (Basics) 
- 
Simple Numerical Problems 
Outcome: Estimate deflection in simply supported and cantilever beams.
📘 MODULE 8: Principal Stresses and Theories of Failure
Duration: 1 Day
 Topics:
- 
Plane Stress Transformation 
- 
Mohr’s Circle for Stress 
- 
Principal Stresses and Maximum Shear Stress 
- 
Theories of Failure: Maximum Stress, Strain, Shear Stress, Energy Theories 
Outcome: Understand combined loading and design criteria for safety.
🧮 BONUS PRACTICALS / MINI-PROJECTS
- 
Stress–Strain Test (Tensile Test Simulation) 
- 
SFD/BMD Plotting Using MATLAB or Excel 
- 
Shaft Design for a Given Torque 
- 
Beam Deflection Calculator (Spreadsheet) 
📜 Course Outcome
After completing this fastrack course, learners will be able to:
- 
Analyze forces, stresses, and deformations in simple members 
- 
Draw and interpret SFD/BMD diagrams 
- 
Apply bending, torsion, and deflection formulas correctly 
- 
Use principles to design safe structural and machine elements 
 
 
					
				 
                                        
                                         
									
                               
                                 
            
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