Engineering Statics
Analysis of rigid bodies in static equilibrium — forces, moments, trusses, frames, friction, centroids, and distributed loads. The first core engineering course and gateway to Dynamics, Mechanics of Materials, and Fluid Mechanics.
Prerequisites
Exam Relevance
FE Exams3 exams
University Exams1 exam
Module Breakdown
1.Vectors & Particle Equilibrium (2D)
Resolve concurrent forces into components, apply equilibrium equations to particles, and analyze cable, pulley, and spring systems using free-body diagrams in two dimensions.
10 concepts covered
2.Vectors & Particle Equilibrium (3D)
Extend force analysis to three dimensions using direction cosines, position vectors, and cross products, and solve 3D particle equilibrium problems with cable and support systems.
10 concepts covered
3.Moments & Rigid Body Equilibrium
Compute moments about points and axes, simplify force systems into equivalent resultants, and solve rigid-body equilibrium problems for beams and 3D structures.
16 concepts covered
4.Centroids & Distributed Loads
Locate centroids of areas, volumes, and composite shapes using integration and tabulated formulas, then replace distributed loads with equivalent concentrated forces for beam analysis.
19 concepts covered
5.Structural Analysis (Trusses, Frames, Machines)
Analyze trusses using the method of joints and method of sections, identify zero-force members, and determine internal forces in frames, machines, and pulley systems.
11 concepts covered
6.Internal Forces & Shear/Moment Diagrams
Determine internal normal forces, shear forces, and bending moments at any beam cross-section, and construct shear and moment diagrams using load-shear-moment relationships.
12 concepts covered
7.Friction
Apply Coulomb friction laws to solve equilibrium problems involving inclined planes, wedges, and belt-and-rope systems, and distinguish between slipping and tipping failure modes.
8 concepts covered
8.Area Moment of Inertia
Calculate second moments of area for simple and composite cross-sections using integration, the parallel-axis theorem, and product-of-inertia formulas.
8 concepts covered
Reference Textbooks
- Hibbeler — Engineering Mechanics: Statics
- Beer & Johnston — Statics
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