Modules
Semester 1 - Mechanical Science (Statics, Stress and Strain) – MECH 6035
On successful completion of this module the learner will be able to:
- Determine resultants and apply conditions of static equilibrium to plane force systems.
- Identify and quantify all forces associated with a static framework using either the method of joints or the method of sections.
- Construct shear force and bending moment diagrams for beams under various loading conditions.
- Determine the stresses and strains in prismatic structures due to direct/shear and thermal loads.
- Manipulate the Simple Bending and Simple Torsion equations to solve basic problems in beams and shafts having symmetrical cross sections.
Technological Mathematics101 – MATH6012
On successful completion of this module the learner will be able to:
- Formulate and solve various equations including those involving the laws of indices and logs.
- Reduce equations to linear form and interpret constants from graphs.
- Use trigonometry to solve triangles, graph periodic functions and solve trigonometric equations.
- Apply differentiation to various functions, rates of change, and optimisation.
- Evaluate definite integrals, apply integration techniques to problems in Science & Engineering, and formulate differential equations.
Semester 2 - Mechanical Science (Dynamics and Fluids) – MECH 6036
On successful completion of this module the learner will be able to:
- Manipulate equations of linear and angular motion.
- Apply momentum, work and energy to linear and angular systems.
- Apply the laws of friction to objects on the flat and inclined planes.
- Determine the forces associated with circular motion.
- Use Bernoulli’s equation and the continuity equation to solve problems in fluid dynamic systems.
Technological Mathematics201 – MATH6040
On successful completion of this module the learner will be able to:
- Differentiate parametrically, implicitly, partially and solve related rates of change problems.
- Apply vector algebra methods to problems involving forces and moments of forces.
- Integrate by parts and by inverse trigonometric substitution; and apply integration methods to various applied problems.
- Solve and analyse simultaneous equations using matrix algebra methods.