CCMAS Course Search

Number Systems and Code. Analysis and design of logic gates of various families: Diodes logic, RTL, TTL, ECL, MOS and MOS of digital integrated circuits. Concepts of small, medium, large, and very large-scale integration and their consequences. Introduction to analysis and design of digital systems. Boolean algebra and mapping methods: Karnaugh and variable entered Maps, combinational logic realization with gates, multiplexers, read only memories (ROMs) and programmable logic arrays (PLAs). State machine analysis and design: state diagram, state flip-flops, input and output forming Logic, State assignments, redundant states, sequential counters, and mainly synchronous systems. State machine realisation with multiplexers, ROMs and PLAs. Asynchronous systems approach to digital systems design, top- down design, trial-and-error methods. Introduction to computer structures: register, transfers, hardware programming methods, Von Neumann machines, and memory systems standard logic functions with MSI circuits: seven segment display drivers, parity generator/checker, encoders, comparators, adders. 400 Level GET 402 Engineering Project I (2 Units: C; PH 90) Learning Outcomes At the end of this course, the students should be able to: 1. Complete the design phase of a complex engineering problem sourced from industry or community during the SIWES III programme. 2. Demonstrate the connection between engineering product-making and the theoretical courses they have learned following the applicable industry best practices. Course Contents In the second semester of the 400-level students, preferably in groups, work from the university on the identified industry or organization to tackle industry complex engineering problems. Theoretical issues may be provided by the department faculty or industry experts. During the vacation, students will now work full time with the organisation/industry on the project as part of the SIWES III. The students can also go beyond the department and engage in multidisciplinary undertakings. Literature survey, review of existing systems etc. must be achieved to a satisfactory extent. GET 404 Engineering Valuation and Appraisal (2 Units: C; LH 30) Learning Outcomes At the end of this course, the students should be able to: 1. Identify at least three (3) objectives of engineering valuation work, valuer's primary duty and responsibility and valuation terminologies. 2. Describe at least four (4) Valuer's obligation to his or her client, to other valuers, and to the society. 3. Demonstrate with example the engineering valuation methods, valuation standards, and practices. 4. Prepare engineering valuation and appraisal reports and review 5. Discuss expert witnessing and ethics in valuation. 6. Determine price, cost, value, depreciation and obsolescence in real property, personal property, personal property, machinery and equipment, oil, gas, mines, and quarries valuation.

Elementary Kinematics and vector algebra, Newton’s laws of motion., STAic forces acting on a human body, Elasticity and strength of materials, Momentum conservation; application to contusion and fracture during impacts, and to similar medical situations; conservation of energy; the first law of thermodynamics; applications to metabolism and work done by various organs of the body, Angular momentum and torque, Harmonic motion and diffusion, Applications to osmotic pressure and passage of substances through capillary walls, Molecular motion in gases: distribution functions and the Boltzmann principles, Intermolecular collisions and transport processes, Equilibrium in external fields; the centrifuge and measurement of molecular weight.

Coulomb’s Law, electric fields, Gauss law, the electroSTAic potential, Laplace’s equation, point charges, continuous charge distributions and dipoles, capacitors, dielectrics and field energy, Nernst-Planck equation and membrane potentials, Theory of electrolytes: Solubility and electrophoresis of proteins, quasi-STAic flow of charge, distribution of potential in volume conductors, Application of electrocardiography, Magnetic fields, Amperes laws; the law of Biot and Savart, Magnetic properties of matter, Faraday’s law of induction, Electrical circuits, oscillators, feedback, with application to medical instrumentation e.g pacemakers. 300 Level

Physics of heat and biophysical principles of heating and superficial heating, Faradic Current I Definition, Parameters. Motor points, Methods, Faradic Current II, Physiological effects, therapeutic uses, indications, dangers and precautions, Interrupted Direct Current - Definition, Parameters, Methods, Physiological effects, Therapeutic uses, indication, dangers, precautions, Other forms of low frequency currents - diadynamics and many others. Electrotherapy Diagnosis - Strength duration curve test, Electromyography, chronaxie, rheobase, pulse ratio, Values of each method. Direct Current - Galvanism; Iontophoresis - uses, indication, Medium Frequency Currents/Near current form-effects of interferential Currents. Electrical Nerve stimulation for analgesia-Transcutaneous Electrical Nerve stimulation, Interferential Therapy. Pain Modulation Theory.

Physics of heat and biophysical principles of heating and superficial heating agents. Modes of heat transfer-Conduction, convection and radiation. Thermotherapy I-Contact Techniques Water, Hot packs, Physiological effects, therapeutic uses, techniques. Thermotherapy. Contact Techniques - Paraffin Wax-Physiological effects, therapeutic uses, techniques. Thermotherapy III- Radiations - Infra Red Radiation, Therapy- Physiological effects, techniques, indications, contraindications, precaution. Ultraviolet radiation - productions, physiological effects, therapeutic uses, techniques contra-indications, indications, precaution. Ultrasound Therapy - Production, characteristics and physiological effects, Therapeutic uses, techniques, indications, contraindications, precautions. Laser - background on LASER, principles of LASER, basic components, classification, biophysical effects, indications/contraindications, documentation

Structure and functions of the skin. Effects and consequences of the application of local heat on tissues. General guideline to the uses of most electrotherapeutic modalities. Standards for each treatment procedure. Different methods of heat transfer. Danger of sudden increase in heat stress. High Frequency Currents (HFC) - Historical back ground, What is HFC, Properties of HFC, Production of HFC. Short Wave Diathermy (SWD) - Principles of production, Methods of application, Physiological effects, Therapeutic uses, Indications, Contra-indication, Potential Danger, Safety precautions; Micro-Wave Diathermy (MWD) - Principles of production, Methods of application, Physiological effects, Therapeutic uses, Indications, Contraindication, Potential Danger, Safety precautions.

Derivation of differential equations from primitive, geometry, physics, etc. order and degree of a differential equation. Techniques for solving first and second-order linear and non-linear equations. Solutions of systems of first-order linear equations. Finite linear difference equations. Application to geometry and physics.

Derivation of differential equations from primitive, geometry, physics, etc. order and degree of differential equation. Techniques for solving first and second order linear and non-linear equations. Solutions of systems of first order linear equations. Finite linear difference equations. Application to geometry and physics.

Elementary set theory, subsets, union, intersection, complements and Venn diagrams. Real numbers, integers, rational and irrational numbers. Mathematical induction, real sequences and series. Theory of quadratic equations and binomial theorem. Complex numbers, algebra of complex numbers and the Argand diagram. De-Moivre’s theorem and nth roots of unity. Circular measure, trigonometric functions of angles of any magnitude, addition and factor formulae.

Elementary set theory, subsets, union, intersection, complements and Venn diagrams. Real numbers, integers, rational and irrational numbers. Mathematical induction, real sequences and series. Theory of quadratic equations and binomial theorem. Complex numbers, algebra of complex numbers and the Argand diagram. De-Moivre’s theorem and nth roots of unity. Circular measure, trigonometric functions of angles of any magnitude, addition and factor formulae.