CCMAS Course Search
Browse BRIDGE's courses under the National Universities Commission's Core Curriculum Minimum Academic Standards (CCMAS) — Nigeria's unified benchmark curriculum for every accredited program. Search by course title, code, faculty or programme to see full descriptions, learning outlines and credit-hour loads.
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168
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Faculty: Engineering and Technology ×
Programme: B.Eng. Environmental Engineering ×
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of 49 courses
GET 502
2
Students will be able to: 1. describe and explain the basic concept, sources and aspects of law; 2. describe and explain the major differences between the various categories of law, courts and legal jurisdictions; 3. des...
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Common Law: its history, definition, nature and division. Legislation, codification
interpretation. Equity: definition and its main spheres. Law of contracts for Engineers: Forms
of contract and criteria for selecting contractors; offer, acceptance, communication
termination of contract. Terms of Contracts; suppliers’ duties – Damages and other Remedies.
Termination/cancellation of contract Liquidation and Penalties; exemption clauses, safety and
risk. Health and Safety. Duties of employers towards their employees. Duties imposed on
employees. Fire precautions act. Design for safety. General principles of criminal law. Law of
torts: definition, classification and liabilities. Patents: requirements, application, and
infringement. Registered designs: application, requirements, types and infringement.
Company law. Labour law and Industrial Law. Business registration.
GET 209
3
At the end of the course, the students should be able to: 1. solve qualitative problems based on vector and matrix analyses such as linear independence and dependence of vectors, rank etc; 2. describe the concepts of lim...
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Limits, continuity, differentiation, introduction to linear first order differential equations, partial
and total derivatives, composite functions, matrices and determinants, vector algebra, vector
calculus, directional derivatives.
GET 210
3
At the end of the course, the students should be able to: 1. describe physical systems using ordinary differential equations (ODEs); 2. explain the practical importance of solving ODEs, solution methods, and analytically...
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Introduction to ordinary differential equations (ODEs); theory, applications, methods of
solution; second order differential equations. Advanced topics in calculus (vectors and
vector-valued function, line integral, multiple integral and their applications). Elementary
complex analysis including functions of complex variables, limits and continuity. Derivatives,
differentiation rules and differentiation of integrals. Cauchy-Riemann equation, harmonic
functions, basic theory of conformal mapping, transformation and mapping and its
applications to engineering problems. Special functions.
GET 301
3
At the end of the course, the students should be able to 1. demonstrate a clear understanding of the
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, that is, possess a breadth of
knowledge in the area covered;
2. possess an in-depth knowledge upon which a solid foundation can be built in order to
demonstrate a depth of understanding in advanced mathematical topics;
3. develop simple algorithms and use computational proficiency;
4. write simple proofs for theorems and their applications;; and
5. communicate the acquired mathematical knowledge effectively in speech, writing and
collaborative groups..
Course Contents
Linear Algebra. Elements of Matrices, Determinants, Inverses of Matrices. Theory of Linear
Equations. Eigen Values and Eigen Vectors. Analytical Geometry. Coordinate Transformation.
Solid Geometry. Polar, cylindrical and spherical coordinates. Elements of functions of several
variables. Surface Variables. Ordinary Integrals. Evaluation of Double Integrals, Triple
Integrals, Line Integrals and Surface Integrals. Derivation and Integrals of Vectors. The
gradient of scalar quantities. Flux of Vectors. The curl of a vector field, Gauss, Greens and
Stoke’s theorems and applications. Singular Valued Functions. Multivalued Functions.
Analytical Functions. Cauchy Riemann’s Equations. Singularities and Zeroes. Contour
Integration including the use of Cauchy’s Integral Theorems. Bilinear transformation.
GET 302
3
At the end of the course, the students should be able to: 1. solve second order differential equations; 2. solve partial differential equations; 3. solve linear integral equations; 4. relate integral transforms to soluti...
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Series solution of second order linear differential equations with variable coefficients. Bessel
and Legendre equations. Equations with variable coefficients. Sturm-Liouville boundary value
problems. Solutions of equations in two and three dimensions by separation of variables. Eigen
value problems. Use of operations in the solution of partial differential equations and Linear
integral equations. Integral transforms and their inverse including Fourier, Laplace, Mellin and
Handel Transforms. Convolution integrals and Hilbert Transforms. Calculus of finite
differences. Interpolation formulae. Finite difference equations. RungeKutta and other
methods in the solutions of ODE and PDEs. Numerical integration and differentiation.
GET 501
3
At the end of the course, students should be able to: 1. explain the basics of project management as it relates to the Engineering discipline; 2. demonstrate knowledge and understanding of engineering, management and fin...
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Project management fundamentals – definitions, project environment, nature and
characteristics, development practice, management by objectives, and the centrality of
engineering to projects, infrastructures, national and global development. The scope of project
management – organisational, financial, planning and control, personnel management, labour
and public relations, wages and salary administration and resource management.
Identification of project stakeholders; beneficiaries and impacted persons – functions, roles,
responsibilities. Project community relations, communication and change management.
Project planning, control and timeliness;decision making, forecasting, scheduling, work
breakdown structure (WBS), deliverables and timelines, logical frameworks (log frames), risk
analysis, role of subject matter experts (SMEs), role conflicts; Gantt Chart, CPM and PERT.
Optimisation, linear programming as an aid to decision making, transport and materials
handling. Monitoring and Evaluation – key performance indices (KPIs); methods of economic
and technical evaluation. Industrial psychology, ergonomics/human factors and environmental
impact considerations in engineering project design and management. Project business case
- financial, technical and sustainability considerations. Case studies, site visits and invited
industry professional seminars. General principles of management and appraisal techniques.
Breakthrough and control management theory; production and maintenance management.
Training and manpower development. The manager and policy formulation, objective setting,
planning, organising and controlling, motivation and appraisal of results.
GET 305
3
At the end of the course, the students should be able to: 1. work with data from the point of view of knowledge convergence, machine learning, and intelligence augmentation, which significantly raises their standard for...
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Descriptive statistics, frequency distribution, populations and sample, central tendency,
variance data sampling, mean, median, mode, mean deviation and percentiles. Probability.
Binomial, Poisson hyper-geometric and normal distributions. Statistical inference intervals,
test hypothesis and significance. Regression and correlation. Introduction to big data analytics
and cloud computing applications. Introduction to the R language; R as a calculator; Vectors,
matrices, factors, data frames and other R collections. Iteration and looping control structures.
Conditionals and other controls. Designing, using and extending functions. The Apply Family.
Statistical modelling and inference in R.
.
ENT 211
2
At the end of this course, students should be able to: 1. explain the concepts and theories of entrepreneurship, intrapreneurship, opportunity seeking, new value creation and risk-taking; 2. state the characteristics of...
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The concept of entrepreneurship (entrepreneurship, intrapreneurship/corporate
entrepreneurship); theories, rationale and relevance of entrepreneurship (Schumpeterian and
other perspectives, risk-taking, necessity and opportunity-based entrepreneurship, and
creative destruction); characteristics of entrepreneurs (opportunity seeker, risk-taker, natural
and nurtured, problem solver and change agent, innovator and creative thinker);
entrepreneurial thinking (critical thinking, reflective thinking and creative thinking). Innovation
(The concept of innovation, dimensions of innovation, change and innovation, knowledge and
innovation). Enterprise formation, partnership and networking (basics of business plan, forms
of business ownership, business registration and alliance formation, and joint ventures).
Contemporary entrepreneurship issues (knowledge, skills and technology, intellectual
property, virtual office and networking). Entrepreneurship in Nigeria (biography of
inspirational entrepreneurs, youth and women entrepreneurship, entrepreneurship support
institutions, youth enterprise networks and environmental and cultural barriers to
entrepreneurship). Basic principles of e-commerce.
EVE 202
2
At the end of this course, the students should be able to: 1. define relevant chemistry terminologies and their applications; and 2. acquire basic knowledge of chemistry needed to understand environmental concepts.
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Stoichiometry and concentration. Atomic structure and chemical bonding. Acids, Bases, Salts,
Metals. Changes of state, Solutions and equilibriums. Electrochemistry and corrosion. Organic
chemistry, Biochemistry. Mass energy transfer and material balances. Quantitative variables
governing chemical behaviour in environmental systems. Thermodynamics and kinetics of
acid/base, coordination, precipitation/dissolution, and redox reactions. Organic chemistry
nomenclature and pesticides.
EVE 101
2
At the end of this course, the students should be able to: 1. acquire the fundamental principles that serve as the foundation for the entire field of environmental engineering; 2. explain how these fundamental principles...
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Introduction to environmental science. Ecosystem’s considerations, food chain, natural
decomposition, recycling. Environmental problems and impact of engineering activities.
Various modes of pollution - water, air, and soil contamination, noise pollution; pollution
measurement, and quantification. Water and waste-water physical, chemical, and biological
characteristics; turbidity and colour, dissolved oxygen, hardness, pH, alkalinity, organic
content, sampling and analysis, chemical and biochemical oxygen demand. Basic processes
of treatment: flocculation and coagulation, sedimentation, filtration. Mass and energy
balances, chemical reaction engineering. Environmental regulations and policy, pollution
prevention, risk assessment.
200 Level