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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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...
View learning outline
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 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...
View learning outline
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 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 analyticall...
View learning outline
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 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...
View learning outline
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 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...
View learning outline
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 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...
View learning outline
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 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...
View learning outline
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 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...
View learning outline
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 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...
View learning outline
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 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...
View learning outline
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.