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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MTH 101
2
At the end of the course students should be able to: 1. define and explain set, subset, union, intersection, complements, and demonstrate the use of Venn diagrams; 2. solve quadratic equations; 3. solve trigonometric fun...
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Elementary set theory, subsets, union, intersection, complements, Venn diagrams. Real
numbers, integers, rational and irrational numbers. Mathematical induction, real sequences
and series, theory of quadratic equations, binomial theorem, complex numbers, algebra of
complex numbers, the argand diagram. De-Moiré’s theorem, nth roots of unity. Circular
measure, trigonometric functions of angles of any magnitude, addition and factor formulae.
MTH 101
2
At the end of the course students should be able to: 1. define and explain set, subset, union, intersection, complements, and demonstrate the use of Venn diagrams; 2. solve quadratic equations; 3. solve trigonometric fun...
View learning outline
Elementary set theory, subsets, union, intersection, complements, Venn diagrams. Real
numbers, integers, rational and irrational numbers. Mathematical induction, real sequences
and series, theory of quadratic equations, binomial theorem, complex numbers, algebra of
complex numbers, the argand diagram. De-Moiré’s theorem, nth roots of unity. Circular
measure, trigonometric functions of angles of any magnitude, addition and factor formulae.
MTH 101
2
At the end of the course students should be able to: 1. define and explain set, subset, union, intersection, complements, and demonstrate the use of Venn diagrams; 2. solve quadratic equations; 3. solve trigonometric fun...
View learning outline
Elementary set theory, subsets, union, intersection, complements, Venn diagrams. Real
numbers, integers, rational and irrational numbers. Mathematical induction, real sequences
and series, theory of quadratic equations, binomial theorem, complex numbers, algebra of
complex numbers, the argand diagram. De-Moiré’s theorem, nth roots of unity. Circular
measure, trigonometric functions of angles of any magnitude, addition and factor formulae.
MTH 102
2
At the end of the course, students should be able to: identify the types of rules in differentiation and integration; recognise and understand the meaning of function of a real variable, graphs, limits and continuity; so...
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Functions of a real variable, graphs, limits and idea of continuity. The derivative, as limit of
rate of change. Techniques of differentiation, maxima and minima. Extreme curve sketching,
integration, definite integrals, reduction formulae, application to areas, volumes (including
approximate integration: Trapezium and Simpson's rule).
MTH 102
2
At the end of the course, students should be able to: 1. identify the types of rules in differentiation and integration; 2. recognise and understand the meaning of function of a real variable, graphs, limits and continui...
View learning outline
Functions of a real variable, graphs, limits and idea of continuity. The derivative, as limit of
rate of change. Techniques of differentiation, maxima and minima. Extreme curve sketching,
integration, definite integrals, reduction formulae, application to areas, volumes (including
approximate integration: Trapezium and Simpson's rule).
MTH 102
2
At the end of the course, students should be able to: 1. identify the types of rules in differentiation and integration; 2. recognise and understand the meaning of function of a real variable, graphs, limits and continui...
View learning outline
Functions of a real variable, graphs, limits and idea of continuity. The derivative, as limit of
rate of change. Techniques of differentiation, maxima and minima. Extreme curve sketching,
integration, definite integrals, reduction formulae, application to areas, volumes (including
approximate integration: Trapezium and Simpson's rule).
MTH 102
2
At the end of the course, students should be able to: 1. identify the types of rules in differentiation and integration; 2. recognise and understand the meaning of function of a real variable, graphs, limits and continui...
View learning outline
Functions of a real variable, graphs, limits and idea of continuity. The derivative, as limit of
rate of change. Techniques of differentiation, maxima and minima. Extreme curve sketching,
integration, definite integrals, reduction formulae, application to areas, volumes (including
approximate integration: Trapezium and Simpson's rule).
MTH 102
2
At the end of the course, students should be able to: 1. identify the types of rules in differentiation and integration; 2. recognise and understand the meaning of function of a real variable, graphs, limits and continui...
View learning outline
Functions of a real variable, graphs, limits and idea of continuity. The derivative, as limit of
rate of change. Techniques of differentiation, maxima and minima. Extreme curve sketching,
integration, definite integrals, reduction formulae, application to areas, volumes (including
approximate integration: Trapezium and Simpson's rule).
MTH 102
2
At the end of the course, students should be able to: 1. identify the types of rules in differentiation and integration; 2. recognise and understand the meaning of function of a real variable, graphs, limits and continui...
View learning outline
Functions of a real variable, graphs, limits and idea of continuity. The derivative, as limit of
rate of change. Techniques of differentiation, maxima and minima. Extreme curve sketching,
integration, definite integrals, reduction formulae, application to areas, volumes (including
approximate integration: Trapezium and Simpson's rule).
MTH 102
2
At the end of the course, students should be able to: 1. identify the types of rules in differentiation and integration; 2. describe the meaning of function of a real variable, graphs, limits and continuity; and 3. solve...
View learning outline
Function of a real variable, graphs, limits and idea of continuity. The derivative as limit of rate
of change. Techniques of differentiation. Extreme curve sketching. Integration as an inverse
of differentiation. Methods of integration. Definite integrals. Application to areas, volumes.