MATHEMATICS

INTRODUCTION

Course Overview

Admission Requirements

Mathematics have a wide range of applications in Science, Engineering, Medicine, Technology and the Social Sciences. Mathematics, in particular helps in mental and intellectual development of the individuals.The philosophy of Mathematics Programme is therefore inspired by the need to assist students to be proficient in Mathematics and be able to apply concepts and laws effectively in many areas where necessary. The curricula for Mathematics have been carefully planned to expose students to various aspects of Mathematics and also to allow students to specialize according to their aptitudes in pure Mathematics.

To develop students intellectual capability and their ability to reason logically.
To inculcate in the students the skill for scientific enquiry and the application of mathematics techniques in solving scientific and technological problems.
To train highly- skilled Mathematicians who would be able to translate some of the abstract concepts into reality and use same in solving emerging national problems.
To train graduates who will demonstrate appreciable ability and competence for post-graduate studies in Mathematics.
To train graduates who are able to impart the knowledge of Mathematics effectively on others.
To train graduates who are able to apply Mathematics concepts to their advantage in many areas of employment.

Below are the list of Programme Under Mathematics

Mathematics

Course List

S/N	Course Code	Course Title
1	MAT111	Elementary Mathematics 1
2	MAT111	Elementary Mathematics I
3	MAT112	Introduction to statistics
4	MAT121	Elementary Mathematics II
5	MAT121	Elementary Mathematics II
6	MAT122	Statistics
7	MAT122	Probability Distribution
8	MAT123	Vectors and Coordinate Geometry
9	MAT123	Vectors &Coordinate Geometry
10	MAT124	Probability Distribution
11	MAT124	Dynamics of a rigid body
12	MAT125	Dynamics
13	MAT211	Mathematical Methods I
14	MAT211	Mathematics Methods I
15	MAT212	Linear Algebra I
16	MAT212	Linear Algebra I
17	MAT213	Real Analysis I
18	MAT213	Real Analysis I
19	MAT214	Abstract Algebra I
20	MAT214	Abstract Algebra I
21	MAT215	Introduction to Numerical Analysis
22	MAT215	Introduction to Numerical Analysis
23	MAT216	Research Method in Mathematics Education I
24	MAT216	Discrete Mathematics
25	MAT221	Mathematical Methods II
26	MAT221	Mathematical Methods II
27	MAT222	Linear Algebra II
28	MAT222	Operation Research I
29	MAT223	Mathematics Methodology I
30	MAT223	Complex Analysis I
31	MAT224	Complex Analysis
32	MAT224	Probability theory
33	MAT225	Real Analysis II
34	MAT226	Mathematics Methodology I
35	MAT311	Abstract Algebra II
36	MAT311	Abstract Algebra II
37	MAT312	Complex Analysis 1
38	MAT312	Complex Analysis II
39	MAT313	Introduction to Mathematical Modeling
40	MAT313	Mathematical Modelling
41	MAT314	Advanced Calculus
42	MAT314	Vector and Tensor Analysis
43	MAT315	Differential Equations
44	MAT315	Differential Equations I
45	MAT316	Functional Analysis
46	MAT316	Functional Analysis
47	MAT317	Research Method in Mathematics Education II
48	MAT317	Inferential Statistics
49	MAT318	Research Method in Mathematics Education
50	MAT321	General Topology
51	MAT321	General Topology
52	MAT322	Partial Differential Equation
53	MAT322	Differential Equation II
54	MAT323	Operation Research
55	MAT323	Linear algebra II
56	MAT324	Electromagnetism
57	MAT324	Electromagnetism
58	MAT325	Commutative Algebra I
59	MAT326	Mathematics Computation (Practical)
60	MAT327	Numeical Analysis II
61	MAT328	Mathematics Methodology II
62	MAT419	Project
63	MAT421	Commutative Algebra I
64	MAT421	Commutative Algebra II
65	MAT422	Commutative Algebra II
66	MAT422	Partial Differential Equation
67	MAT423	Lebesgue Measure and Integration
68	MAT423	Lebesgue Measure and Integration
69	MAT424	Complex Analysis II
70	MAT424	Fluid Dynamics
71	MAT425	Analytical Mechanics
72	MAT425	Operation Research II
73	MAT426	Field Theory
74	MAT426	Numerical Analysis III
75	MAT427	Regression Analysis
76	MAT428	Research Method in Mathematics Education II
77	MAT429	Final Year Project
78	MAT429	Research Method in Mathematics Education II

UTME

Five ‘O’ level credits at one sitting or six ‘O’ level credits at two sittings to include:

-English Language,
-Mathematics, and at least two subjects from
-Biology,
-Physics,
-Statistics,
-Chemistry,
-Further Maths,
-Economics & Geography.

DIRECT ENTRY

Two ‘A’ level subjects including:
-Mathematics and any Science subject.

Or NCE with at least merit in:
Mathematics, and one other approved Science or Social Science subject.
-Mathematics/Statistics,
-Statistics,
-Mechanical,
-Computer and Electrical Engineering.

OND/HND Upper Credit in:
-Mathematics/Statistics,
-Statistics,
-Mechanical,
-Computer and Electrical Engineering.

UTME SUBJECTS

Mathematics, and two other subjects from Science.

SPECIAL CONSIDERATION (WAIVER) REMARKS

Agric Science is not acceptable as a Science subject.

Course List

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