
Staff Directory Result 
33 record(s) found. 
1
Name: 
LAWAL HARUNA 

Department: 
Mathematical Sciences 
Faculty: 
Science 
Designation: 

Specialization: 

Phone Extension: 

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Email: 





2
Name: 
YUSUF AUWALU BICHI 

Department: 
Mathematical Sciences 
Faculty: 
Science 
Designation: 

Specialization: 

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Email: 





3
Name: 
SHEHU ABDUL'AZEEZ 

Department: 
Mathematical Sciences 
Faculty: 
Science 
Designation: 
Lecturer II

Specialization: 

Phone Extension: 

Phone No.: 
2348036298236 
Email: 
ashehu@fudutsinma.edu.ng 




4
Name: 
DR. (MRS) OBUNADIKE GEORGINA N 

Department: 
Mathematical Sciences 
Faculty: 
Science 
Designation: 

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5
Name: 
PROF. FATOKUN JOHNSON OLADELE 

Department: 
Mathematical Sciences 
Faculty: 
Science 
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6
Name: 
GOSHWE NENTAWE


Department: 
Mathematical Sciences 
Faculty: 
Science 
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7
Name: 
SAIFULLAHI MUHAMMAD 

Department: 
Mathematical Sciences 
Faculty: 
Science 
Designation: 
Lecturer II

Specialization: 

Phone Extension: 

Phone No.: 
08038699436 
Email: 
smuhammad@fudutsinma.edu.ng 




8
Name: 
CHINEDU PETER MATHEW 

Department: 
Mathematical Sciences 
Faculty: 
Science 
Designation: 
Lecturer II

Specialization: 

Phone Extension: 

Phone No.: 
+2348066967407 
Email: 
cpeter@fudutsinma.edu.ng 




9
Name: 
SAMBE TERKIMBIR


Department: 
Mathematical Sciences 
Faculty: 
Science 
Designation: 

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10
Name: 
AHMED JAMILU BASHIR 

Department: 
Mathematical Sciences 
Faculty: 
Science 
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11
Name: 
DZER ROSEMARY MRUMUN 

Department: 
Mathematical Sciences 
Faculty: 
Science 
Designation: 
Assistant Lecturer

Specialization: 

Phone Extension: 

Phone No.: 
08069299944 
Email: 
rdzer@fudutsinma.edu.ng 




12
Name: 
OBINIYI AFOLAYAN AYODELE


Department: 
Mathematical Sciences 
Faculty: 
Science 
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13
Name: 
YUSUF AHMED OMEIZA 

Department: 
Mathematical Sciences 
Faculty: 
Science 
Designation: 
Lecturer II

Specialization: 

Phone Extension: 

Phone No.: 
07039057669 
Email: 
oyusuf@fudutsinma.edu.ng 




14
Name: 
LAWAL SULEIMAN


Department: 
Mathematical Sciences 
Faculty: 
Science 
Designation: 

Specialization: 

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15
Name: 
MUHAMMAD SANI 

Department: 
Mathematical Sciences 
Faculty: 
Science 
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Specialization: 

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16
Name: 
JIYA MOHAMMED


Department: 
Mathematical Sciences 
Faculty: 
Science 
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Specialization: 

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17
Name: 
TYOKYAA KANSHIO RICHARD 

Department: 
Mathematical Sciences 
Faculty: 
Science 
Designation: 
Lecturer II

Specialization: 

Phone Extension: 

Phone No.: 
+2348169201942 
Email: 
rtyokyaa@fudutsinma.edu.ng 




18
Name: 
ADEBIYI FAITH O. 

Department: 
Mathematical Sciences 
Faculty: 
Science 
Designation: 
Assistant Lecturer

Specialization: 

Phone Extension: 

Phone No.: 
+2348132420995 
Email: 
fadebiyi@fudutsinma.edu.ng 




19
Name: 
OLASOJI BABATUNDE OLAOTAN


Department: 
Mathematical Sciences 
Faculty: 
Science 
Designation: 

Specialization: 

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20
Name: 
BALOGUN FUNMILOLA 

Department: 
Mathematical Sciences 
Faculty: 
Science 
Designation: 
Lecturer II

Specialization: 

Phone Extension: 

Phone No.: 
+2348036041178 
Email: 
fbalogun@fudutsinma.edu.ng 




21
Name: 
AJIBADE ABIODUN OLUSEGUN


Department: 
Mathematical Sciences 
Faculty: 
Science 
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22
Name: 
BAKARE KAREEM AYENI


Department: 
Mathematical Sciences 
Faculty: 
Science 
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23
Name: 
IBRAHIM ADEKU MUSA


Department: 
Mathematical Sciences 
Faculty: 
Science 
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24
Name: 
BALAMI HOLYHEAVY MSIRALI


Department: 
Mathematical Sciences 
Faculty: 
Science 
Designation: 

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25
Name: 
MOHARRAM ALI KHAN


Department: 
Mathematical Sciences 
Faculty: 
Science 
Designation: 

Specialization: 

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26
Name: 
ADEBAYO ISAIAH


Department: 
Mathematical Sciences 
Faculty: 
Science 
Designation: 

Specialization: 

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27
Name: 
ODUWALE ADEWALE OLADIPO


Department: 
Mathematical Sciences 
Faculty: 
Science 
Designation: 

Specialization: 

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28
Name: 
BELLO YUSUF


Department: 
Mathematical Sciences 
Faculty: 
Science 
Designation: 

Specialization: 

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29
Name: 
OLANREWAJU OYENIKE MARY 

Department: 
Mathematical Sciences 
Faculty: 
Science 
Designation: 
Lecturer I

Specialization: 

Phone Extension: 

Phone No.: 
+2347037693881 
Email: 
oolanrewaju@fudutsinma.edu.ng 




30
Name: 
AHMAD ABUBAKAR


Department: 
Mathematical Sciences 
Faculty: 
Science 
Designation: 

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31
Name: 
UMAR ILIYASU 

Department: 
Mathematical Sciences 
Faculty: 
Science 
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32
Name: 
ORVEREM JOEL MVENDAGA


Department: 
Mathematical Sciences 
Faculty: 
Science 
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33
Name: 
DR. BAOKU ISMAIL G. 

Department: 
Mathematical Sciences 
Faculty: 
Science 
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33 record(s) found. 
B.Sc. Mathematics
ACADEMIC CURRICULLUM
300L Second Semester 
S/n 
Course Code 
Course Title 
Credit Unit 
Category 
1. 
MTH392 
SIWES 
6 
Core 





COURSE DESCRIPTION OR SYNOPSIS
CHM101 
Introduction to General Chemistry 
2 Credit Unit 
Description: 
Atoms, molecules and chemical reactions; Chemical equations and stoichiometry; Atomic structure and periodicity; Modern electronic theory of atoms; Valence forces and chemical bonding; Inter molecular forces; Kinetic theory and gas laws; Basic chemical Ki 
CHM122 
Introduction to Physical Chemistry 
2 Credit Unit 
Description: 
Units and measurements in physical chemistry; States of matter and change of state; Gases and their properties; Chemical equilibria; Thermochemistry; Chemical kinetics; The scope of thermodynamics; The first and second law of thermodynamics; Enthalpy, ent 
CHM161 
First Year Practical Chemistry I 
1 Credit Unit 
Description: 
Theory and practice of volumetric/quantitative and inorganic qualitative analyses 
CHM162 
First Year Practical Chemistry II 
1 Credit Unit 
Description: 
Melting points and boiling points determination; Heats of solution and neutralization; Solubility and solubility curves; Organic purification methods; Reactions and qualitative analyses of organic functional groups 
CMP111 
Introduction to Computer Science 
2 Credit Unit 
Description: 
History of computers, functional components of computer, characteristics of a computer, problem solving, flow charts, Algorithms, computer programming, Statements, symbolic names, Arrays, subscripts, expressions and control statements. Introduction to BAS 
CMP112 
Introduction to Computer Programming 
2 Credit Unit 
Description: 
Types of Programming languages, Introduction to BASIC, Constants and Variables, Control Structures, Arrays, Functions and subroutines, Data Files and Introduction to Computer Graphics. Student should write, debug and execute programs using a chosen elemen 
CMP212 
Computer Programming II 
3 Credit Unit 
Description: 
Principle of good programming; structured programming concepts. Debugging and testing; string processing, internal searching and sorting, Data structures, Recursion. C++ programming language or any other similar language should be used in teaching the abo 
CMP221 
Computer Programming I 
3 Credit Unit 
Description: 
Introduction to problem solving methods and Algorithm development; designing coding, debugging and documenting using techniques of good programming language style, computer organization; programming language and programming Algorithm development. A widely 
CMP241 
Computer Electronics 
2 Credit Unit 
Description: 
Number systems Operations and codes, Elementary digital circuits; AND,OR,NAND,NOR gates. Simple computer circuits; Oscillators; Simple sequential circuits; registers, counters, multiplexers, decoders. Basic circuit theory; DC circuits, Kirchoff’s law; AC 
CMP262 
Introduction to File Processing 
2 Credit Unit 
Description: 
Introduction to Data management files; and jobcontrol, language application; An overview of I/O (Input/Output) system architecture; logical file organization, mapping logical organization onto physical storage; Backup procedure, file recovery; Higher l 
GST111 
Communication in English I 
2 Credit Unit 
Description: 
Effective communication and writing in English Language skills, writing of essay answers, Comprehension, sentence construction, outlines and paragraphs, collection and organization of materials, punctuation. 
GST112 
Communication in English II 
2 Credit Unit 
Description: 
Logical presentation of papers, phonetics, instruction on lexis, art of public speaking and oral communication, figures of speech, precise, report writing. 
GST121 
Nigerian Peoples, Culture and AntiCultism/Social Vices 
2 Credit Unit 
Description: 
Nigerian history, culture and arts in precolonial times, Nigerian’s perception of his world, culture areas of Nigeria and their characterictics, evolution of Nigeria as a political unit, indigene/settler phenomenon, concepts of trade, economic selfrelia 
GST122 
Use Of Library, Study Skills & Information Communication Technology 
2 Credit Unit 
Description: 
Brief history of libraries, library and education, University libraries and other types of libraries, study skills (reference services). Types of library materials, using library resources including elearning, ematerial, etc, understanding library catal 
GST131 
Introduction to Computer Studies 
2 Credit Unit 
Description: 
History and development of Computer Technology. The why and how of computers. Computer types: Analogue, Digital, and Hybrid, Central preparation, Equipments: Keypunch, starter etc. Data Transmission, Nature, speed and error detection. Data capture and val 
GST132 
Logic, Philosophy and Human Existence 
2 Credit Unit 
Description: 
A brief survey of the main branches of Philosophy symbolic Local Special symbols in symbolic logicconjunction, negation, affirmation, disjunction, equivalent and conditional statements law of tort. The method of deduction using rules of inference and bi 
GST211 
History and Philosophy of Science 
2 Credit Unit 
Description: 
Man his origin and nature, man and his cosmic environment, scientific methodology, science and technology in the society and service of man, renewable and onrenewable resources – man and his energy resources, environmental effects of chemical plastics, 
GST212 
Introduction to Entrepreneurial Studies 
2 Credit Unit 
Description: 
Introduction to entrepreneurship and new venture creation, Enterpreneurship in theory and practice; Forms of business, Staffing, Marketing and new venture; determining capital requirements, Raising capital; Financial planning and management; starting a ne 
GST221 
Peace Studies and Conflict Resolution 
2 Credit Unit 
Description: 
Basic concepts in peace studies and conflict resolution, peace as vehicle of unity and development, conflict issues, types of conflict, e.g. ethnic/religious/political/economic conflicts, root causes of conflicts and violence in Africa, indigene/settler p 
GST222 
Communication in French 
2 Credit Unit 
Description: 
Introduction to French, French Alphabets and Sounds – Writing and Pronounciation, French Syllabus –Writing and Pronounciation, French Words – Writing and Pronunciation, Phrases, Simple Sentences and Pharagaraphs, Conjuction, dialogue Advance Study of Sent 
GST232 
Communication in Arabic 
2 Credit Unit 
Description: 

GST311 
Introduction to Entrepreneurship Skills 
2 Credit Unit 
Description: 
Some of the ventures to be focused upon include the following:
1. Soap/Detergent, tooth brushes and tooth paste making
2. Photography
3. Brick, Nails, screws making
4. Dyeing/textile blocks paste making
5. Rope making
6. Plumbing
7. Vulcanizing
8. 
MTH111 
ELEMENTARY MATHEMATICS 1 
3 Credit Unit 
Description: 
Elementary set theory, subset, 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; a 
MTH112 
Elementary Mathematics III 
3 Credit Unit 
Description: 
Function of a real variable, graphs, limits and idea of continuity. The derivative as limit or rate of change. Techniques of differentiation. Extreme curve sketching. Integration as an inverse of differentiation. Methods of integration, Definite integrals 
MTH121 
Elementary Mathematics II 
3 Credit Unit 
Description: 
Geometric representation of vectors in 13 dimensions, components, direction cosines, addition, scalar, multiplication of vectors linear independence, scalar and vector products of two vectors. Differentiation and integration of vectors with respect to a 
MTH122 
Introduction to Discrete Mathematics 
3 Credit Unit 
Description: 
This course introduces the student to the basic definitions of Sets, Relations Boolean Algebra and Graph Theory. Methods of Proof. (Induction, Deduction and Contradiction). Some elementary extension to Matrices is considered as a basis for further courses 
MTH211 
Mathematical Methods 
3 Credit Unit 
Description: 
Real –valued functions of a real variable. Review of differentiation and integration and their applications. Mean value theorem. Taylor series. Real – valued functions of two or three variables. Partial derivatives, chain rule, extreme, languages multipli 
MTH212 
Introduction to Numerical Analysis 
3 Credit Unit 
Description: 
Solution of algebraic and transcendental equations. Curve fitting. Error analysis. Interpolation and approximation. Zeros or non – linear equations; to one variable system of linear equations. Numerical differentiation and integral equations. Initial valu 
MTH221 
Elementary Differential Equations I 
3 Credit Unit 
Description: 
First order ordinary differential equations. Existence and uniqueness. Second order ordinary differential equations with constant coefficient. General theory of nth order linear equations Laplace transforms, solutions of initial value problems by lap lac 
MTH222 
Vectorial Mechanics 
2 Credit Unit 
Description: 
Vectors in Euclidean spaces, vector and triple products. Equations of lines and planes, vector equations. General kinematics, momentum, angular momentum, fundamental equations of motion. Energy and conservation laws. Dynamics of a particleforce in oscill 
MTH231 
Sets, Logic and Algebra 
2 Credit Unit 
Description: 
Introduction to the language and concepts of modern mathematics. Topics includes; Basic set theory; mappings, relations, equivalence and other relations, Cartesian products. Binary logic, methods of proof. Binary operations. Algebraic structures, semi gro 
MTH232 
Abstract Algebra I 
2 Credit Unit 
Description: 
Group: Definition, examples include permutation groups. Subgroups, cosets. Lagrange’s theorem and applications cyclic groups, Rings: definition, examples including Z, ZN.rings of polynomials and matrices. Integral domains, fields, polynomials rings, facto 
MTH241 
Linear Algebra I 
2 Credit Unit 
Description: 
Vector space over the real field. Subspaces, linear independence, basis and dimension. Linear transformations including linear operators, linear transformations and their representation by matrices—range, null space, rank. Singular and nonsingular transf 
MTH242 
Linear Algebra II 
2 Credit Unit 
Description: 
Systems or linear equation, change of basis, equivalence and similarity. Eigenvalues and elqenvectors.minimum and characteristics of polynomials of a linear transformation (matrix).Cayley –Hamilton theorem.Bilinear and quadratic forms, orthogonal diagonal 
MTH251 
Real Analysis I 
2 Credit Unit 
Description: 
Bounds of real numbers, convergence of sequence of numbers. Monotone sequences, the theorem of nested intervals, Cauchy sequences, tests for convergence of series. Absolute and conditional convergence of series, and re – arrangements. Completeness of real 
MTH252 
Further Real Analysis 
2 Credit Unit 
Description: 
IntegrationThe Riemann Integral.Exponential and logarithmic functions.The trigonometric functions.The Gamma function.Vectors in Real Analysis.Vector functionsconvergence and continuity. Vector derivatives.Directional derivatives.partial derivatives. Loc 
MTH262 
Introduction to Complex Analysis 
2 Credit Unit 
Description: 
Complex Numbers & functions.Complex Planes, complex mapping.Types of transformations.Calculus of Complex Variables.The CauchyGoursat Theorem.Liouville’s Theorem and the Maximum Principle. 
MTH301 
Analytical Dynamics I 
2 Credit Unit 
Description: 
Degrees of freedom.Homonymic constraints. Generalized coordinates, Lagrange’s generalized coordinates Lagrange, Lagrange equations for homonymic systems, face dependent on coordinates only, force obtainable from a potential. Impulsive force. 
MTH311 
Metric Space Topology 
2 Credit Unit 
Description: 
Sets matrices and examples. Open spheres (or balls).Open sets and neighborhoods. Closed sets.Interior, exterior, frontier, limit points and closure of a set.Dense subsets and separable spaces.Convergence in metric space.Homoeomorphism.Continuity and compa 
MTH321 
Elementary Diff. Equation II 
3 Credit Unit 
Description: 
Series solutions of second order linear equations. Bessel, Legendre and hyper geometric equations and functions. Gamma, Beta functions sturmlioville problems. Orthogonal polynomials and functions.FourierBessel and FourierLegendre series.Fourier transfor 
MTH329 
Lab Field Work for Mathematical Sciences II 
1 Credit Unit 
Description: 
The students are to visit notable Computer & Mathematical Centres where applied Mathematics like Computing and Statistical Analysis is being demonstrated to give a clear picture of the classroom theory. The Students are expected to submit a report of the 
MTH331 
Complex Analysis I 
2 Credit Unit 
Description: 
Function of a complex variable. Limits and continuity of functions of a complex variable.Derivation of the Cauchy Riemann equations. Analytic functions. Bilinear transformations, conformal mapping. Contour integrals. Cauchy’s theorems and its main consequ 
MTH341 
Vector and Tensor Analysis 
3 Credit Unit 
Description: 
Vector algebra.Vector, dot and cross products.Equations of curves and surfaces.Vector differentiation and applications.Gradient, divergence and curl.Vector integrals, line, surface and volume integrals.Green’s Stoke’s and divergence theorems.Tensor produc 
MTH351 
Numerical Analysis I 
3 Credit Unit 
Description: 
Solution of linear difference equations.Implicit and explicit multistep methods for solving initial value problems.Analysis of convergence multistep methods.RungeKutta methods. Theorem about convergence of rungekutta methods Numerical methods for solving 
MTH361 
Real Analysis II 
2 Credit Unit 
Description: 
Riemann integral of functions R R;continuousmonopositive functions. Functions of bounded variation.The Riemann stietjesintegral.pointwise and uniform convergence of sequences and series of functions R R.
Effects on limits (sums) when the functions are co 
MTH371 
Abstract Algebra II 
2 Credit Unit 
Description: 
Normal sub groups and Quotient groups.Homorphism, isomorphism theorems.cay ley’s theorems. Direct products.Groups of small order.Group acting on sets.Sylow theorems. Ideal and quotient rings, P.I.D and U.F.D’s Euclidean rings. Irreducibility, Field exten 
MTH381 
Introduction to Mathematical Modeling 
2 Credit Unit 
Description: 
Methodology of model building; identification, formulation and solution of problems, causeeffect diagrams.Equation types.Algebraic, ordinary differential, partial differential, difference, integral and functional equations.Application of mathematical mod 
MTH391 
Discrete Mathematics 
2 Credit Unit 
Description: 
Groups and subgroups; Group Axioms, permutation Group, Cosets, graphs; Directed and Undirected graphs, sub graphs, cycles, connectivity, application (flow charts) and state transition graphs; lattices and Boolean Algebra, finite fields, minimum polynomia 
MTH392 
SIWES 
6 Credit Unit 
Description: 

MTH401 
Seminar 
1 Credit Unit 
Description: 

MTH411 
Theory of Ordinary Differential Equations 
3 Credit Unit 
Description: 
The general first order equation, Existence and uniqueness theorems.Singular points.Differentia inequalities. Autonomous systemsorbits, limits and invariants sets. Linearisation.Stability, liapunov theory.Green’s function.Periodic solution.Special topics 
MTH412 
Partial Differential Equations 
3 Credit Unit 
Description: 
First and second order Partial Differential Equations. Solutions of Heat, Wave, and Laplace equations by the method of characteristics, separation of variables, eigenfunctions expansions and Fourier series and transforms SturmLiouville problems orthogona 
MTH421 
Applied Functional Analysis I 
3 Credit Unit 
Description: 
Metric spaces and fixed points; metric spaces optimal economic growth problems, fixed points by successive approximations, applications of contraction mapping principle. Integration theory: fundamental result: the integration in S1, closure of S1and S2, c 
MTH422 
Applied Functional Analysis II 
3 Credit Unit 
Description: 
Separability and compactness. Algebraic structure of linear vector spaces,
normed spaces and continuous operators, linear products spaces and Hilbert spaces. Minimization of quadratic functionals 
MTH431 
Lebesgue Measure and Integration 
3 Credit Unit 
Description: 
Lebesgue measure; measurable and nonmeasurable sets. Measurable functions. Lebesgue integral; integration of nonnegative functions the general int5egral convergence theorem 
MTH432 
General Topology 
3 Credit Unit 
Description: 
Topological spaces, definition, open and closed sets, neighborhoods. Coarser, and finer topologies. Basis and sub bases.Separatic axioms, compactness, local compactness, connectedness. Construction of new topological spaces from given ones; subspaces, q 
MTH441 
Mathematical Methods II 
3 Credit Unit 
Description: 
Calculus of variation: Lagrange’s functional and associated density. Necessary condition for a weak relative extremum.Hamilton’s principles.Lagrange’s equations and geodesic problems.The du Bois Raymond equation and corner conditions.Variable endpoints 
MTH442 
Abstract Algebra III 
3 Credit Unit 
Description: 
Minimal polynomial of an algebraic number.Eisentein’s irreducibility criterion.Splitting fields and normal extension.Primitive element theorem.Galois group of a polynomial.Field degrees and group orders.The Galois correspondence.The fundamental theorem of 
MTH451 
History of Mathematics 
2 Credit Unit 
Description: 
The origin of Mathematics historical relations between geometry and algebra.The origin and development of calculus and analysis.Euclidean and non Euclidean geometry. The development of algebra, groups 
MTH452 
Field Theory 
3 Credit Unit 
Description: 
Gradient, divergence and curl: further treatment and application of the differential definitions. The integral definition of gradient, divergence and curl: line, surface and volume integrals: green’s gauss` and stroke’s theorems. Curvilinear
Coordinates 
MTH461 
Numerical Analysis II 
3 Credit Unit 
Description: 
The basic Gaussian Elimination Methods. Gaussian Elimination methods with partial pivoting.Algorithms for both basic G.E.M. and G.E.M. with partial pivoting. Inner products and Gram Schmidt process. Matrix and Vector Norms. Error Analysis of Linear Syste 
MTH462 
Complex Analysis III 
3 Credit Unit 
Description: 
The algebra of complex numbers. Geometric representation of complex numbers and the spherical representation. Analytic functions, power series. The Exponential and logarithm function. Analytical function as mappings. Cauchy’s theorem and the cauchy Integr 
MTH471 
Complex Analysis II 
3 Credit Unit 
Description: 
Laurent expansions.Isolated singularities and residues.Residue theorem calculus of residue, and application to evaluation of integrals and to summation of series.Maximum modulus principle.Argument principle.Ruche’s theorem.The fundamental theorem of algeb 
MTH472 
Numerical analysis III 
3 Credit Unit 
Description: 
Numerical quadrature: Romberg, Gauss, Integrable singular integrands, infinite range, multiple integrands. Discrete and continuous Collocation Tau methods for solving Ode’s. Error analysis. Partial differential equations: finite difference methods. Stabil 
MTH481 
Analytical Dynamics II 
3 Credit Unit 
Description: 
Lagrange’s equations for nonhomonymic systems. Lagrange multiplies. Variational principles; calculus of variation, Hamilton’s principle.Lagrange’s equations from Hamilton’s principles.Canonical transformations.Normal modes of vibrations.HamiltonJacobin 
MTH482 
Quantum Mechanics 
3 Credit Unit 
Description: 
Particle wave duality. Quantum postulates. Schrödinger equation of motion. Potential steps and wells in 1 dim Heisenberg formulation. Classical limits of quantum mechanics. Computer brackets. Linear harmonic oscillator. Angular momentum. 3dim square we 
MTH491 
Fluid Mechanics 
3 Credit Unit 
Description: 
Real and Ideal fluids.Differentiation following the motion of fluid particles.Equations of motion and continuity for incompressible invscid fluids. Velocity potentials and stoke’s stream functions. Bernoulli’s equation with application to flow along curve 
MTH492 
Project 
6 Credit Unit 
Description: 

PHY111 
General Physics I 
2 Credit Unit 
Description: 
Units and dimensions, scalars and vectors, linear and circular motion; velocity, acceleration. Laws of mechanics and gravitation, simple applications. Conservation of energy, momentum; work, power, simple harmonic motion, simple pendulum. Moment of inerti 
PHY112 
General Physics II 
2 Credit Unit 
Description: 
Concepts of heat, temperature; measurement of temperature, clinical thermometer. Heat capacity, specific heat, latent heat, calorimetry. Gas laws; kinetic theory of gases. Thermal energy, isothermal and adiabatic changes. Conduction, convection, radiation 
PHY121 
Experimental Physics I 
1 Credit Unit 
Description: 
This introductory course emphasises quantitative measurement, the treatment of measurement, errors and graphical analysis, reading and repeated readings, best value, mistakes, discrepancy, systematic errors, detecting systematic errors, use of the mean. R 
PHY122 
Experimental Physics II 
1 Credit Unit 
Description: 
A continuation of the treatment of experimental errors and analysis. Mean square error, standard deviation, sample and set standard errors, meanings and uses. Frequency distribution, histogram and frequency data curve, least square errors and curve – fitt 
STA112 
Introductory Statistical Inference 
2 Credit Unit 
Description: 
Statistical data: Their source, collection and preliminary analysis by table, graphs and simple statistics to include measures of location dispersion, skewness, kurtosis and correlation. Time
series, demographic measures and index numbers. Inference: est 
STA211 
Probability I 
2 Credit Unit 
Description: 
Probability as a measure of uncertainty; sample points and events combination of events. Definitions and basic properties of probability joint and conditional probabilities. Combination analysis. Random variable, Bernoulli trials, Binomial, Geometric, poi 
STA212 
Probability II 
2 Credit Unit 
Description: 
Moment generating functions and its properties. Limit theorems in probability. Central limit theorem for independently and identical distributed random variables. Distribution of order statistics.Hyper geometric, multinomial, negative binomial, exponentia 
STA311 
Operations Research 
2 Credit Unit 
Description: 
The nature of operations research.Allocation problems, Techniques of operations research.
Phases of operation research study. Classification of operation research models.Linear, Dynamic and integer programming.Decision theory. Inventory models, critical 
STA321 
Analysis of Variance I 
2 Credit Unit 
Description: 
Analysis of simple, double and multiple classifications of balanced data in crossed and nested arrangements. Analysis of twoway, threeway contingency tables for tests of homogeneity, independence and interactions. Analysis involving incomplete tables, m 
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