Course Code |
Course Name |
Credit Hours |
Prerequests |
10032100
|
Remedial English
|
0 |
|
This is a three-hour non-credited English course offered to students who score poorly (i.e. below 50%) on the placement test. Since the major concern of this course is to improve the students’ proficiency before starting their ordinary university English basic courses and major courses taught in English, special emphasis has been placed on enhancing the students’ ability to effectively acquire the four language skills: reading, writing, listening, and speaking. Specifically, the course attempts to ensure an academically acceptable performance on the part of the students at the level of the English basic courses. Moreover, the course aims at expanding students’ vocabulary needed for various tasks. |
11000101
|
Islamic Culture
|
3 |
|
This course aims to establish the concept of Islamic culture and its position among the other international cultures, its position in the Muslim life, its sources, its bases and its characteristics. It also aims to introduce the Islamic culture in faith, worship, relations, morals, and knowledge, to discuss the clash between cultures in addition to Globalization, Human Rights, Woman Rights, Democracy and other contemporary issues. |
11000102
|
Arabic Language
|
3 |
|
This course aims to improve the level of students in language skills and various literary, read and absorb and express written, and oral and tasted literary, through texts flags authors and poets in different eras, lessons in grammar and spelling, and brief definition months dictionaries and Arab old ones the modern and how to use them. This course aims to implement the Arabic language in the areas of reading and expression of both types oral and written communication. |
11000103
|
English Language I
|
3 |
|
This is a three credit-hour university-required English language course designed for students who need to work on the four skills of the language: reading, writing, listening, and speaking. The development of vocabulary and skills of comprehension are integral parts of the course. In addition, various reading strategies (making predictions, identifying main ideas, reading for details, relating information in the text to life experience) are introduced and developed through a wide range of topics for reading and writing. The course encourages a more analytical and independent approach to study and helps prepare the students for any subsequent exam preparation. |
11000105
|
Palestinian Studies
|
3 |
|
The course is mandatory for university students from various disciplines, so it does provide students with knowledge and `information about the Palestinian reality and in particular the political developments of the Palestinian cause since its inception until the present day in line social and economic developments and political which constitute the main pillars for the study of the Palestinian political reality. This course aims to study Palestinian issue from its begging until present day in social, economic and political issue. |
11000108
|
Community Service
|
1 |
|
11000117
|
Leadership and Communication Skills
|
1 |
|
11000126
|
Introduction to Computer Science and Skills
|
2 |
|
11000328
|
English Language II
|
3 |
|
Course Code |
Course Name |
Credit Hours |
Prerequests |
10211101
|
Calculus I
|
3 |
|
This course covers the concepts of function, inverse function, models, limits, continuity and derivatives, the differentiation rules and their applications, related rates, linear approximation and hyperbolic functions. In addition to the mean value theorem, indeterminate forms and L' Hospital's rule, curve sketching and optimization problems. |
10211102
|
Calculus II
|
3 |
|
Definite integral and its properties, limited integration, integration of compensation, the space between two curves, volumes of revolution, ways of integration (integration by parts, integration of partial fractures, integration of trigonometric functions and integration with compensation trigonometric functions), integrals ailing, the length of the curve and the area of surfaces of revolution, final sequences and series, tests of convergent series, power series, Taylor series. |
10211201
|
Calculus III
|
3 |
|
Topics covered in this course include: parametric equations and polar coordinates; vectors in R2 and R3 & surfaces; vector-valued functions; partial differentiation with applications; multiple integrals. |
10211203
|
Principles of Differential Equations
|
3 |
|
Topics covered in this course include: classifications and solutions of first-order ordinary differential equations with applications; higher-order and solutions; power series solutions; Laplace transforms; solutions of systems of linear differential equations. |
10211211
|
Principles of Mathematics
|
3 |
|
Topics covered in this course include: logic and proofs; set theory, relations and functions; cardinality and examples on mathematical structures. |
10211212
|
Modern Analysis I
|
3 |
|
Topics covered in this course include: properties of real numbers; open and closed sets; sequences; limits and continuity; differentiation; Riemann integral. |
10211220
|
Computer and Mathematics
|
3 |
|
Topics covered in this course include: fundamentals of programming; algorithms, types of data and control statements, dimensions, functions and subroutines; some mathematical software with applications. |
10211241
|
Linear Algebra I
|
3 |
|
Topics covered include: matrices, vectors and elementary row operations; operations on matrices; determinants and inverses of matrices; systems of linear equations and method of solutions; vector spaces, linear independence and basis; linear transformations, kernel and range; Eigen values and eigenvectors. |
10211242
|
Modern Algebra I
|
3 |
|
Topics covered in this course include: binary operations; groups, subgroups, finite groups, cyclic groups, symmetric groups, factor groups, normal subgroups; group homomorphism; Sylow theorems. |
10211302
|
Partial Differential Equations I
|
3 |
|
Topics covered in this course include: the formation of a partial differential equation; methods of solutions of first order linear and nonlinear partial differential equations; methods of solutions of second order linear and nonlinear partial differential equations; Fourier series and transforms; wave equation, Laplace’s equation, potential equation, equation of an infinite wire, heat equation. |
10211311
|
Modern Analysis 2
|
3 |
|
Topics covered in this course include: metric spaces; Riemann-Stetitges integral; functions of bounded variations; sequences and series of functions. |
10211312
|
Complex Analysis I
|
3 |
|
Topics covered in this course include: properties of complex numbers; complex functions, derivatives and Cauchy-Riemann equations; elementary functions and elementary transformations; complex integrals, residue theorem and improper integrals; power series. |
10211321
|
Numerical Analysis I
|
3 |
|
Topics covered in this course include: numbers, Binary, Octal and Hexadecimal number systems; floating point arithmetic, Errors, sources and types; solving nonlinear equations, direct and indirect methods in solving systems of linear equations, solving systems of nonlinear equations; approximation and interpolations, numerical integration. |
10211322
|
Linear Programming
|
3 |
|
Topics covered in this course include: problem formulation; graphic solution; simplex method; duality theorem; linear sensitivity analysis and algebraic representation; transportation and assignment problems; network (PERT and CPM); game theory. |
10211342
|
Modern Algebra II
|
3 |
|
Topics covered in this course include: rings, sub-rings, ideals, division rings, factor rings; ring homo-morphisms; maximal ideals, principal ideal rings, principal ideal domains; polynomial rings, extension of fields. |
10211343
|
Number Theory
|
3 |
|
Topics covered in this course include: divisibility and prime numbers; Chinese remainder theorem; congruence; Euler's theorem, Fermat’s theorem, Wilson’s theorem; linear congruence: congruent and non-congruent solutions; arithmetic functions; special numbers: perfect, deficient abundant and Mersenne numbers. |
10211361
|
Principles of General Topoloty
|
3 |
|
This course covers topological spaces, basis and sub-basis; functions and homomorphism; separation and countability axioms; connectedness and compactness; Hausdorff space, metric spaces and product spaces. |
10211362
|
Modern Methods in Geometry
|
3 |
|
Topics covered in this course include: Euclid’s axioms; incidence geometry; Hilbert’s postulates; absolute geometry; hyperbolic geometry; Riemann geometry; metric and non-metric geometric transformations. |
10211491
|
Seminar
|
1 |
|
This course involves discussion of characteristics of scientific thinking and its relationship with scientific research; it requires students to conduct a research on a specific topic in mathematics, and to deliver it and represent this research in a seminar for evaluation. |
10211492
|
Practical Training
|
3 |
|
In this course, students visit private and public schools to observe, prepare,
and teach standard classes for primary and secondary level students, on the
different mathematical topics. This course is taken in the graduation course,
and requires students to observe and teach 45 classes. |
10216201
|
Methods of Statistics I
|
3 |
|
Topics covered in this course include: statistical data classifications and description; measure of central tendency and variability; probability concepts and rules; discrete and continuous random variables; probability distributions; the binomial and normal distributions; sampling distributions; point and interval estimations for one population mean; tests of hypotheses for one population mean. |
10216302
|
Probability Theory I
|
3 |
|
Topics covered in this course include: basic concepts of probability; discrete and continuous random variables; probability distributions; the binomial, geometric, negative binomial, uniform, gamma and normal probability distributions; examination of moment generating functions; probability distributions of functions of random variables. |
10216304
|
Mathematical Statistics I
|
3 |
|
This course provides an introduction to decision theory, risk and loss functions, unbiased estimation, efficient and maximum likelihood estimation, confidence intervals, testing statistical hypotheses, sufficient statistics, the Rao-Blackwell theorem and Rao-Cramir inequality. |
10221101
|
General Physics I
|
3 |
|
This course covers the following topics: motion in one and more dimensions, the laws of motion with an application of Newton’s laws, vector quantities, work and mechanical energy, linear momentum and collisions, and rotational dynamics |
10221102
|
General Physics II
|
3 |
|
This course is a study of the following topics: electric charges; forces and fields; electric potential and electric potential energy; electrical capacitance electric elements like capacitors, resistors, and conductors; electric current and direct-current circuits; magnetic fields; magnetic force; induction; and RC and RL circuits. |
10221107
|
General Physics 1 Lab.
|
1 |
|
In this lab., experiments related to mechanics mostly covered in general physics I (10221101) are performed. This includes
-Measurements
-Vectors.
-Acceleration on an inclined plane.
-The speed of sound in air
-Viscosity
-Newton’s second law
-Conservation of energy and momentum
-Rotational dynamics
-Simple harmonic motion.
-Boyle’s law. |
10231101
|
General Chemistry 1
|
3 |
|
A compulsory 3-lecture course that is mainly designed to give students a knowledge of the most important chemical principles such as atomic structure and periodic table, mass relationships in chemical reactions, reactions in aqueous solutions, gases, thermo chemistry, quantum theory and the electronic structure of atoms, periodic relationships among the atoms, basic concepts of chemical bonding, molecular geometry and hybridization of atomic orbitals. |
10231107
|
General Chemistry 1 Lab.
|
1 |
|
A compulsory practical course, designed to introduce the students to various experimental practices used in general chemistry, such as accurate weighing, performing basic chemical methods such as filtration, titration and gravimetric analysis, make simple metathesis and redox reactions, calorimetry experiments and calculations. |
10511292
|
Methods of Teaching Mathematics
|
3 |
|
This course begins with the identification of the general objectives of teaching
mathematics and the objectives of teaching mathematics at key stage level and
in secondary branches of the academic (scientific and literary), and vocational
(industrial and commercial).
This course examines the themes the main stage of higher education (5-
10), where students acquire the methods of teaching algebraic concepts
and principles of solving equations, relations and associations, and the
types of associations. Additionally, they learn how to teach the principles
of probability, statistical representations, Euclidean geometry, how to
demonstrate engineering subsidiary and trigonometry. This course also
includes a description of recent trends in the teaching of mathematics using
the technology of computers and calculators.
The course concludes on how to organize modules in the school calendar and
how to prepare exams and evaluations. |
10511492
|
Practical Education for Math. Students
|
3 |
|
In this course, students will have to: •
*Research different steps to design lessons and how to integrate technology into lessons. The teacher will present footage of various teaching positions in mathematics to critique with students, and then each student prepares a lesson plan and applies them to fellow students and trainees under the supervision of the instructor and the students, thus clarifying the strengths and weaknesses in the lesson after the workload to be photographed on a tape in the laboratory.
• Research and report on teaching in basic and secondary schools, highlighting potential problems and finding solutions.
• Prepare and provide real classes in schools, for potential evaluation. The students will receive a teaching supervisor or teacher of mathematics in different schools who will support and evaluate the progress. |
Course Code |
Course Name |
Credit Hours |
Prerequests |
10211301
|
Special Function
|
3 |
|
Topics covered in this course include: the Frobenious method for solving differential equations; special functions like Gamma and Beta functions; Legendre polynomials; Bessel functions; Hermite polynomials; Chebyshev, Laguerre and hyper geometric functions. |
10211303
|
Vector Analysis
|
3 |
|
Topics covered in this course include: vector algebra, vector products, vectors and scalar fields; the gradient, divergence and curl theorems; line, surface and volume integrals, related theorems; curvilinear coordinates |
10211314
|
Advanced Calculus
|
3 |
|
Topics covered in this course include: coordinate systems; functions of several variables, parametric representations of curves and surfaces, transformations of regions; derivatives and directional derivatives; implicit functions, Jacobians and related theorems; extreme; multiple integrals and related theorems. |
10211320
|
Software Packages for Mathematics
|
3 |
|
Topics covered in this course include: mathematical modeling; using some software packages in mathematics and statistics; NETLIB, NAG, Derive, Mathematica, MATLAB, BLAS, Maple, MathCAD, SPSS, Minitab. |
10211323
|
Operations Research I
|
3 |
|
Topics covered in this course include: introduction to operation research; inventory models, queuing models; game theory; Markov chains; case studies. |
10211325
|
Introduction to Control Theory
|
3 |
|
10211341
|
Linear Algebra II
|
3 |
|
Topics covered in this course include: vector spaces; linear independence; direct product and direct sum of vector spaces; linear transformations, algebra of linear transformations; dual spaces; matrices; linear systems; Eigen values and eigenvectors; Hermite matrices; positive definite matrices. |
10211351
|
History of Mathematics
|
3 |
|
This course covers mathematical development as science; early numeral systems such as Babylonians, Egyptians and Greek; the three problems of antiquities: duplicating a cube, quad rating of a circle and trisecting an angle; Alexandria 1st and 2nd schools, Hindu and Arab mathematics; European mathematics before and after the 17th century; analytic geometry and related concepts; development before calculus and transition to the 20th century. |
10211371
|
Methods of Applied Mathematics I
|
3 |
|
10211372
|
Methods of Applied Mathematics II
|
3 |
|
10211374
|
Applied Analysis
|
3 |
|
10211375
|
Applied Linear Algebra
|
3 |
|
10211403
|
Ordinary Differential Equations
|
3 |
|
Topics covered in this course include solving ordinary differential equations using series; Laplace transform; existence theorem and applications; solving linear and nonlinear systems of ordinary differential equations; dynamical systems. |
10211411
|
Modern Analysis III
|
3 |
|
10211412
|
Complex Analysis II
|
3 |
|
10211414
|
Functional Analysis
|
3 |
|
This course covers linear topological spaces, function spaces; weak topology; extension and separation theorems; open mappings; uniform bounded-ness; Banach and Hilbert spaces. |
10211421
|
Numerical Analysis II
|
3 |
|
This course covers numerical methods for ordinary differential equations and systems; numerical methods for finding Eigen values and eigenvectors; numerical methods for solving nonlinear systems; and introduction to numerical methods for solving partial differential equations. |
10211442
|
Modern Algebra III
|
3 |
|
10211443
|
Applied Algebra
|
3 |
|
10211461
|
General Topology
|
3 |
|
10211462
|
Differential Geometry
|
3 |
|
Topics covered in this course include: curves in planes and in space; curvature and torsion; theory of curves: intrinsic equations, involute curves and evolute curves; surfaces, simple surfaces and topological properties; tangent planes; first and second forms of a surface; asymptotes; intrinsic geometry, theory of surfaces; tensors and families of related curves. |
10211464
|
Algebraic Topology
|
3 |
|
10211474
|
Combinatorics & Graph Theory
|
3 |
|
This course focuses on graphs: simple graphs, directed graphs, components, connected components; blocks, cut-vertices, and bridges; Euler graphs; trees, planar and non-planar graphs; graph matrices and coloring. |
10211481
|
Special Topics I
|
3 |
|
This course covers some selected topics in pure and applied mathematics determined by the department and the course lecturer. |
10211482
|
Special Topics II
|
3 |
|
This course covers some selected topics in pure and applied mathematics determined by the department and the course lecturer. |
10216107
|
Statistical Lab.
|
3 |
|
10216202
|
Methods of Statistics II
|
3 |
|
Topics covered in this course include: sampling distributions; confidence intervals; testing hypotheses for one and two population parameters; regression and correlation; testing hypotheses for regression line parameters; analysis of variance; chi-square test and non-parametric tests. |
10216303
|
Probability Theory II
|
3 |
|
This course includes review of some properties of random variables and probability distributions, multinomial distributions, distribution of order statistics, and moments and moment generating functions for some probability distributions. Limiting distributions, types of convergence and characteristic functions are also examined. |
10216305
|
Mathematical Statistics II
|
3 |
|
This course covers properties of point estimates, the exponential family of distributions, sufficiency and completeness, Bayesian estimation, most powerful test, sequential test, and estimation and testing hypotheses for linear models. |
10216311
|
Samplint Methodology
|
3 |
|
Topics covered in this course include: simple random samples, estimation of means totals and proportions, estimation of the regression parameters, stratified sampling, cluster sampling, systematic sampling and other sampling g methods. |
10216343
|
Applied Regression Analysis
|
3 |
|
This course covers simple linear regression, multiple regressions, estimation, and goodness if fit tests, residual analysis, using matrices a regression, and factor rotation and applications. |
10216351
|
Experimental Design and ANOVA
|
3 |
|
Topics covered in this course include: random column design, Latin squares design, two-factors design, multi-factors comparative experiment, testing model accuracy in analysis of variance, insufficient sector model factor analysis, and multiple comparisons. |
10216352
|
Nonparametric Statistics
|
3 |
|
10216371
|
Time Series Analysis
|
3 |
|
10512138
|
Classroom Environmental Management
|
3 |
|
This course introduces the scientific bases of managing the classroom, and
the roles which the teacher plays in there, focusing on the functional and
practical aspects.
It also deals with the psychological bases on which a classroom is run, through
looking into the different psychological theories which help both the teacher
and the student achieve their goals , by way of providing the emotional and
social atmosphere that encourages learning and delivering scientific expertise
and directing them. This course also aims at making this field a practical
science where theories are turned into classroom functions. |
11011222
|
Entrepreneurship and Innovation
|
3 |
|