This course is an introductory course in calculus and the students will study the concepts and theorems of Differentiation. The students learn inverse trigonometric functions, Hyperbolic functions, Inverse Hyperbolic functions. Differentiation rules for any given function are presented. L'Hôpital rule is used to solve limits problems using differentiations. Properties of different conic sections

In this course the students will study the definite and indefinite integrals. Different integration techniques are discussed. The course also introduces the concept of numerical integration and improper integrals. The course illustrates some various applications including plane area, volume of revolution, length of a plane curve, and area of surfaces of revolution. The students will understand the

This course is an introduction and overview of probability and statistics where the students will discuss organization and presentation of statistical data– Measures of central tendency– Measures of dispersion– Definition of the probability- Conditional probability - Independence of events and Bayes theorem - Definition of the random variable- discrete and continuous distribution – some special

This course is an introductory course in linear systems and their engineering applications in different fields. The course focuses initially on finding the solutions of linear systems by different ways. Then the concept of vector and inner product spaces with different examples such as Gram-Schmidt and Fourier series expansion. Furthermore, the matrix function will be introduced via the

This course is an introductory course in Ordinary Differential Equations (ODEs) and their engineering applications in different fields. The course focuses initially on finding the solutions of ODEs by different ways which cover analytical and numerical techniques for linear and nonlinear ODEs. Then the concept of time- frequency transformation has been introduced by Laplace transform followed by

This course is an introductory course in Special function and numerical analysis and their engineering applications in different fields. The course focuses initially on finding properties of Gamma, Beta and Bessel function and numerical solutions on different kinds mathematical problems (nonlinear equations, differentiation, integration,... etc)

Fundamentals of mechanics and concept of equilibrium. Drawing free body diagrams and associated equations of equilibrium. Reactions due to different types of supports. Forces in space. Equivalent force- couple systems. Equilibrium of rigid bodies. Centroids. Second moment of area (Area moment of inertia). Analysis of simple trusses by method of joints and method of sectioning. Analysis of

Kinematics of particles: planar rectilinear, curvilinear, and relative motions. Tangential-normal and radial- transverse components of accelerations. Kinetics of particles: Newton's second law of motion (initially expressed through rate of change of linear momentum). Angular momentum. Principle of work and kinetic energy and conservation of energy. Principle of impulse and momentum. Direct and

Measurements: Standards of length, mass, and time, dimensional analysis, the International system of units SI, conversion of units. Mechanics: Newton's laws and applications, potential and kinetic energy, satellite motion and Kepler's laws. Electrostatics: electric charge and Coulomb's law: insulators and conductors, electrostatic field, Gauss' law, potential, potential energy, dielectrics and

Optics: Interference, Diffraction, Polarization, electric and magnetic properties of light. Fluid Dynamics: hydrostatic pressure, Pascal's principle, Archimedes' principle, Dynamics of ideal fluids: continuity equation, Bernoulli's equation, viscosity. Thermodynamics: The nature of heat, the laws of thermodynamics, temperature, thermal expansion, absorption of heat by solids and liquids, heat

Concepts of stress and strain. Mechanical behavior of materials. Internal reactions in rods. Axial deflections in rods due to mechanical and/or thermal loadings. Statically indeterminate rods. Lateral deflections (Poisson's ratio). Generalized Hooke's law. Normal and shear stress in beams. Pure bending. Bending due to eccentric forces (2D and 3D). Torsion of solid and hollow circular members

This course prepares the students to be acquainted with rational meaningful approaches to evaluating economically different (alternatives) investment opportunities while accomplishing given objectives. The course will also provide the students with the required tools and techniques to consider economic and non- economic factors in evaluating a wide range of industrial and business applications. In

The course is split in two parts; the first is focusing on using 3D CAD package to develop solid models in order to generate assemblies and 2D drawings. The second part (2/3 of the contact hours) is focusing on workshop technology manifested in different machining and forming technologies. This includes (Turning, Milling, Drilling, Grinding, Sheet Metal Works and basic formic operations).

This course provides an introduction to basic manufacturing processes such as: casting, metal forming, forging, common welding techniques, hydroforming, friction steer welding, machining, and introduction to mechanics of metal cutting.

This course focuses on basics of mechanical measurement systems including static and dynamic characteristics of instruments, static analysis of measurement errors, variable conversion elements and signal conditioning and amplification. Also, it covers metrology and mechanical measuring instruments, and introduces different types of sensors (like strain, force, pressure, flow, power, temperature)

Introduction to the science of engineering materials and their properties and behavior. Topics include technical and thermal properties, atomic structure, structure of crystalline solids, imperfections in solids, mechanical behavior of metals, failure, phase diagrams and phase transformations, properties and processing of metals alloys, ceramics, polymers and composites, corrosion and degradation