مفردات المقررات لقسم هندسة الاتصالات

Introduction about human rights. The literal and linguistic definition of rights. The historic development of the human rights concept. The appearance of Islam and the basis of human right. Europe and human rights. The concept of human in the material civilization. The concept of human in Islam. The status of human in the modern civilization. The status of human in Jurisprudence. The features of human rights in the Islamic intellectuals. The main rules that organize human rights. Admitting of rights under the authority of the modern state of law. The intellectual base of the principle of rights and freedoms in Islam. Properties and the nature of rights and freedoms in Islam. The non-organized rights and freedoms in Islam.

The social rights and freedoms. The individual rights in the state security as the right of getting job. The administrative corruption. The equality in Islam. The equality in Law. The equality in Judiciary and Employment. The financial corruption. The equality in the public costs and burdens. The rights of human in Iraqi law. The general rights of individuals especially those rights related to human morals. The individuals freedoms related to their material interest. The Arab chart for human rights. The articles from (1-40) of the universal Declaration. The articles from (1-40) of the universal Declaration. The articles from (1-40) of the universal Declaration.

Development of Computers. Computer Components. Microsoft Windows: User Interface, Turn off Computer, Control with Windows, Quick menu of Desk Top, Making and delete Folders, Menu of right – click of Folders, Control Panel, Menu of right – click of Task bar, Additional. Microsoft Office: Start  and exit, Define menu, Tools Bar, Make and safe file, view File, Format texts, Insert Symbols and Numbers, Insert Pictures, Make tables, Page Setup, Documents Print.

Practical Part: Introduction. Application of Microsoft Windows.   Application of Microsoft Office.

Functions: Functions and Their Graphs. Shifting and Scaling Graphs. Trigonometric Functions. Exponential Functions. Inverse Functions and Logarithms. Limits and Derivatives: Rates of Change and Tangents to Curves. Limit of a Function and Limit Laws. Precise Definition of a Limit. One-Sided Limits. Continuity. Limits Involving Infinity, Asymptotes of Graphs. Differentiation: Tangents and the Derivative at a Point. The Derivative as a Function. Rules for Polynomials, Exponentials, Products, and Quotients. The Derivative as a Rate of Change. Derivatives of Trigonometric Functions. The Chain Rule. Implicit Differentiation. Derivatives of Inverse Functions and Logarithms. Inverse Trigonometric Functions. Related Rates. Linearization and Differentials. Applications of Derivatives. Integration: Areas and Distances.  The Definite Integral.  Indefinite Integrals and the Net Change Theorem. The Substitution Rule.  Areas between Curves. Volumes. Volumes by Cylindrical Shells. Work. Average Value of a Function. Techniques of Integration: by Parts. Trigonometric Integrals. Trigonometric Substitution. Integration of Rational Functions by Partial Fractions. Using Tables. Improper Integrals. Parametric Equations and Polar Coordinates: Curves Defined by Parametric Equations. Calculus with Parametric Curves. Polar Coordinates. Areas and Lengths in Polar Coordinates. Conic Sections. Conic Sections in Polar Coordinates. Complex Numbers: Definitions: real and imaginary parts. Complex arithmetic. Geometry of complex numbers. The polar-coordinate representation of complex numbers. Exponential notation and Euler’s formula. The nth roots of a complex number

First-Order Differential Equations: Solutions, Slope Fields, and Euler’s Method. First-Order Linear Equations.  Graphical Solutions of Autonomous Equations.  Systems of Equations and Phase Planes. Vectors and the Geometry of Space: Three-Dimensional Coordinate Systems. Vectors. The Dot Product. The Cross Product. Lines and Planes in Space. Cylinders and Quadric Surfaces. Vector-Valued Functions and Motion in Space: Curves in Space and Their Tangents. Integrals of Vector Functions; Projectile Motion. Arc Length in Space. Curvature and Normal Vectors of a Curve. Tangential and Normal Components of Acceleration. Velocity and Acceleration in Polar Coordinates

Introduction and Definitions: Building a Program – History of C++ Language – Typical C++ Development Environment- The Maine structure of C++ programs – Data type- Variable declaration – Constant declaration – Simple Input/Output. Statement: Arithmetic Operators – Relational Operators – Logical Operators -Assignment Operators – Increment & Decrement Operators -Bitwise Operators – Misc Operators. Conditional (Selection) Statement: if statement – if…else statements – Nested if statements – Switch statement. Iteration (Repetition) statements: while statement – do/while statement – for statement – Nested for statement. Array: Array declaration – Single dimensional array – Multiple –subscripted Arrays – String (1D array of characters) – Array of strings (2D array of characters). Functions: Function Prototypes (declaration) – Calling Function – Function Definition – Passing Arguments functions. Pointers: Advantage of using pointers – pointers in array.

Practical part: Application of Programming by C++.

Basic Concepts: Systems of Units, Charge and Current, Voltage, Power and Energy, Circuit Elements, Dependent and Independent Sources, Electrical Resistance and Conductance, Types of Resistors. Basic Laws: Nodes, Branches, and Loops, Planar and Non-planar Circuits, Ohm’s Law, Kirchhoff’s Laws. Circuit Transformations: Series Resistors and Voltage Division, Parallel Resistors and Current Division, Wye-Delta Transformations, Source Transformations. Methods of Analysis: Mesh Analysis, Nodal Analysis. Circuit Theorems: Superposition, Thevenin’s Theorem, Norton’s Theorem, Maximum Power Transfer, Millman’s Theorem, Substitution Theorem, Reciprocity Theorem. Magnetic Circuits: Magnetic Circuit, Definitions,  Magnetic Field Strength (H), Magnetic Potential,  Flux per Unit Pole, Flux Density (B), Absolute Permeability (m) and Relative Permeability (m_r),  Intensity of Magnetization (I), Susceptibility (K), Composite Series Magnetic Circuit,  How to Find Ampere-turns ,  Comparison Between Magnetic and Electric Circuits, Parallel Magnetic Circuits,  Series-Parallel Magnetic Circuits, Leakage Flux and Hopkinson’s Leakage Coefficient, Magnetization Curves.

Practical part: DC Voltage Measurement. Using the Ohm-meter. Resistor Characteristics.  DC Current measurement. Ohm’s Law. Power in a DC Circuit. Series- Parallel network and Kirchhoff’s Law. Superposition, Thevenin’s and Norton’s Theorems.

Sinusoidal Alternating Current Fundamentals: Generation of Alternating Voltages and Currents, Equations of Alternating Voltages and currents, Simple and Complex Waveforms, Basic terminologies, Root Mean Square (R.M.S.) Value, Average Value, Form Factor and Peak Factor. Vectors and Phasors. AC Power Calculations: Active, Reactive and Apparent Power, Power in Complex Form, Power Triangle, Power Factor. Series and Parallel Combinations of AC Circuits: Series Combinations of Various Circuit Elements, Parallel Combinations of Various Circuit Elements. Resonance in AC Circuits: Resonance in series and parallel circuits, Graphical Representation, Quality Factor, Half-power Bandwidth of   Resonant Circuit,  Bandwidth  at any off  Resonance Frequency, Determination of Upper and Lower Half-Power Frequencies. Circuit Transformations, Theorem and Analysis in AC Circuits: Series Combinations and Voltage Division, Parallel Combinations and Current Division, Y-Delta Transformations, Source Transformations, Ohm’s Law, Kirchhoff’s Laws, Mesh Analysis, Nodal Analysis, Superposition, Thevenin’s Theorem, Norton’s Theorem, Maximum Power Transfer.

Practical part: Maximum Power Transfer Theorem. AC Voltage Measurement. AC Current Measurement. AC RC Circuit. AC RL Circuit. Power in AC Circuit. Lenz’s and Faraday’s Laws. Fleming’s Rule