Sunday, 11 May 2014

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Overview

An intensive, 5-day, lecture-and-lab C++ and object-oriented programming course for practicing C (or other high-level language) programmers. C++ offers three major items beyond C, and each is discussed in reasonable technical detail in this course—enhancements to C that improve the process of writing programs, features for data abstraction and encapsulation that enable programmers to create new types, and capabilities for object-oriented programming with inheritance and polymorphism. The course clearly explains the C++ programming language and contains detailed walkthroughs of many C++ programs. Students become proficient in C++, understand the object-oriented paradigm, and participate in challenging hands-on laboratory assignments. Solutions are provided for the laboratory exercises. 60% lecture and 40% laboratory exercises. 

Prerequisites

  • Programming in C or another high-level language





Differential Equations With Solution By Dens G. Zills


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ISBN: 9780495108245
A First Course in Differential Equations: With Modeling Applications
Dennis G. Zill
Publisher: Brooks Cole
Publication Date: 2008

Course Description
The course covers ordinary differential equations with emphasis on linear equations. Many standard methods are examined including Laplace Transforms, and power series and numerical solutions. Applications are considered.
Course Objectives
Upon completion of this course the student should be able to:
  1. Recognize a differential equation and distinguish between various forms.
  2. Understand the physical and/or theoretical origin of a differential equation.
  3. Recognize a differential equation, classify it, determine if a solution exists, match it to the appropriate model, and solve it.
  4. Demonstrate knowledge (by proof or application) of the major theorems of elementary differential equations.
  5. Analyze information from applied situations and synthesize it into an equation, and, if possible, solve the equation and interpret the results.
  6. Generate an approximate solution to a differential equation using numerical methods, understand the limitations of such a solution, and understand the difference between such a solution and a closed form solution.
Student Learning Outcomes
  1. Recognize, classify, and solve a first-order differential equation.
  2. Analyze, model, solve, and interpret an applied problem with a differential equation.
  3. Generate an approximate solution (either using power series or numerical methods) to a differential equation.