About MATH 3201 A

Differential equations, Laplace transforms, and systems of differential equations; brief introduction to Fourier series. Examples from engineering and physical sciences. Credit not granted for both MATH 3230 and MATH 3201. No credit for Mathematics majors. Prerequisite: MATH 2248. Co-requisites: Preferred: MATH 2522 or MATH 2544; or MATH 2500.

Notes

Prereqs enforced by the system: MATH 2248; Coreq: MATH 2522 or MATH 2544 or MATH 2500; Open to Degree and PACE students

Section Description

Math 3201: Advanced Engineering Mathematics Textbook: Advanced Engineering Mathematics, Zill D.G. 7th Edition, with WebAssign Course Outline and Learning Objectives This is a course on Advanced Engineering Mathematics, and it is in three parts. The first part will cover Ordinary Differential Equations. The second (review) part will focus on Matrices, and the third part will cover Systems of Differential Equations. It is assumed that students have studied undergraduate calculus, some linear algebra (or, at least, heard about it). More specifically, a selection of topics from the following areas will be studied: Chapter 1 Introduction to Differential Equations Chapter 2 First-Order Differential Equations Chapter 3 Higher-Order Differential Equations Chapter 4 The Laplace Transform Chapter 8 Matrices Chapter 10 Systems of Linear Differential Equations Review and Exams The purpose of our class meetings is to help you obtain the core material that will allow you to learn through your own work outside the classroom. Therefore, an essential part of your positive learning process is to look for additional information from the library, internet and other sources, namely, my office hours. Upon successful completion of the course, students will be able to: Solve differential equations of first order using analytical and numerical methods, Solve and apply linear differential equations of second (and higher) order to real world problems, Solve linear differential equations using the Laplace transform technique, Solve systems of differential equations, and Develop the ability to apply differential equations to significant applied and/or theoretical problems. Homework: Homework will be assigned on WebAssign. It will be due at 11:59pm on the due date. Some WebAssign problems may require the use of a calculator or Mathematica. Due dates are posted in WebAssign. Quizzes: Quizzes will be given in class and through WebAssign at the end of some sections. The use of a calculator is not permitted during a quiz. The quizzes will be like examples and homework problems in the textbook. Exams: There will be three exams, one of which will be administered through WebAssign, which is timed and is automatically graded.

Evaluation

Homework (Graded on WebAssign) Quizzes (In-class and on WebAssign) Three (3) Midsemester Exams Final Project

Important Dates

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Note: These dates may not be accurate for select courses during the Summer Session.

Deadlines
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