Math 2306 sec. 52 Summer 2016

Projected Semester Schedule  

Syllabus         

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Course Texts:

This course requires no text purchase. The following open access texts will be used.

Ordinary Differential Equations: Math 2306           by Ritter

Elementary Differential Equations with Boundary Value Problems        by W.F. Trench

Notes on Diffy Qs: Differential Equations for Engineers                      by J. Lebl


Final Exam:

Date/Time/Place:  Monday July 25, from 2:00--4:00pm in D107

Exam Reviews:        Review 1         Review 2         Review 3         

Review Solutions:    Review 1        Review 2          Review 3

Review of Section 16                Solutions to Review of Section 16

An Old Final         Another Old Final          And Another Old Final


Handouts:

Table of Laplace Transforms        (this is the table that will be provided on exams)

Mechanical System and Series Circuit Formulas at a Glance     (this will not be provided)

Useful Links:

An Online Open Access Calculus Book

KSU Department of Mathematics

KSU SMART Center

MathisPower4U

D2L Brightspace


Exam 3 Material:

Exam 3 Solutions


Exam 2 Material:

Exam 2 Solutions


Exam 1 Material:

Exam 1 Solutions


Lecture Slides:

June 1          June 6          June 8          June 13          June 15          June 20          June 22     

June 27        June 29        July 6            July 11           July 13          July 18             July 20


Suggested Homework:

List of suggested exercises by section

Ignore Trench pg 412 #1(e) for section 15.

Additional Section 5 Exercises (with solutions)


Learning Outcomes:

Upon completing this course students should be able to:

1. Solve first-order separable and linear differential equations, and use these methods to solve applied problems.

2. Solve higher-order constant-coefficient linear differential equations and systems of differential equations, and use these methods to solve applied problems.

3. Find Laplace transforms and inverse transforms, and apply these to solve differential equations.

4. Find the Fourier series of a function.

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