MAT-274 Differential Equations

This course is an introductory survey of ordinary differential equations. First order differential equations and methods for obtaining solutions are investigated. Methods include integration, variation of parameters, and integrating factors. These methods are generalized for second order differential equations. Additional methods include numerical approximation, Laplace Transforms, and power series.

Credits

4

Prerequisite

MAT-272

Lecture Contact Hours

4

Lab Contact Hours

0

Other Contact Hours

0

Department

• Mathematics

Grading Scheme

• Letter

SUNY Gen Ed Credit

• No

Semesters Course Will Be Offered

• Fall
• Spring
• Summer

Course Learning Outcomes

1. Use the language and notation of elementary differential equations
2. Recognize and/or classify various types of elementary differential equations
3. Observe an application situation and apply the appropriate differential model
4. Explain the concepts behind various transformations used in differential equations
5. Interpret graphically the behavior of solutions to differential equations
6. Evaluate their results for reasonableness

View Course Outline

MAT 274: Differential Equations

Department

Mathematics

Course Description

This course is an introductory survey of ordinary differential equations. First order differential equations and methods for obtaining solutions are investigated. Methods include integration, variation of parameters, and integrating factors. These methods are generalized for second order differential equations. Additional methods include numerical approximation, Laplace Transforms, and power series.

Credit Hours

4

Contact Hours

Lecture	4
Lab	0
Other	0

Grading Scheme

Letter

Semester(s) Course Will Be Offered

Fall, Spring, Summer

Prerequisites

MAT-272

Course Learning Outcomes

1. Use the language and notation of elementary differential equations
2. Recognize and/or classify various types of elementary differential equations
3. Observe an application situation and apply the appropriate differential model
4. Explain the concepts behind various transformations used in differential equations
5. Interpret graphically the behavior of solutions to differential equations
6. Evaluate their results for reasonableness