# Spring 2019

### Office Hours

- Mon and Wed: 2 - 3 pm
- Tues: 12 pm - 3 pm

### Office Location

- Whitman Hall 180-I

## MTH 107

### Introduction to Mathematical Ideas

A survey of contemporary topics in mathematics designed to develop an appreciation of the power and significance of mathematics and its uses in modeling the world around us. Topics may include the mathematics of social choice, growth and symmetry, mathematical systems, Euclidean and non-Euclidean geometries, management science. Prerequisite(s): MP2 or MTH 015 Credits: 3 (3,0)

#### Class Links:

- Syllabus
- Calendar
- Review notes on Number Theory
- Practice Exam 1 (Solution)
- Practice Exam 2 (Solution)
- Practice Final (Solution)

#### Homework:

- pg 86-88: 1 - 55 all
- pg 212: 11 - 54 all

## MTH 150

### Calculus I

This is the first course of the calculus sequence. Topics include, differentiation of functions of one variable, introduction to integration, and applications of differentiation and integration. A graphing calculator is required. Note: Students completing this course may not receive credit for MTH 130. Prerequisite(s): MP4 or MTH 117 or 129 Credits: 4 (4,0)

#### Class Links:

## MTH 322

### Advanced Mathematical Analysis

Topics include: infinite series, first and second order differential equations and applications, homogeneous and forced response, Laplace transforms, Taylor series, matrices, Gauss-Elimination method. Prerequisite(s): MTH 236 Credits: 3 (3,0)

#### Class Links:

- Syllabus
- Calendar
- Practice Quiz 1 (Solution)
- Eulers Method notes
- Eulers Method Demo for Excel
- Link to slope-field examples
- Practice Exam 1 (Solution)
- Practice Exam 2 (Solution)
- Practice Final (Solution)

#### Homework:

- Section 1.1: 1-16
- Section 1.2: 1-12, 14, 17, 20-22, 23, 27
- Section 1.3: 1, 3-6, 11-16
- Section 1.4: 1-10
- Section 2.2: 1-26, 33, 34
- Section 2.3: 1-24
- Section 4.2: 1-32
- Section 4.3: 1-27
- Section 4.4: 1-36
- Section 4.5: 1-40
- Section 7.2: 1-20
- Section 7.3: 1-20
- Section 7.4: 1-30
- Section 7.5: 1-24
- Section 7.6: 1-24
- Section 7.8: 1-20

## MTH 354

### Principles of Real Analysis

Students will be introduced to the foundations of real analysis through a rigorous development of the real number system. This will be followed by a study of limits, continuity, and differentiability of real functions. The Riemann integral and the Fundamental Theorem of Calculus will be developed rigorously. Sequences and series of real functions will also be discussed. Prerequisite(s): MTH 252 and MTH 290 Credits: 3 (3,0)

#### Class Links:

- Syllabus
- Calendar
- Analysis notes by Michael Jury and Scott McCullough