Syllabus

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Math 215

Spring 2019

Lecture: MWF 12:30-1:20, Bilger 150
Recitation: WF 9:30-10:20 (sec 1) in K301, WF 10:30-11:20 (sec 2) in Kel 403, TR 1:30-2:20 (sec 3) in K404
Instructor: Ralph Freese
      Office: 305 Keller
      Phone: 956-9367
      email:email me
      Office hours: MF 1:30-2:00, W 10-11 and by appointment
TAs:
      Shubham Joshi, Sec 1 WF 9:30-10:20 in Keller 301
            Office: Keller 412
            email:email him
            Office hours: M 9:00-10:00, WF 10:30-11:30 and by appointment
      Jacob Fennick, Sec 2 WF 10:30-11:20 in Keller 403 and Sec 3 TR 1:30-2:20 in Keller 404
            Office: Keller 301E
            email:email him
            Office hours: WF 11:30-1:00 and by appointment
     

Get ready for the final! (May 6)

What to study:

Second Midterm: Friday, April 5

Midterm 2 Solutions

The test will cover 6.1 to 6.4 and 7.1 to 7.5. Review Quizes 3, 4 and 5 (solutions for Quiz 3 and 5 are below) and all worksheets 12 and after.
Problems to study:

  • 6.1 11-28
  • 6.2 1-4, 22-31
  • 6.3 1-36
  • 6.4 1-8, 23-27
  • 7.1 5-40
  • 7.2 3-40
  • 7.4 1-39
  • 7.5 1-25

Quiz 4: Monday, Mar 11

Problems to study:

  • 6.2 22-25, 30, 31
  • 6.3 1-16, 38-40
  • 6.4 1-3, 22-27
Quiz 3 solutions.

First Midterm:

Problems to study:

  • 3.1 35-52
  • 4.2 1-28
  • 4.3 21-40
  • 4.4 1-34
  • 4.5 1-44
  • 5.1 13-35
  • 5.2 13-33
  • 5.3 39-46

  • Rules for Limits

  • Please read sections 1, 2, and 5 of the Review Chapter of the text.

  • See the Syllabus to see what we will be doing this semester.

Quiz Solutions

Worksheet Solutions

Homework

  • The homework is online at MyMathLab. The code you need to register is freese44964.

The Learning Emporium

  • Tutors will be available in the The Learning Emporium, Bilger 209. Open roughly from 9:00 to 4:30 daily.

Help Sheets

Definitions to Memorize

Definition of Limit: \(\displaystyle \lim_{x \to a}\ f(x) = L\) means that for all \(\epsilon \gt 0\) there is a \(\delta \gt 0\) such that \(|f(x) - L| \lt \epsilon\) whenever \(0 \lt |x - a| \lt \delta\).

Continuity: \(f\) is continuous at \(a\) if \(\displaystyle\lim_{x \to a}\ f(x) = f(a)\).

Derivative: \[f'(x) = \lim_{h \to 0} \frac{f(x+h) - f(x)}{h}\].