Syllabus

Lectures Sections in Text Brief Description
1/3 1.1 Introduction
1/5 1.1 Axioms for the real numbers
1/8 1.2 Absolute value, triangle inequality
1/10 1.2 Inequalities, geometric sums
1/12 No class BM in San Diego
1/15 No class MLK Day
1/16 1.3 Completeness axiom
1/17 1.4 Countable and uncountable sets
1/19 1.4 Countable and uncountable sets
1/22 2.1 Convergent sequences
1/24 2.1 Convergent sequences
1/26 2.2 Monotone and Cauchy sequences
1/29 6.1,6.2 Infinite series
1/30 (x-hour) Review Quiz 1
1/31 6.2,6.3 Infinite series
2/1 4:30 - 6:30 pm Midterm I
2/2 6.2 Ratio and root test
2/5 2.3 Subsequences
2/7 Review Sequences and series
2/9 3.1 Limit of a function
2/12 3.2 Continuous functions
2/14 3.3 Intermediate and extreme value theorem
2/16 3.4 Uniform continuity
2/19 4.1 Derivative of a function
2/21 4.2 Properties of differentiable functions
2/23 Review Continuous and differentiable functions
2/26 5.1 (Lecture) Integration for step functions
2/28 5.2 (Lecture) Darboux integral
3/2 5.3 (Lecture) Fundamental theorem of calculus
3/5 5.3 (Lecture) Integration rules


Bjoern Muetzel
Last updated March 03, 2018