Tentative Calendar for Math 32300, Section LM, Fall 2018

This calendar will change slightly as we move through the course, but it should give a general idea of when we will cover certain topics.
 Date Tentative class plan: Tue, Aug 28 Welcome! Begin Chapter 1 with emphasis on §4-5: The completeness axiom and ±∞. Thu, Aug 30 Finish Chapter 1. Tue, Sep 4 Finish Chapter 1. Begin Chapter 2 with § 7-8: Limits of sequences and formal proofs. Thu, Sep 6 More of § 7-8: Limits of sequences and formal proofs. Begin § 9: Limit Theorems for sequences. Tue, Sep 11 No classes scheduled Thu, Sep 13 More on § 9: Limit Theorems for sequences. Tue, Sep 18 No classes scheduled Thu, Sep 20 Finish § 9: Limit Theorems for sequences. Begin § 10: Monotone and Cauchy sequences. Tue, Sep 25 Finish § 10: Monotone and Cauchy sequences. Thu, Sep 27 First Midterm.§ 11: Subsequences. Tue, Oct 2 Finish § 11: Subsequences. § 12: lim sup and lim inf. Thu, Oct 4 § 14: Series. Tue, Oct 9 § 15: Alternating series and integral tests. Begin Chapter 3.§ 17: Continuous Functions. Thu, Oct 11 Finish § 17: Continuous Functions. Tue, Oct 16 § 18: Properties of Continuous Functions. § 20: Limits of Functions. Thu, Oct 18 Finishing up § 18 and § 20. Review if there is time. Tue, Oct 23 Second Midterm. Thu, Oct 25 § 19: Uniform Continuity. Tue, Oct 30 § 19: Uniform Continuity (finishing chapter 3). Thu, Nov 1 § 23: Power Series. Tue, Nov 6 § 24: Uniform Convergence. Thu, Nov 8 Begin Chapter 5. § 28: Differentiation. § 29: The Mean Value Theorem. Tue, Nov 13 § 29: The Mean Value Theorem. Thu, Nov 15 Finish Chapter 5. §31: Taylor's Theorem. Tue, Nov 20 Third Midterm. Thu, Nov 22 College closed Tue, Nov 27 § 32: The Riemann Integral. Thu, Nov 29 § 33: Properties of the Riemann Integral. Tue, Dec 4 § 34: The Fundamental Theorem of Calculus. Thu, Dec 6 § 34: The Fundamental Theorem of Calculus. Tue, Dec 11 Review for Final Exam. Come with questions.

The final exam will be held on Tuesday, December 18th from 8-10:15am.