Math 410 Syllabus, Fall 2018

The following shows what was actually covered through 10 December.
It is tentative for future dates.

Month	Date	Topic	Notes	Book
		Real Numbers
August	27	Real Number System	1.1-1.2	A.1, 1.3
	29	Real Number System	1.3-1.4	A.2, 1.3
	31	Real Number System	1.5, 1.6	1.1-1.3
September	5	Sequences of Real Numbers	1.6, 2.1	2.1
	7	Sequences of Real Numbers	2.2-2.4	2.3
	10	Sequences of Real Numbers	2.7
	12	Sequences of Real Numbers	2.8-2.9
	14	Series of Real Numbers	3.1-3.2	9.1
	17	Series of Real Numbers	3.3-3.4
	19	Series of Real Numbers	3.5-3.6
	21	Series of Real Numbers	3.7-3.8
	24	Series of Real Numbers	3.10
	26	Sets of Real Numbers	4.1-4.2	2.2
	28	Sets of Real Numbers	4.3-4.4	2.5
October	1	In-Class Exam
		Functions and Regularity
	3	Functions, Continuity, and Limits	5.1-5.2	3.1, 3.5
	5	Functions, Continuity, and Limits	5.3-5.5.1	3.2-3.3
	8	Functions, Continuity, and Limits	5.5.2-5.6	3.6-3.7
	10	Differentiability and Derivatives	6.1-6.3	4.1-4.2, 4.5
	12	Differentiability and Derivatives	6.4-6.5
	15	Differentiability and Derivatives	6.6
	17	Mean-Value Theorems and Their Applications	7.1, 7.3-7.4	4.3
	19	Mean-Value Theorems and Their Applications	7.2, 7.5-7.6
	22	Mean-Value Theorems and Their Applications	7.7	8.1-8.3
	24	Mean-Value Theorems and Their Applications	7.8-7.9	4.4
	26	Cauchy Continuity and Uniform Continuity	8.1-8.2	3.4
	29	Cauchy Continuity and Uniform Continuity	8.3-8.4	3.4
	31	Cauchy Continuity and Uniform Continuity	8.5-8.6
November	2	In-Class Exam
		Riemann Integrals and Integrability
	5	Riemann Integrals	9.1-9.3	6.1
	7	Riemann Integrals	9.4-9.6	6.2
	9	Riemann Integrals	9.6, 10.8	7.3, 6.3
	12	Riemann Integrable Functions	10.1-10.4	6.2-6.4
	14	Riemann Integrable Functions	10.4-10.6	6.3-6.4
	16	Riemann Integrable Functions	10.6-10.7
	19	Relating Integration with Differentiation	11.1-11.2	6.5-6.6
	26	Relating Integration with Differentiation	11.3-11.5	7.1-7.2
	28	Relating Integration with Differentiation	11.6	7.1-7.2
		Sequences and Series of Functions
	30	Sequences of Functions	12.1-12.2	9.2-9.4
December	3	Sequences of Functions Series of Functions	12.3-12.4 13.1	9.5
	5	Series of Functions	13.2
	7	Continuous Nowehere Differentiable Functions	14.1-14.3	9.6
	10	Weierstrass Approximation Theorem	15.1-15.3
	14	Final Exam, 8:00am - 10:00pm in MTH 0101