Syllabus for Math 115 Spring 2008

(last modified Jan. 25, 2008)

Date	Sections	HW	Topic Notes
1/29	1.1-1.2		Functions: review
1/30	1.3		New functions from old
2/1	1.5	Asst 0 due	Exponential functions
2/5	1.6	Asst 1A due	Inverse functions; Logarithms
2/6	2.1-2.2		Introduction: tangent and velocity; Limits
2/8	2.2-2.3	Asst 1B due	Limit laws
2/12	2.4	Asst 2A due	Continuity
2/13	2.5		Limits involving infinity
2/15	2.6	Asst 2B due	Tangents, velocities, rates of change
2/19	2.7	Asst 3A due	Derivatives
2/20	2.8		The derivative as a function
2/22	2.10	Asst 3B due	What does f' say about f?
2/26	REVIEW
2/27	EXAM 1
2/29	3.1	Asst 4 due	Derivatives of powers & exponentials
3/4	3.2	Asst 5A due	Product & Quotient Rules
3/5	3.3		Applications of rates of change
3/7	3.4	Asst 5B due	Derivatives of trigonometric functions
3/11	3.5	Asst 6A due	Chain Rule
3/12	3.6		Implicit differentiation
3/14	3.6	Asst 6B due	Derivatives of logarithmic functions
3/17	3.8 & 2.9	Asst 7A due	Linear approximations
3/18	3.8, 4.1		Differentials; Related rates
3/20	4.1, 4.2	Asst 7B due	More on related rates; Max/min
4/1	REVIEW
4/2	EXAM 2
4/4	4.2	Asst 8 due	Maximum & Minimum values
4/8	4.3	Asst 9A due	Derivatives and shape
4/9	4.4		Curve sketching
4/11	4.5	Asst 9B due	l'Hopital's Rule
4/15	4.6	Asst 10A due	Optimization
4/16	4.9		Antiderivatives
4/18	5.1	Asst 10B due	Areas
4/22	NO CLASS		MONDAY SCHEDULE
4/23	EXAM 3
4/25	5.2	Asst 11A due	Definite integral
4/29	5.3		Evaluating integrals
4/30	NO CLASS		RUHLMAN CONFERENCE
5/2	5.4	Asst 11B due	Fundamental Theorem of Calculus
5/6	5.5		Substitution
5/7	REVIEW		JEOPARDY