CHAPTER 1

LIMITS, DERIVATIVES, INTEGRALS, AND INTEGRALS

PERIOD	SECTIONS	TOPIC	PROBLEMS
1	1-1	The concept of instantaneous rate	1,2
2	1-2	Rate of change by equation, graph or table	Q1-10, 1 – 29 odd
3	1-3	One type of integral as a function	Q1-10, 1-11 odd, 12-14 all
4	1-4	Definite integrals by trapezoids, from equations and data	Q1-10, 1 – 5 odd, 6, 7-13 odd
5	1-5, 1 – 6	Chapter review and test	R1 – R5
6		Test	Section 2-1: 1 – 3

CHAPTER 2

PROPERTIES OF LIMITS

PERIOD	SECTIONS	TOPIC	PROBLEMS
1	2-2	Graphical and algebraic approach to the definition of limits	Q1-10, 1 – 17 odd
2	2-3	The limit theorems	Q1-10, 1 – 13 odd
3	2 -3	The limit theorems	15 – 23 odd
4	2-4	Continuity	Q1-10, 1 – 29 odd
5	2-4	Continuity	31 – 45 odd
6	2-5	Limits involving infinity	Q1-10, 1-13 odd, 12, 14
7	2 – 6	The intermediate value theorem and its consequences	Q1-10, 1 – 5 all
8	2 – 6	The intermediate value theorem and its consequences	8 – 14 all
9	2-7	Chapter review and test	R0 – R6
10		TEST	Section 3-: 1 – 8 all

CHAPTER 3

DERIVATIVES, ANTIDERIVATIVES, AND INDEFINITE INTEGRALS

PERIOD	SECTIONS	TOPIC	PROBLEMS
1	3-2	Difference quotients and one definition of derivative	Q1-10: 1,2, 3-19 odd,20
2	3-3	Derivative functions numerically and graphically	Q1-10;1-13 odd, 14 – 17 all
3	3-4	Derivative of the power function and another definition of derivative	Q1-10; 1 – 23 odd
4	3 – 4	Derivative of the power function and another definition of derivative	25 – 33 odd, 34, 39, 40
5	3-5	Displacement, velocity, and acceleration	Q1-10; 1 – 11 odd, 12 – 14 all, 15 – 21 odd
6	3 – 6	Introduction to Sine, cosine, and composite functions	1 – 8 all
7	3 – 7	Derivatives of composite functions – the chain rule	Q1-10; 1-10 all
8	3 – 7	Derivatives of composite functions – the chain rule	11 – 20 all
9	3 – 7	Derivatives of composite functions – the chain rule	21 – 30 all
10	3 – 8	Proof and application of sine and cosine derivatives	Q1-10; 1,3,7
11	3-8	Proof and application of sine and cosine derivatives	8, 13, 14
12	3-9	Exponential and logarithmic functions	Q1-10; 1, 3, 5 – 10 all
13	3-9	Exponential and logarithmic functions	2, 4, 11-16 all
14	3 – 9	Exponential and logarithmic functions	17 – 30 all
15	3 – 10	Chapter review and test	R0-R5
16	3 – 10	Chapter review and test	R6-R9, C1
17		TEST	4-1: 1 – 6 all

CHAPTER 4

PRODUCTS, QUOTIENTS, AND PARAMETRIC FUNCTIONS

PERIOD		TOPIC	PROBLEMS
1	4 - 2	4 – 2 Derivative of a product of two functions READ the section	Pages 134 - 136 Q1-10: 1 – 21 odd
2	4-2	GO over homework!	Pages 134 - 136 23-35 odd
3	4 – 3 Quiz on derivatives	4 – 3 Derivative of a quotient of two functions Notes in class	Q1-10; 1 – 27 odd
4	4-4 Quiz on derivatives	4 – 4 Derivatives of the other trigonometric functions Notes in class	Pages 143 - 146 Q1-10; 1 – 21 odd
5	Quiz Still on 4-4	More work on section 4 -4 Worksheet	Finish worksheet for homework
6	4-5	Derivatives of inverse trigonometric functions	Pages 151 - 153 Q1-10; 1-25 odd
7	4-6	Differentiability and continuity	Pages 157 – 160 Q1-10; 1 – 19 odd; Section 4-5:14, 16
8	4-6	Differentiability and continuity	Pages 157 - 160 21-22 odd; section 4-5: 29
9	4-8	Graphs and derivatives of implicit relations	Pages 172 - 174 Q1-10; 1-12 all
10	4-8	Graphs and derivatives of implicit relations	Pages 172 - 174 13 – 27 odd
11	4-9	Related rates	Pages 176 - 179 Q1-10; 1- 11 odd
12	4-9	Related rates	Pages 176 - 179 2 – 12 even
13	4-9	Related rates	Review material Pages 180 - 182
14	4-9	Chapter review and test	Review material
15	4-9	Test on chapter 4	Read section 5 – 2 in your text Review problems to work out

CHAPTER 5

DEFINITE AND INDEFINITE INTEGRALS

PERIOD	SECTIONS	TOPIC	PROBLEMS
1	5-2	Linear approximations and differentials	Q1-10: 1, 3, 5, 6, 7 – 41 odd
2	5-3	Formal definition of antiderivative and indefinite integral	Q1-10; 1-37 odd
3	5-3	Formal definition of antiderivative and indefinite integral	2 – 42 even, 43, 47, 48
4	5-4	Riemann sums and the definition of definite integral	Q1-10; 1 – 11 odd
5	5-5	The mean value theorem and Rolle’s theorem	Q1-10; 1, 2, 3 – 21 odd
6	5-5	The mean value theorem and Rolle’s theorem	23-33 odd, 34, 39 – 41 all
7	5-6	The fundamental theorem of calculus	Q1-10;1, 7 – 10 all
8	5-7	Definite integral properties and practice	Q1-10; 1 – 23 odd
9	5-7	Definite integral properties and practice	23 – 37 odd, 38
10	5-8	Definite integrals applied to area and other problems	Q1-10; 1-11 odd
11	5-8	Volume of a solid by plane slicing	13 – 31 odd
12	5-9	Volume of a solid by plane slicing	Q1-10; 1- 4 all
13	5-9	Volume of a solid by plane slicing	5 – 9 all
14	5-9	Volume of a solid by plane slicing	11 – 15 all
15	5-9	Volume of a solid by plane slicing	16, 17 – 23 odd
16	5-10	Definite integrals numerically by grapher and by Simpson’s rule	1,4,5,6,7,11,15,16
17	5-11	Chapter review and test	R0- R5
18	5-11	Chapter review and test	R6-R10
19		TEST	Section 6 – 1: 1 – 4 all

CHAPTER 6

THE CALCULUS OF EXPONENTIAL AND LOGARITHMIC FUNCTIONS

PERIOD	SECTIONS	TOPIC	PROBLEMS
1	6-2	Antiderivative of the reciprocal function and another form of the fundamental theorem