Due Date 
Reading for 3rd Edition  Problems  CD Viewing [# minutes]  Optional  
*8/21,23 HW #1 
A.1
Review of Real Numbers A.3 Multiplying and Factoring 1.1 pp 36 
BLACKBOARD background
assessment quiz. A.1: 121 odd A.3: 113 odd; 3139 odd 
Introduction
[in class] How to Do Math [in class] 

*8/25,28 HW #2 
1.1
Functions and
tables. A.5 pp A.2224 Solving equations 
A.5 17 odd, 1319 odd 
Functions [19]  
HW # 3 8/30 
1.2
Graphs Sensible Calculus 0.B.2 Functions 
Do the reading first! 1.1: 15, 7,9, 12, 15, 16, 22, 23, 25, 33 1.2: 1,2,4,5 [Draw a mappingtransformation figure for each function in this problem] [Read SC 0.B.2 to find out more about the mappingtransformation figure.] 
Functions [19]  
HW # 4 9/1 
1.3
Linear functions Summary: Functions and Linear Models 
1.2:
13, 17, 31
Draw a mapping figure
for each function. 1.3 : 19 odd, 11,12,29,41,33 
Graphing Lines [28]  Try The Blackboard
Practice
Quiz on Functions Online Mapping Figure Activities (this may be slow downloading)  
HW #5 9/6 [Changed!] 
1.4
Linear Models 2.1 Quadratic functions 
1.3:
37 49 odd,
55, 57, 59
1.4: 19 odd 2.1: 19 odd, 25, 27, 33 
Average
Rates of
Change [11] Parabolas [22] 
1.4: 49  
HW #6 *9/8 ,11 [Changed!] 
1.4
Linear Models. A.5 ppA23A25 3.1 Average Rate of Change 3.2 Pages 154158 The Derivative: A Numerical and Graphical Viewpoint 
1.4:
12, 19,
21,22,25 3.1: 110, 1316, 21, 39, 40 3.2: 1, 2, 5, 9,12 
3.1.1 Rates of Change, Secants, and Tangents (Disc 1, 18:53)  Online
Mapping Figure Activities (Again... ;) The Two Questions of Calculus [10]  
HW #7 *9/11,13 
3.2
derivative estimates 3.3 The Derivative: An Algebraic Viewpoint 
3.2: 13, 16, 17,
19, 20; 23, 24 Use "4step process" from class 3.3: 1, 2, 5 [Ignore the problem instruction!] 
3.1.2 Finding Instantaneous Velocity (Disc 1, 19:57)  
HW #8 9/13 
3.2 (graphical) 3.3 The Derivative: An Algebraic Viewpoint 
3.2:
33, 47, 49, 57, 58, 71, 83
3.3: 6,13 ,15,17, 23, 25 [Use "4step process"] 
3.1.3 The Derivative (Disc 1, 11:14) 
Blackboard Practice Quiz on Slopes of Tangent Lines using 4 steps.  
9/15 To replace class Watch the videos listed DO THIS with a partner if possible! 
3.4 The Derivative: Simple Rules  3.3 Some Special Derivatives 3.3.1 The Derivative of the Reciprocal Function (Disc 1, 17:56) 3.3.2 The Derivative of the Square Root Function (Disc 1, 15:19) 4.1 The Power Rule 4.1.1 A Shortcut for Finding Derivatives (Disc 1, 14:03) 4.1.2 A Quick Proof of the Power Rule (Disc 1, 9:48) 4.1.3 Uses of the Power Rule (Disc 1, 19:43) 

HW #9 9/18, 20 [changed!]  3.2
Derivative function graphs, interpretation
3.3 The Derivative: An Algebraic Viewpoint  3.2
:39, 41, 42, 5964, 97,98, 109, 110 3.4:111 odd; 1417; 1921  .2.1 The Slope of a Tangent Line (Disc 1, 11:16) 3.2.3 The Equation of a Tangent Line (Disc 1, 17:53)  3.2:
73,74, 86
 
HW #10 9/20 [changed] 
3.4
(Again) 3.4 The Derivative: Simple Rules 
3.4: 61, 65, 67,
71, 79; 29, 37, 41, 42, 53, 55, 63, 64 

9/22 
Summary Weeks 3 and 4 

HW #11 9/22 
3.5
Marginal analysis Chapter 3 Summary as relevant. 4.1 Product Rule only! pp 241244 
3.5: 1,5,6,9,11,13 3.5: 19, 21,28 4.1: 13, 15, 16, 21, 22 
4.2.1 The Product Rule (Disc 1, 20:43) 
3.2.2 Instantaneous Rate (Disc 1, 14:38) 3.2: 65  
HW #12 9/25 
4.1: Quotient Rule  4.1: 35, 37, 38, 43; 53, 59, 62  4.2.2 The Quotient Rule (Disc 1, 13:10)  
HW #13 9/27 
4.2 The Chain Rule  4.1: 63, 64, 71, 73 4.2 : 13 17, 55 
4.3.1 An Introduction to the Chain Rule (Disc 1, 17:51) 

HW #14 *9/29,10/2 
4.2 The
Chain Rule 4.4 Implicit Differentiation (Skip Examples 2 and 3!) 
4.2: 25, 26, 33, 35 4.4 :11, 12, 15, 35, 36, 47 
4.3.2 Using the Chain Rule (Disc 1, 12:53) 6.1.2 Finding the Derivative Implicitly (Disc 2, 12:14) 
6.1.1 An Introduction to Implicit Differentiation (Disc 2, 14:43)  
HW #15 *10/2, 10/4 
5.4 Related Rates Especially Ex. 13  4.2: 47, 51,
53, 61, 62, 65 5.4: 9, 11, 13 (watch Ed for #11) 
7.3.2 The Ladder Problem (Disc 2, 14:18) 
More on Instantaneous Rate [19] 4.4: 53 6.2.1 Using Implicit Differentiation (Disc 2, 22:24)  
HW #16 10/4 
A.2:
Exponents 
A.2: 15,19, 23, 39, 41, 71 
7.3.3 The Baseball Problem (Disc 2, 18:21)  3.1.4 Differentiability (Disc 1, 2:35) 7.3.5 Math Anxiety (Disc 2, 5:30)  
HW #17 *10/6,10/9 
5.4
Related
Rates 2.2: Exponential Functions 
5.4 17, 21, 25
2.2 : 3,4,9,11, 7, 13, 17 
5.2.1 Graphing Exponential Functions (Disc 1, 10:08)  
HW #18 10/11 
2 5.2.2 Derivatives of Exponential Functions (Disc 1, 23:17).2 pp94104(middle) exp'(x) = exp(x) Notes. 
2.2: 45,
47, 51, 63, 73, 59, 61 4.3: 7,8,45,51,53,85 
5.2.2 Derivatives of Exponential Functions (Disc 1, 23:17)  Sample Exam #1 Chapter 3 review: 2,3,4,5,9 Chapter 4 review: 1(ad), 2(a,b), 4(a,b) Chapter 5 review: 7  
Thursday Oct. 12th 
EXAMINATION # 1 will cover material from Assignments till HW #15 and related sections of the text. 

HW #19 *10/16, 18 
2.3: pp. 110116
[Logarithmic functions] Log's Properties (on line). 4.3: Examples 15; pp 265267. Derivatives for Log's & Exponential Functions 
2.3:
14, 19 4.3:1,2,15,17,19 2.3: 5, 7, 20, 21, 25,31, 45a, 48 a 4.3: 23, 27, 29, 33, 73 
5.3.1 Evaluating Logarithmic Functions (Disc 2, 18:37) 5.3.2 The Derivative of the Natural Log Function (Disc 2, 13:24) 
Sensible Calculus I.F.2  
HW #20 *10/18,20 
2.3 Example 3 4.4 log differentiation Ex. 3 
2.3:
9, 11, 15 4.4: 31 , 32 
Slide Rules! UNDERSTAND HOW + WHY a slide works, a full explanation  
HW #21 10/20 
3.6:
limits (numerical/graphical) P209216 omit EX.3. 3.7: limits and continuity 3.8 limits and continuity (alg) pp225 228 
3.6:
19, 21(a,b), 23(ae), 25(ae), 26(ae) 3.7: 13,14, 15 
2.1.5 OneSided Limits (Disc 1, 5:18) 2.1.6 Continuity and Discontinuity (Disc 1, 3:39) 

HW #22 *10/23,25 
The
Intermediate Value Theorem 3.8 pp225 230 middle: limits and continuity (alg) Online: cont and diff. 5.1: Maxima and Minima 
3.7: 20,27,
28 3.8: 39, 41, 46, 53 
7.4.1 The Connection Between Slope and Optimization (Disc 2, 27:18) 8.2.1 Critical Points (Disc 2, 17:43) 
8.1.2 Three Big Theorems (Disc 2, [Begin3.5min]) continuity and differentiablity online materials( A and B)  
HW #23 *10/25, 27, 30! 
5.1: Maxima
and Minima 5.2. Applications of Maxima and Minima 
5.1: 17 odd, 810, 12, 13, 15, 21, 23, 24, 25 5.1: 35, 39, 41, 44 5.2: 5, 11, 13 
7.4.2 The Fence Problem (Disc 2, 25:03) 8.1.1 An Introduction to Curve Sketching (Disc 2, 8:44) 

HW #24 10/27 
5.2. Applications
of Maxima and Minima 
5.2:15,
21 
7.4.3 The Box Problem (Disc 2, 20:38) 7.4.4 The Can Problem (Disc 2, 20:47) 

HW #25 10/30 
5.1: Maxima
and Minima 5.3 2nd deriv.pp317320 
Be sure to do Assignment #23 5.2: 25, 27, 29 5.3: 15,7,9,11,14 
7.1.1 Acceleration and the Derivative (Disc 2, 5:44)
8.2.3 The First Derivative Test (Disc 2, 2:46) 8.2.2 Regions Where a Function Increases or Decreases (Disc 2, 20:17) 

HW #26 11/1 
5.2 and 5.3 again! 
5.3 : 1720, 23; 25, 29,31 5.2: 33, 35, 41, 45 
8.3.1 Concavity and Inflection Points (Disc 2, 13:12) 8.3.2 Using the Second Derivative to Examine Concavity (Disc 2, 17:01) 
7.2.1 HigherOrder Derivatives and Linear Approximation (Disc 2, 20:57)[first 5 minutes only!]  
HW #27 *11/3, 11/6 
3.6:
p212216 3.8: p229 5.3: p321324 
5.3: 35 37,41, 63, 67 3.6: 111 odd 
Graphs
of Poly's [10] The 2nd Deriv. test [4] Vertical asymptotes [9] Horizontal asymptotes [18] 
Functions with Asymptotes and criti' pts [17]  
HW #28 11/6 
3.6,3.8 Review! 
3.8: 15,17,21,23,33,35,37
3.6: 25, 27,29 5.3: 39, 43, 45 
8.5.3 Graphing Functions with Asymptotes (Disc 2, 10:15)
8.5.4 Functions with Asymptotes and Holes (Disc 2, 3:28) 

HW #29 11/8 
6.1 The Indefinite Integral p 353358 Differential equations and integration SC IV.A Online tutorial for 6.1. OnLine: Linear Estimation 
6.1: 113odd  7.2.2 Using the Tangent Line Approximation Formula (Disc 2, 24:22) 9.1.2 Antiderivatives of Powers of x (Disc 2, 17:56) 9.1.1 Antidifferentiation (Disc 2, 13:59) 
Online
Problems on Linear Estimation L16; A15; App13  
HW #30 11/13 
6.1 Applications p 359361  6.1: 15,17, 27, 35, 4144,51  
EXAMINATION # 2 will cover material from Assignments HW #16 to HW #30 and related sections of the text. For Sample Exams II see Blackboard 
Review for Exam #2: (will not
be
collected): p 136: 2,3,4 p288: 1(a,e,g,i),2(c,d),3a,8a p350: 1(a,d,f),2,4a,5(ac) p362: 39 p407: 1(a,b) 

HW #31 11/17 
IV.E
6.2 Substitution pp364367 6.3. The Definite Integral As a Sum. p 373376, 380 
6.2:
16; 21,23 6.3: 15 odd, 15, 19, 21 
9.4.1 Approximating Areas of Plane Regions (Disc 3, 9:39) 10.1.1 Antiderivatives and Motion (Disc 3, 19:51) 
SC.III.AThe Differential  
HW #32 Over Break! 11/27 
6.4 The Definite Integral: Area p384386 6.5 pp392395 The Fundamental Theorem 
6.4: 15 odd, 21 6.5 : 1720; 67,68 
9.2.1 Undoing the Chain Rule (Disc 3, 8:30) 9.4.2 Areas, Riemann Sums, and Definite Integrals (Disc 3, 13:40) 9.4.3 The Fundamental Theorem of Calculus, Part II (Disc 3, 16:28) 9.4.4 Illustrating the Fundamental Theorem of Calculus (Disc 3, 13:55) 9.4.5 Evaluating Definite Integrals (Disc 3, 12:53) 
SC
IV.E 9.2.2 Integrating Polynomials by Substitution (Disc 3, 15:24)  
HW #33 *11/29, 12/1 
6.5
pp 395  396 8.1 Functions of Several Variables. p467471 5.5 Elasticity and other economic applications of the derivative 
6.5: 2730, 61,63 8.1: 19 odd, 19, 20, 21, 29, 39, 43 
9.3.2 Integrating Composite Exponential and Rational Functions by Substitution (Disc 3, 13:30)  
HW #34 *12/1,12/4 
6.4 pp 384 388 6.2 pp 368371 Substitution 6.5 example 5 8.3 pp 490  492 
6.2: 2733,59, 60 6.5: 45,47,59,63,64 8.3: 1 7 odd, 13, 41, 45 
10.2.1 The Area between Two Curves (Disc 3, 9:04)  
HW #35 12/6? 
7.2 pp416420 (area between curves) 7.2 p420426 (Surplus and social gain) 7.3 pp 430431 7.5 p 442445 + 8.2 8.4 p498501 Critical points 
7.2:1,3,5,11, 15 7.2: 25, 37, 49 7.3: 1 5odd, 29, 35a 7.5: 17 
10.2.2 Limits of Integration and Area (Disc 3, 15:16) 18.1.1 Finding the Average Value of a Function (Disc 4, 8:18) 17.1.1 The First Type of Improper Integral (Disc 4, 9:42) 17.1.3 Infinite Limits of Integration, Convergence, and Divergence (Disc 4, 11:50) 

 

5.5: 1, 3, 14  
3.7, 5.3 Review p321323  3.7:
15,17, 2830 5.3: 47, 51, 63, 71 6.1: 5355, 57 
Cusp points &... [14]  



Graphing, Technology problems from lab  

SC IV.E  


Solution to 7.2:42 (See the student solutions manual).  
8.2 8.4 p498501 Critical points 8.3 Second order partials 
8.2:
19 odd; 1118; 1925 odd;41, 49 8.4: 19 odd, 33, 37 8.3: 1925 odd; 29,33,38,51, 53 
The 20 minute review.  
Reading INVENTORY 
Problems INVENTORY 
CD Viewing INVENTORY 
Optional INVENTORY  


7.5 8.4 pp 504505 
7.5: 11,
13, 17 8.4 :13, 15,17,19 
The
second type of ... [8] The 20 minute review. 

7.6  7.6: 1,3,13 

 


7.4 Future and present value. 
Common Mistakes [16] The 20 minute review. 

Future
and present value. Probability and DARTS 
7.4:1, 9, 21, 27  
3.6: 31  

3.8: 1125 odd; 3942  
6.5 396398 
6.4:22 

6.5:
9,11,4145 odd, 42, 65,81 

7.3:25  
7.6:25,
27  


Domain restricted functions ...[11]  Three Big Theorems [11] 5.2: 56  
Gravity and
vertical motion [19] Solving vertical motion [12] 
Distance and Velocity [22]  
8.2: 45 

Monday  Wednesday  Friday 
Week 1  821 Course Introduction Numbers, Variables, Algebra Review 
Begin Functions. More Algebra review. 
More functions review The coordinate plane. Functions, graphs. 
Week 2  828 Functions, graphs and models. Points and Lines. Especially Lines and models. 
More Functions and Models: Linear Functions. Slopes, rates and estimation. More linear models. 
Quadratic functions. 
Summary of Weeks 1&2 Due Friday 3 pm. 
94 NO Class.... LABOR DAY 
More Quadratics.Extremes and the tangent problem. Average rates, and slopes of secant and tangent lines. Instantaneous Rates. 
The Derivative More Motivation: Marginal cost, rates and slopes. The Derivative and algebra. 
Week 4 (Graphing,
Technology) 
911 More on finding the derivative. 
More: Finding the derivative as function. Begin: The Derivative Calculus Graphical Derivative as function graphs 
Class Meeting Cancelled Watch Assigned Viewing from Thinkwell CD. Justification of the power rule. 
Week 5 Summary of Weeks 3&4. Due Friday 3 pm. 
918
Justify the sum
rule. Discuss Sum rule interpretations. Constant Multiple Rule Interpretations. 
Marginal Applications. Applications: Marginal vs. Average Cost Start Product rule. 
Justify product rule. Start Quotient Rule. 
Week 6 
925 More on the Quotient rule. The Chain Rule 
More Chain Rule Implicit functions. Implicit Differentiation 
More Implicit Functions and related rates. 
Week 7 Summary of Week 5&6 Due Friday 3 pm. 
102 Examples: f does not have a derivative at a. Begin Exponential functions Interest and value 
More on exponentials. 
Derivatives of exponentials, esp'ly exp'(x)=exp(x). 
Week 8 Midterm Exam #1 SelfScheduled Thursday 1012  109
Finish derivatives of esp's, etc. Logarithmic functions.
Start Logarithmic functions. 
Review for Exam #1 Derivatives of Logarithms and Exponentials 
Logarithmic differentiation More on models with exp and log equations. 
Week 9 Summary of Weeks 7 and 8 Due 4pm Friday 
1016 Logarithmic scales. Slide Rules!? 
limits and continuity, Continuity 
More on continuity and limits. IVT 
Week 10  1023
Begin Optimization and First Derivative Analysis The fence problem. 
More Optimization and Graphing. Optimization and IVT 
First
Derivative Analysis Optimization: revenue example Begin Second Derivatives acceleration Concavity and Curves 
Week 11 Summary of Weeks 9 & 10 Due Friday 
1030 More on Concavity 
Horizontal Asymptotes.
. 
Vertical Asymptotes 
Week 12 
116
Linear Estimation and "Differentials." Begin Differential equations and integration IV.A Estimating cost changes from marginal costs. Costs, marginal costs, and estimation. 
More DE's. Acceleration and integration 
1110 No Class Veteran's Day Holiday. 
week 13 Self Scheduled Exam #2 Tuesday 1114 Lab ? 
1113
Relative error. Differential Notation(started) Introduction to the definite Integral. Euler's Method. 
IV.E
Start Substitution! The Definite Integral 
Riemann Sums and Estimating Area
. Finding area by estimates and using antiderivative The definite integral and The FTofC. 
Week 14 Fall Break No Classes 
1120 Fall Break 

Week 15 Summary of Weeks 1215 Due Friday 
1127
More Area and applications:
Interpreting definite integrals. Fundamental Theorem I Intro to functions of 2 or more. Functions of many variables. Tables for 2 variables. 
Geometric Area. Average Value. Partial derivatives. 1st order. 
Elasticity Substitution in definite integrals linear estimation. Consumer& Producer Surplus; Social Gain. 
Week 16 
12 4
Visualizing Functions of 2 variables:
level curves, graphs of z=f(x,y)and 2nd order partial derivatives Extremes (Critical points) Improper integrals I Least Squares example 
Improper Integrals I and II Future and present value. Applications of linear regression to other models using logarithms DE's Separation of variables: Growth models and exponential functions. Probability and DARTS? 
???? 
Week 17 Final Examination Review Session Sunday **pm Lib 56 
Self Schedule for Final Examinations 