Week |
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Friday |
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1 | 1-21 No Class MLK Day |
1-22 Introduction & Review |
1-24 More review. |
1-24 The Tangent Problem Circle... parabola. |
2 | 1-28 Lines: slopes Mapping figures. |
1-29 Slopes of tangents revisited. |
1-31 Models: rates Introduction to the Derivative |
2-1 More on the Derivative |
3 | 2-4 More on Derivatives. |
2-5 Start on the calculus of
derivatives; |
2-7 More calculus and "limit"
notation ! |
2-8 More! Notation!Start calculus core and rules. |
4 Summary
#1 due Monday 2-11 Problem of the Week #1: Tuesday 2-12-2013 |
2-11 Powers, sums, constant
multiples. |
2-12 More Core and rules
applied.Proof of Sum and Scalar rules |
2-14 Negative powers. Begin Exponential functions. Start fractional Powers |
2-15 A function without a derivative. |x|. |
5POW #2:
Due Thursday
2-21 |
2-18 More on Exponential and
rules... The Product Rule |
2-19 The second derivative and
acceleration. |
2-21 ln- derivative - a quick look. More functions without derivatives. |
2-22Derivatives of log base b. Functions and "continuity" |
6 Summary #2 due Thursday 2-28 | 2-25 Diff => Cont. One sided Limits. Infinite limits. (sqrt(x)) Marginal cost. |
2-26 Intermediate Value Theorem
and applications to estimating solutions to
equations. |
2-28 IVT and more on estimates for solving equations.Newton's method. Quotient Rule ? |
3-1More Newton's Method (?) TRIG! |
7POW #3:
Due Thursday 3-7 |
3-4 Finish sine, cosine, etc. |
3-5Chain Rule | 3-7More chain rule | 3-8 More chain rule and applications to related rates |
8 Summary
#3 due 3-11 Exam I Self scheduled: 3-13 |
3-11 more related rates . | 3-12 implicit differentiation. | 3-14 Ln- the last core function again!. |
3-15 More applications of ln log diff. Preview of remainder of course: What the derivative can tell us. |
3-18 to 3-22 No classes. Spring break |
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9 |
3-25 Linear estimates | 3-26 The differential. Read web materials on differentials First Derivative analysis of function behavior. Continuity and Extremes. |
3-281st deriv analysis for extremes | 3-29Extreme Problems |
10 Summary #4 due 4-5 or 4-8 | 4-1 .NO Class. CC day | 4-2.Extremes and
increasing/decreasing derivative analysis for local
extremes. |
4-3 The
Mean Value Theorem: A fundamental theorem of calculus and it application to derivative analysis. proof. More Extreme Problems and other applications of the derivative. |
4-4Concavity and
the second derivative The second derivative Test for extremes, |
11 | 4-8 Still more on asymptotes and extremes. Vertical Tangent lines. | 4-9Asymptotes. | 4-10 Vertical Tangents
and Cusps Begin Differential Equations, DE's Solutions |
4-11 |
12 POW
#4:
DueThursday
March 7 |
4-15 |
4-16 antiderivatives, Initial Value Problems. | 4-18 Simple calculus
for antiderivatives, Tangent (Direction) fields. |
4-19 |
13 Summary
#5 due TBA Exam II self scheduled TBA |
4-22 Euler's Method |
4-23 Euler and ... Area and ..
FT of Calc. |
4-25 The Definite Integral and
the FT of C |
4-26 |
14POW
#5: Due TBA |
4-29 |
4-30 |
5-2 |
5-3 |
15 Summary #6 TBA | 5-6 |
5-7 |
5-9 |
5-10 |
16 Final Examination
Self scheduled Review Session: Sunday TBA |
Monday May 13 10:20-12:10 |
Tuesday May 14 10:20-12:10 |
Wednesday,
May 15 12:40-14:30 |
|
Friday, May 17 10:20-12:10. |
Date Due | Reading | Problems ( *= interesting but optional) | Optional | ||||||||
1/22-25 |
1.1 SC 0.B1 Numbers [on-line] |
WA: Review: Algebra; Lines; Circles; Functions; Trig | SC 0.A What is Calculus? | ||||||||
1/24-25 |
SC
0.B2 Functions [on-line] CET: Appendix B |
WA: HW #1 M109 1.1 Function Notation and Representation | On-line Mapping Figure Activities | ||||||||
1-31 | 1.2 SC 0.C [on-line] |
WA: HW #2 M109 Lines (repeat of review!) and models | On Moodle:
SC 0.B3 Lines Practice Reality Quiz 1. |
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2-5 | 2.1 |
WA: HW #3 M109 Secant&Tangent Lines, Av. Rates (2.1) | On
Moodle:SC I.A; I.B Stewart: 1.3 , 1.4 |
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2-8 | 2.7On
Moodle: SC I.D On Moodle: SC I. E |
HW #4 109 The Derivative! (2.7) | 2.7: 3(a[ignore i and ii.Use 4steps as
in class],b), 4(a[ignore i and ii.Use 4steps as in class],b), 9 |
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2-11 | 2.8 3.1 |
HW #5 109 The Derivative More(2.8) | 2.7: Use the 4
steps method with x or t = a when appropriate in
11,13,17-19; 25 2.8: 1;3;19-22 Use the 4 steps method to find f '(a) |
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3.1 On Moodle SC I F.1 |
HW #6 109 The Derivative for some Fns! (3.1) | ||||||||||
3.1 |
HW #7 109 The Derivative Calculus Begins (3.1) | ||||||||||
3.1 |
HW #8 109 The Derivative Calculus w/ e^x (3.1) | ||||||||||
2.8 |
HW #9 109 Calculus... 2nd and 1st Deriv. (3.1) | ||||||||||
2.5, 3.1,3.2 | HW #10 109S13 Products w / ln (3.2) | ||||||||||
2.5 pp118-120; 126-127 2.8 p 157-160 Example 5 Differentiability and continuity 3.2 |
HW #11 109S13 Continuity I ( 2.5) HW #12 109 Continuity and IVT (2.5) |
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3.2 |
HW #13 109 Product and Quotient Rules (3.2) | ||||||||||
4.8 pp 338-340 Read
web materials on Newton's Method. Review for MONDAY: Appendix D Especially formulae 6-8,10,12,13 |
HW #14 109 Newton's Method (4.8) | ||||||||||
3.3 Trig
Derivatives |
HW #15 109 Trigonometric Functions ( 3.3 ) | ||||||||||
3.4 The Chain Rule
|
HW #16 109 Chain Rule I ( 3.4 ) | ||||||||||
3.9 Related Rates |
HW #17 109
Related Rates, More Chain Rule(3.9+) |
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2.5 Implicit
differentiation Read web materials on implicit differentiation. |
HW #18 109 Implicit Diff'n ( 3.5 ) |
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3.6 Logs | HW #19 109 Ln and logarithmic diff'n (3.6 ) |
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3.10 (i) 250-251
(ii) 253-254 Read web materials on differentials SC Ch 3A1 on Moodle |
HW #20 109 Estimation (linear & dy) (3.10 ) |
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4.1 On-Line tutorial on Max/mins |
HW #21 109 Extremes ( 4.1 ) | ||||||||||
4.7 | HW #22 109 Extremes II (4.7) | ||||||||||
4.3(i) 290-292 (ii)292-297 |
HW #23 109
MVT Plus ( 4.2 &4.3 ) HW #24 109 concavity I (4.3) |
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HW #25 109 Concavity II(& Words) ( 4.3 & 4.7 ) | |||||||||||
2.2, 4.4 (Asymptotes,
infinite limits) |
HW #26 109 Graphing+max/min (2.6; 4.5, 4.7) | ||||||||||
IVA(On-line)
A java graph showing f (x)=P'(x) related for f a cubic polynomial |
HW #27 109 Antiderivatives and DE's (4.9) | ||||||||||
4.9 IVB (On-line) Read |
HW #28 109 Indefinite
Integrals & IVP's (4.9) |
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9.2 (i) 585-588
IVD (on-line) |
HW #29 109 direction fields DE's & IVP's (9.2) | ||||||||||
Examination #2 Self Scheduled (See Moodle) |
Covers
primarily Assignments 18-29. |
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IVE (on-line) | HW #30 109 Euler's Method ( 9.2) | ||||||||||
Below this line is not assigned! | |||||||||||
MarginalCost ? |
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Read web materials on trigonometric derivatives. | HW #17 109 Trigonometric Functions II ( 3.3 ) | ||||||||||
3.7, 3.8 |
HW #22 109 Ln and differentiation (3.6) | ||||||||||
(i)pp271-274
(ii) pp275-276 plus (iii) reread ... all |
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4.7 | HW #24 109 Extremes II (4.7) | ||||||||||
4.2 The MVT! | |||||||||||
4.3(i) 287-289 (ii) 290-294 |
HW #25 109
MVT Plus ( 4.2 &4.3 ) HW #26 109 concavity I (4.3) |
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2.2 pp94-96 Vertical Asymptotes | HW #27 109 Concavity II (and Words) ( 4.3 & 4.7 ) | ||||||||||
4.4 (i) 298-302
Horiz. Asymptotes (ii) |
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4.6 (i) Read
Examples 1-3! (ii) Read Example 4 |
HW #29 109 Graphing (with tech)+max/min (4.6, 4.7) | ||||||||||
9.2 (i) 572-575
(ii) 575-577 |
HW #31 109 direction fields DE's & IVP's (9.2) | ||||||||||
IVE (on-line) | HW #32 109 Euler's Method ( 9.2) | ||||||||||
IVF READ | |||||||||||
VA ( On Line) NEW! | HW #33 109 The Fundamental theorem I | ||||||||||
5.3 (i) and (ii)
p391-392 (iii) p393-396 |
HW #33 109 The Fundamental theorem I | ||||||||||
Appendix E p.A34
Sum Notation |
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5.4 (i)and
(ii)p347-350 (iii)351-352 |
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5.5 (i) 400-403 (ii) 403-406 |
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5.2 (i) p;
Example 2a; . (ii) |
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6.5 | |||||||||||
6.1 (i) pages (ii) pages |
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6.2 (i) pp
(ii) pp (iii)p |
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6.3 | |||||||||||
6.4 p | |||||||||||
2.4? | |||||||||||
(i) Sens. Calc. I.C.1 on Probability Models | |||||||||||
5.1 | |||||||||||
|
1. use skills beyond the level of intermediate algebra to solve problems through quantitative reasoning.
2. apply mathematical concepts and quantitative reasoning to problems.
Every other week (with some exceptions) partnerships will submit a response to the "problem/activity of the week." (POW)
All cooperative partnership work will be
graded 5 (well done), 4
(OK), 3 (acceptable), or 1(unacceptable) and will be used in
determining the 50 points allocated for cooperative
assignments.
CRDT | 20 points |
Reality Quizzes | 150 points |
Oral Quiz | 20 points |
2 Midterm Examinations | 200 points |
Homework | 110 points |
Cooperative work | 50 points |
Final Examination | 200/300 points |
Total | 750/850 points |
Calculus Drop-in Tutoring from HSU Faculty in BSS 308 (Tentative 1-16-2013)
-----Time------ | ---Monday---- | -----Tuesday--- | --Wednesday-- | ---Thursday--- | ----Friday---- |
---|---|---|---|---|---|
9-10 AM |
X |
Freedman | X | Freedman | X |
10-11 AM |
Johnson |
X |
Freedman |
X |
X |
11-12 AM |
X | X | Freedman | X | X |
12-1 PM |
X
|
Johnson |
Haag |
Johnson | X |
1-2 PM | X | X | X | X | X |
2-3 PM | X | X | X | X | X |
3-4 PM |
X |
Haag |
X | X | X |
4-5:20 PM |
Flashman
|
Flashman/Goetz
|
Goetz |
X | X |