Section | Time | Location | Instructor | Office Hours | |
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1 | MTWTh 9-10:30 AM | Cupples
I 199 |
Jack
Shapiro |
jshapiro@math.wustl.edu | Cupples
I , 107B M - Th : 3:00-4:00 PM |
Bulletin BoardAs noted below,WebWork is 20% of your grade . There are 10 WebWork assignments , each is due by 11:59 PM of the dayon which it appears on the syllabus . Each WebWork assignment will appear online about 3 or 4 days before its due . How to access WebWork 1) Click onto WebWork which is found on the Math Department page . Or you can go directly to http://webwork.wustl.edu/webwork2/ 2) Find our course Math 131 ( Summer ) and click onto it . 3) Login your name and password . For the first time , both your name and your password will be your six number student ID . Change your password after you login the first time . 4) Once you log into WebWork you will see your assignmnets and at what date each can be viewed . 5) When it can be viewed print out the problem set , go away from the computer and work out the problems . After you think that you have solutions for all the problems go back to your computer . 6) Click on the problem set then click on " Do the problem set" . To know how to type in the mathematical symbols , such as square roots , click on Webwork documentation followed by clicking on "How to enter answers in WeBWorK" . 7)The program will tell you if your right or wrong . If it says you are wrong you may try again . |
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Numerical Range | Letter Grade |
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90 to 100
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A |
80 to 89.99
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B |
65 to 79.99
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C |
50 to 64.99 |
D |
Below 50 |
F or NC |
Policy for taking
exams : A standard-sized 3x5 index card will be permitted as a "cheat sheet" on the exams. You will also be given copies of what appears inside the front cover of your textbook . The only calculator allowed at each of the exams must be a Scientific Calculator . ( CALCULATORS like TI-83 that do DERIVATIVES INTEGRALS or GRAPHING , are NOT ALLOWED ) |
Date Sections Suggested Problems | ||
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6/12
2.2 Limits
2.2
1,3,5,13,15,23,25 ( M ) 6/13 2.3 Calculating Limits 2.3 : 1 - 21 odd ( T ) 6/14 2.4 Continuity 2.4 : 3,5,7,13,15,35,37,39 ( W ) 2.5 Limits involving infinity 2.5 : 15 - 23 odd ( W ) 6/15 2.6 Rates of Change 2.5 : 25 - 35 odd ( Th ) 2.6 : 1 - 11 odd , 15,17,19 ( Th ) WW#1 ( Th ) |
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6/19
2.7 Derivatives
2.7 : 13
- 29 odd ( M ) 3.1 Polynomials & Exp Functions 3.1 : 3 -21 odd & 43,45,47 ( M ) WW#2 ( M ) 6/20 3.2 Product and Quotient Rules 3.2 : 3 - 11 odd & 27,29,31,37 ( T ) 3.3 Examples of Rates of change 3.3 : 1 a-e ,3,5,7,24,27 ( T ) 6/21 3.4 Trigonometric Functions 3.4 : 1 - 11 odd & 21a,23,27,29 ( W ) 6/22 EXAM I ( 8:45 - 10:45 AM ) ( Th ) |
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6/26
3.5a Chain Rule
3.5a : 1 - 25 odd & 29,37a,39a,41
( M ) 1.7 Parametric Curves 1.7 : 9 - 17 odd ( M ) 6/27 3.5b Parametric curves 3.5b : 69,71,73a,b ( T ) 1.5 : Exp. Functions 1.5 : 17,25,27 ( T ) 1.6 Inverse Functions & Logarithms 1.6 : 21,23,25,33,35,37,39,47,49 ( T ) WW#3 ( T ) 6/28 3.6a Implicit Differentiation 3.6a : 1 - 11 odd ( W ) 6/29 3.7a Derivatives of Logarithms 3.7 a : 3 - 17 odd ( Th ) 3.6b Inverse Trigonometric Functions page A28 : 41,42,43,44 ( Th ) 3.7b Logarithmic Differentiation 3.7b : 27 -35 ( Th ) |
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7/3 3.8 Diferentials 3.6b : 29-39 odd ( M ) 3.8 : 5-17 odd & 23,25,29 ( M ) WW#4 (M) 7/4 NO CLASS - INDEPENDENCE DAY ( T ) 7/5 REVIEW FOR EXAM II ( W ) 7/6 EXAM II ( 8:45 - 10:45 AM ) ( Th ) |
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7/10
4.1 Related Rates
4.1 : 5- 19 odd & 23,27,35
( M ) 7/11 4.2 Max & Min Problems 4.2 : 23 - 31 odd & 37 - 43 odd ( T ) WW#5 ( T ) 7/12 4.3 Shapes of curves 4.3 : 1 & 29 - 33 odd & 49,51,53 ( Th ) 7/13 4.3 Shapes of curves 4.3 : 1 & 29 - 33 odd & 49,51,53 ( Th ) 4.5 Indeterminate Forms 4.5 : 1 - 9 odd ( Th ) 7/14 WW#6 ( F ) |
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7/17
NO CLASS on MONDAY 7/18 4.5 Indeterminate Forms 4.5 : 13 - 21 odd & 31-39 odd ( T ) 7/19 4.6 Optimization Problems 4.6 : 3,5,9,11,13,17,21,33 ( W ) 7/20 4.9 Antiderivatives 4.9 : 1,3,5,9,11 ( Th ) 5.1 Area under a curve 5.1 : 3,5,11,17,19 ( Th) 7/21 WW#7 ( F ) |
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7/24
REVIEW FOR EXAM
III ( M ) 7/25 EXAM III ( 8:45 - 10:45 AM ) ( T ) 7/26 5.2 Definite Integral 5.2 : 9,11,17,19,31,33,35,37,41,43,45 ( W ) 7/27 5.3 Evaluating Definite Integrals 5.3 : 1 - 23 odd & 55,57 ( Th ) 7/28 WW#8 ( F ) |
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7/31 5.4 Fundemental Theorem 5.4 : 5 - 11 (odd) ( M ) |
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