8-8:50am MTWHF Calculus 2 Room 228 9-9:50am MWF Statistics Room 228 10-10:50am MWF College Algebra Room 228 12-12:50pm MW Intro. to Prog. Room 208Office Hours in Room W217:
Monday Tuesday Wednesday Thursday Friday 11-noon 9-10am 11-noon 9-10am 11-noon
All materials handed out in class will be online from this web site. You can also naviage from this simpler URL: math.fdltcc.edu
All current and past assignments are on the course website listed by date under the tentative schedule.
Calculus, by Thomas & Finney; pub Addison Wesley 9th: ISBN: 0201531747 , or Alternate: ISBN 0-321-19363-6 (These two editions are page-for-page identical.)
The TI 83+ and 84 are the most popular TI models, but the TI 85 and 86 also work well. Casio also has nice graphing calculators. The TI 89 is harder to use for this class and is just about the same cost as a mini- notebook computer which can be loaded up with free and better mathematical software. Get a cheap calculator and bring it to class. You can use these for exams and quizzes.
Do not play games, email, text, chat, surf, talk, etc. etc. on your PEDs. Turn these things off during class and put them away. At times a PED, laptop, or other computer device may be useful in class. Still, turn them off and put them away until you are told when they will be useful and allowed. PEDs and computers are not allowed for exams or quizzes.
This is software like Mathematica and Maple which can do symbolic algebra, graphing, and many other mathematical things, but SageMath is free. You can download it yourself from sagemath.org then install on a Gnu/Linux machine, but it is probably easier to use the FDLTCC server above.
You can also use URL https://math.fdltcc.edu because this is a secure connection which is redirected from http://math.fdltcc.edu/sagemath; the "s" after "http" means secure. You may be told that there is no security certificate, and there is not one yet for this web site. You can safely add an exception for this sagemath website to just do math. (You should never do this for online banking or any other online service which handles anything personal which must be secure.)
Note that these are class accounts, so everyone will be able to see work done by everyone else. There is no privacy. Put nothing private or even identifiable to yourself online--which is excellent advice for everything on any Internet service. Make up worksheet names which you can remember yet which are not identifiable to yourself, and use these just for math.
4 tests 4x100 = 400 1 final 200 50 homework 2x50 = 100 ----------------------- 700 total 90-100% A 80-90% B 70-80% C 60-70% D 0-60% F
This course addresses FDLTCC liberal education requirements (Competencies Across the Curriculum) in problem solving and technology. You should come to class everyday! This is the easy way to do well in any course, and it is especially true for math classes. There are exercises in the text for you to do, and these are usually answered at the end of each chapter. You will also get homework assignments on handouts, and you should complete then hand these in at the beginning of the next class. You homework grade is based on completing and turning in these homework handouts. You will also get sample exams which will be similar in length and content to the in-class exams. Let me know if there is are accommodations you need for the class.
mon 1 jan08 7.1 integration formulas h1 7.1 1-33 alt. odds, 37,43,47,53,79 tue 2 jan09 7.2 integration by parts h2 7.2 1,5,9,13,17,25,29,43,44,45,46 wed 3 jan10 7.2 thur 4 jan11 7.3 partial fractions h3 7.3 9,11,13,15,17,29,31,41 fri 5 jan12 7.3 mon H jan15 Holiday tue 6 jan16 7.4 trig substitutions h4 7.4 1,7,13 wed 7 jan17 7.4 thur 8 jan18 7.5 tables and CAS h5 assigned integrals on SageMath fri 9 jan19 7.6 improper integrals h6 7.6 6,8,10,24, 47,48,50 Mon 10 jan22 7.6 tue 11 jan23 Review for Test 1 Wed 12 jan24 Test 1 thur 13 jan25 8.1 limits of sequences Fri 14 feb26 8.2 calculating limits of sequences Mon 15 jan29 8.3 infinite series tue 16 jan30 8.3 Wed 17 jan31 8.4 integral test thur 18 feb01 8.5 comparison test Fri 19 feb02 8.6 ratio and root tests Mon 20 feb05 8.7 alternating series tue 21 feb06 8.8 power series Wed 22 feb07 8.8 thur 23 feb08 8.9 Taylor and Maclaurin series Fri 24 feb09 8.9 Mon 25 feb12 8.10 convergence of power series tue 26 feb13 8.11 applications of power series Wed 27 feb14 8.11 thur 28 feb15 Review for Test 2 Fri 29 feb16 Test 2 Mon H feb19 Holiday tue NC feb20 No Classes Wed 30 feb21 9.1 conic sections and quadratic equations thur 31 feb22 9.1 Fri 32 feb23 9.2 classifying conic sections by eccentricity Mon 33 feb26 9.3 quadratic equations and rotations tue 34 feb27 9.4 paramatrization of plane curves Wed 35 feb28 9.6 polar coordinates thur 36 mar01 9.7 graphing in polar coordinates Fri 37 mar02 9.7 Mon 38 mar05 9.8 polar equations for conic sections tue 39 mar06 9.9 integration in polar coordinates Wed 40 mar07 9.9 thur 41 mar08 Review for Test 3 Fri 42 mar09 Test 3 SPRING BREAK Mon 43 mar19 10.1 vectors in the plane tue 44 mar20 10.1 Wed 45 mar21 10.2 Cartesian coordinates and vectors in space thur 46 mar22 10.3 dot products Fri 47 mar23 10.3 Mon 48 mar26 10.4 cross products tue 49 mar27 10.5 lines and planes in space Wed 50 mar28 10.5 thur 51 mar29 10.6 cylinders and quadric surfaces Fri 52 mar30 10.7 cylindrical and spherical coordinates Mon 53 apr02 11.1 vector-valued functions and space curves tue 54 apr03 11.1 Wed 55 apr04 11.2 modeling projectile motion thur 56 apr05 11.2 Fri 57 apr06 11.3 arc length and the unit tengent vector T Mon 58 apr09 11.4 curvature, torsion, and TNB frame tue 59 apr10 11.5 planetary motion and satellites Wed 60 apr11 Review for test 4 thur 61 apr12 Test 4 Fri NC apr13 No Classes Mon 62 apr16 12.1 functions of several variables tue 63 apr17 12.2 limits and continuity Wed 64 apr18 12.3 partial derivatives thur 65 apr19 12.3 Fri 66 apr20 12.4 differentiability, linearization, and differentials Mon 67 apr23 12.4 tue 68 apr24 12.5 chain rule Wed 69 apr25 12.5 thur 70 apr26 12.7 directional derivatives, gradient vectors, tangential planes Fri 71 apr27 12.7 Mon 72 apr30 12.8 extreme values and saddle points tue 73 may01 12.8 Wed 74 may02 12.9 Lagrange multipliers thur 75 may03 12.10 Taylor's formula Fri 76 may04 12.10 Mon 77 may07 Review for Final Exam tue 78 may08 Holiday Wed 79 may09 No Classes Thur T1 may10 Fri T2 may11 8-9:50 Room 228, 10-11:50 Room 228, 12-1:50 Room 208 Mon T3 may14 9-10:50 Room 228 Tue T4 may15
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