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Math in Society Mathematics 107 spring 2011 10:00–10:50 a.m. M T W Th F in room CC 3355 instructor: Ralph Jenne, phone & voice mail (206) 528-4512 email: [email protected] office: IB 2423 A, office hours: 11–12 T Th F, 12–1 M W website URL: http://facweb.northseattle.edu/rjenne Welcome to Math in Society Mathematics 107 is a college-level mathematics course for liberal arts majors. Interesting and practical topics showcase the relevance of mathematics. The course fulfills the QSR requirement for the AA degree. The prerequisite for the course is Intermediate Algebra (Mathematics 098). Topics include logic, statistics, trigonometry, finance, algebraic models, and number systems. In order to make learning the subject easier for yourself and all the students in the class, please • ask questions when something is not clear • attend the class regularly • work the homework problems thoroughly. It’s not possible to become proficient in mathematics without doing it yourself. Give yourself an hour or two for each hour in class to work through each day’s assignment • browse through the material for each day before class. We’ll usually discuss two or three sections of the book each evening • take advantage of the Math Learning Center (ED 1845) for tutoring help. It’s open every day! or visit me during my office hours. • be respectful of others in the class. • refrain from talking with neighbors unless we’re working problems in class In my commitment to student learning I want to support all students. If you have a disability that will affect your performance in this class please let me know. Students with disabilities are encouraged to use Disability Services for support in implementing reasonable accommodations for their disabilities. I’ll spend most of the class time explaining the concepts and presenting examples showing how the concepts are applied. I welcome questions at any time. There will be portions of class time where you get a chance to solve some problems. Keeping up with the new concepts through homework exercises is essential to success in the course, and I will periodically ask you to hand in your assignments. There will be three tests during the quarter and a comprehensive final exam. There will be an opportunity to make-up one of the three tests by the way I score the final exam. I look at each section of the comprehensive final (a test one part, a test two part , and a test three part) and look to see on which section you have improved the most. If you have, for example, improved the most on the test two part of the final exam, then the score on the test two portion of the final replaces your original test two score. Of course, if the final exam scores are all lower, your original test scores are left unchanged. what you’ll need book: “The Mathematical Palette” , 3rd edition, by Staszkow and Bradshaw, Thomson/BrooksCole Publishing Co. a scientific calculator prerequisite: completion of Intermediate Algebra (Mathematics 098) or equivalent with a grade of 2.0 or better. please turn off the sound on all cellphones, pagers, etc. during class grades Each of the three tests and the final exam will be worth 100 points, and the quizzes, homework, and other assignments and projects will count as a smaller number of points. The course grade is based on a percentage which may be calculated at any time. Add together all your points. Then divide by the sum of the possible points. Multiply by 100 for the course percentage. Course grades are then determined by the following scale: 93% and up 3.9 or 4.0* 90% 3.8 80% 3.0 70% 2.0 60% 1.0 50% 0.7 under 50% 0.0 or NC * A course percentage of at least 93%, and a score of at least 90% on each test earns a 4.0. Other grades are linearly interpolated. For example, a score of 85% corresponds to a grade of 3.4. test dates test 1 test 2 test 3 final exam Friday, April 22 Tuesday, May 17 Wednesday, June 8 Wednesday, June 15 10:30–12:30 course outline • history of numbers and numerals (Chapter 1) – Roman, Babylonian, & Mayan numbers (1.1) # 17, 19, 27, 28, 29, 31, 32, b, d – numbers in other bases (1.3) # 7, 11, 15, 17 19, 21, 31, 47 – numbers and computers (1.4) # 9b, 11b, 15, 21, 25 • logical thinking (Chapter 2) – statements, definitions, converse, inverse, & contrapositive (2.1) # 7–61 odd – inductive and deductive reasoning (2.2) # 9–19 odd, 31–37 odd – symbolic logic & truth tables (2.3) # 7, 11, 15, 17, 19, 21, 23, 25, 29 • sets and counting (Chapter 3) – – – – finite & infinite sets (3.1) # 6, 7, 8, 13–23 odd, 25, 27 set operations & Venn Diagrams (3.2) # 4, 6, 7, 9, 13–23 odd, 27, 29 Venn Diagrams, continued (3.3) # 3, 7, 9, 13, 15, 19, 21–27 odd counting, permutations, & combinations (3.4) # 9–23 odd, 27–33 odd, 35a, 39–45 odd • probability (Chapter 4) – – – – intuitive probability (4.1) # 2, 3, 7, 11, 13–23 odd calculating probability (4.2) # 5, 7, 11, 13, 15, 19, 23, 25 probability and odds (4.3) # 7–19 odd probability of compound events (4.4) # 1–3, 9, 13, 15, 19, 21, 25–33 odd, 37, 43–51 odd – conditional probability (4.5) # 3–6, 9–15 odd, 21, 23, 29, 31 – expected value (4.6) # 1–4, 9, 11, 13, 19, 21, 23 • statistics (Chapter 5) – line and bar graphs, pie charts (5.1) # 9, 13, 17, 19 – median, mean, and mode (5.2) # 2, 4, 11, 13, 15, 17 – range and standard deviation (5.3) # 6, 9, 11, 13 • linear, quadratic, and exponential algebraic models (Chapter 6) – linear models (6.1) # 3, 5, 9, 13, 21, 27, 31 – quadratic models (6.2) # 7, 9, 11 – exponential models (6.3) # 9, 13 b, c, 16 a, c, 17 b, c, 19, 21, 23, 27 • finance topics (Chapter 9) – compound interest (9.3) # 6–9, 11, 13, 19, 23, 25, 29, 33, 37, 41 – annuities (9.4) # 5, 9, 13, 17, 19 a,b,c, 23 – loans (9.5) # 7, 13, 15, 21, 23, 27