MATH 2153, Spring 2008    Calculus II

• Final exam: May 1, 2008, 2:00-3:50pm

  The final exam will be comprehensive (covering all contents learned in this semester). You can also find the time and place of final exams at http://www.okstate.edu/registrar/Exams/FinalExamsSpring2008.html

• Course description:

  Prerequisite: 2144. A continuation of 2144 including series and their applications, elementary geometry of three dimensions and introductory calculus of vector functions. (syllabus)

  See Syllabus Attachment for university-wide rules regarding dropping a course, academic integrity, free tutoring, and office of student disability services.

• Instructor: Yanqiu Wang

  • Office:  441 MATH   (405-744-5698)
  • Office Hour:   TR 4-6pm or by appointment.
  • Email:  yqwang  (AT)   math.okstate.edu

• Textbook:

  • Calculus (5e)
  • Author: James Stewart

• Classroom and time:

  Sec	Classroom	Time
  006	TR 2:00-3:15pm	Classroom Building 112

• Grading Policy:

  • Three Midterm Exams (3*50 pts).
  • Homework and quizzes through Maple TA (100 pts).
  • Final Exam (100 pts): Comprehensive.
  • The Total is 350 pts: A (>=90%), B (>=80%), C (>=70%), D (>=60%).

• Make-up Policy:

  • Make-ups for exams will only be allowed for an authorized absence under the University Regulations.
  • Normally a written note is required.
  • Student should contact the instructor to schedule a make-up by the end of the next working day after the missed exam.

MapleTA

• MapleTA homepage: http://mapleta.okstate.edu/classes/math2153006sp08/
• MapleTA FAQ and tutorial: http://www.math.okstate.edu/~alspach/mapleta/MapleTAClassList.html
• Homework 1, due Jan. 16, 2008, 5pm. (If you missed this deadline, please turn in a hardcopy of you hwk before 5pm, Jan. 18)
• Homework 2, due Jan. 23, 2008, 5pm.
  Starting from homework 3, homework will only be accepted online through mapleta.
• Homework 3, due Jan. 30, 2008, 5pm.
• Homework 4, due Feb. 6, 2008, 5pm. (Due time extended to Feb. 8, 2008, 5pm)
• Homework 5, due Feb. 20, 2008, 5pm.
• Homework 6, due Feb. 27, 2008, 5pm.
• Homework 7, due Mar. 05, 2008, 5pm.
• Homework 8, due Mar. 14, 2008, 5pm.
• Homework 9, due Mar. 28, 2008, 5pm.
• Homework 10, due Apr. 2, 2008, 5pm.
• Homework 11, due Apr. 9, 2008, 5pm.
• Homework 12, due Apr. 18, 2008, 5pm.
• Homework 13, 14, 15, due Apr. 25, 2008, 5pm. (counted as extra credit, maximum total of 15 points for these three assignments)

Exams

• Formula sheet.
• Exam 1: Feb. 7, 2008, in class. Covers 7.2-8.3. Solution
• Exam 2: Mar. 6, 2008, in class. Covers 8.4-12.4. Solution
• Exam 3: Apr. 17, 2008, in class. Covers 12.5-12.10, 11.1-11.2. Solution

Demos

• Graph of exponential functions and comparison with power functions. You can also check Wikipedia's definition for exponential functions.
• Logarithmic functions and its Wikipedia definition.
• Inverse sine and cosine functions, Inverse tangent and cotangent functions, Inverse secant and cosecant functions,
• Animation Power series 1+x+x^2+...+x^n approximation of 1/(1-x). Red curve is 1/(1-x), green curve is 1+x+x^2+...+x^n for n from 1 to 12.
  Graph of 1/(1-x) (in red) and 1+x+x^2+...+x^12 (in green).
• Animation Power series -(x+x^2/2+...+x^n/n) approximation of ln(1-x). Red curve is ln(1-x), green curve is -(x+x^2/2+...+x^n/n) for n from 1 to 12.
  Graph of ln(1-x) (in red) and -(x+x^2/2+...+x^12/12) (in green).
• Animation of graph for x^(2*n)+y^(2*n)=1, where n=1,2,...8.
• Animation of rotating Achimedean spiral. Animation of zoom-in Archimedean spiral. Link to different type of spirals.

Links

• Course syllabus
• Important dates
• www.stewartcalculus.com Containing extra materials for the textbook.
• Paul's Online Math Notes A good source for some extra reading.
• Mathematics learning resource center