Webassign student quickstart pdf series#

Your course grade will be determined by your cumulative average at the end of the term and will be based on the following scale: A

Sample final exam II (Challenging one) ( PDF) Sample final exam II solution ( PDF).Sample final exam I ( PDF) Sample final exam formula sheet ( PDF) Sample final exam I solution ( PDF).Sample midterm exam ( PDF) Sample midterm exam solution ( PDF) Formula Sheet ( PDF) Midterm exam ( PDF).Using the work of others on exams is strictly prohibited. Assistance of any type (notes in any form, books, etc.) is strictly banned during exams.It is your responsibility to ensure that you do not have a schedule conflict involving the final exam. The Spring 2017 final exam period is May 08-16. The final exam is cumulative and is scheduled by the Registrar's Office.There will be one in-class midterm exam on March 02, and a final exam in the 16-17th weeks (May 08-16). 10 highest quizzes counts for the final grade. There are 13 15-minute quizzes, each out of 2 points, in recitation classes on Thursday. Solutions to sample questions in HW07.

Solutions to sample questions in HW05.

Homeworks are assigned through WebAssign. NOTE: In accordance with university policy, the final exam will be given during the final exam period and not the last week of the semester.

Webassign student quickstart pdf series#

Mar30 Sec11.7 Strategy for testing series hw09ДЄpr06 Sec11.9 Functions in power series hw10ДЄpr18В Sec8.2 Area of surface of revolutionДЄpr25В Se10.2 Calculus with parametric curves Jan26 Sec6.4 Derivatives of log functions Students who struggle with the material may need to spend more time in order to earn a grade they will find acceptable. Even the best students in the class should plan on spending an average of at least 6 hours a week on homework and other studying. More than 2/3 of the time you devote to this class should take place outside the classroom (lecture and recitation).

analyze the convergence or divergence of a given infinite series.ДЄverage minimum amount of independent, out-of-class, learning expected per week.

Use techniques of integration to solve complex integrals.

Apply L'Hopital's rule to find certain type of limit problems.

solve problems involving calculus of exponential and logrithmic functions.

Students must use the class key listed below to enroll in the class: (a quick start guide )ДЄs a result of completing this course, the students will be able to:

Calulus by Stewart (with WebAssign & Smart Guide), 8th edition.

L'Hopital's rule, techniques of integration, infinite series and Taylor series and polar coordinates. This course introduces the calculus of exponential and logarithmic functions. Office Hour: Tue&Thu 05:00pm-06:30pm or by appointment Instructor: Yanxiang Zhao, Phillips Hall 709 Spring 2017: Math 1232 Single-Variable Calculus IIД¬ourse: Math 1232 Single-Variable Calculus II