Ma123: Spring 2003 Sections 001-003. Dr. Paul Eakin:Instructor www.msc.uky.edu/paul Jessica Virgin:Recitation Leader . Principal Course Features. 4 tests: 3 midterm and final Each test 100 points 90 from uniform exam (curved) 10 from homework (not curved) 50 points instructor grade
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Ma123: Spring 2003Sections 001-003
Dr. Paul Eakin:Instructor www.msc.uky.edu/paul
Jessica Virgin:Recitation Leader
1. Start by going tohttp://www.mathclass.com orhttp://www.mathclass.org
both point to the same site.
If registered your account
already exists:initial login = student numberinitial password=student number
2. Select Password Modificationand change your passwordUse at least 8 characters with at
Least two letters of different cases,
A number, and a punctuation mark or
1. Select Account Modificationand enter your correct email addressYour email is then your login
1. Move mouse overWeb Homework
2. SelectRegister and follow instructions(People in Mathskeller will help you do this )
Class Announcements:prepared and maintained by
your section leader
Course syllabus/homepage: Things that apply to all sections of MA123Exam dates, rooms, grade computation, etc.
Class syllabus/homepage:Organization of your recitation section, how your instructor grade will be determined
1. At the Assignments link select the class then select an assignment: The Personal Version is your homework for that assignment. This is the work you must do to get homework credit for the assignmentThe Common Version will be the same every time the bar is pressed. Thus “problem 3” on the common version is well defined. The system return the answer to a problem only after the expiration date for the assignment.
1.Place mouse on Homework Scores
2. Select class
3. Press “Show Scores”
Press Average to get
your average on those
If A and B are sets of numbers a function
f: A -> B is a rule which assigns to each element of x in A a unique element f(x) in B.The set A is called the domain of f. When not given explicitly the domain of f is the largest set of numbers for which the rule makes sense
If f is a function the zeroes or roots of f are all of the elements r in its domain such that f ( r ) = 0
Alternatively the roots of f are all solutions to the equation f(x) = 0
Places where graph crosses the x-axis