SLU Calculus I: Difference between revisions
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| Text | | '''Text''' | ||
| '''Calculus: Single Variable, 5th Edition by Hughes-Hallet et.al.''' | | '''Calculus: Single Variable, 5th Edition by Hughes-Hallet et.al.''' | ||
|- | |- | ||
| Academic | |'''WeBWorK''' | ||
| '''[https://test.webwork.maa.org/webwork2/SLU_calculus_1/ WeBWork Assignments for Calculus I]''' Assignments as used at Saint Louis University. Username and password: guest. | |||
|- | |||
| '''Academic''' | |||
| Semester Course (15 weeks) - 4 credits | | Semester Course (15 weeks) - 4 credits | ||
|- | |- | ||
| Homework | | '''Homework''' | ||
| WeBWorK and a small number of written assignments. WeBWorK counts for 8-10% of the final grade (depends on the instructor) | | WeBWorK and a small number of written assignments. WeBWorK counts for 8-10% of the final grade (depends on the instructor) | ||
|- | |||
| '''Comment''' | |||
| We also have students complete written assignments and many of us do worksheets in class. | |||
|- | |||
| '''Website''' | |||
| The class website for this course can be found on [http://sylow.slu.edu/teach/Fall2009.html Russell Blyth's website]. </br> The assigned problems to be turned in can be found [http://sylow.slu.edu/teach/142-101H.html here]. | |||
|} | |} | ||
==Syllabus== | ==Syllabus== |
Revision as of 19:30, 6 August 2012
Text | Calculus: Single Variable, 5th Edition by Hughes-Hallet et.al. |
WeBWorK | WeBWork Assignments for Calculus I Assignments as used at Saint Louis University. Username and password: guest. |
Academic | Semester Course (15 weeks) - 4 credits |
Homework | WeBWorK and a small number of written assignments. WeBWorK counts for 8-10% of the final grade (depends on the instructor) |
Comment | We also have students complete written assignments and many of us do worksheets in class. |
Website | The class website for this course can be found on Russell Blyth's website. The assigned problems to be turned in can be found here. |
Syllabus
- Chapter 1: A Library of Functions
- Chapter 2: Key Concept: The Derivative
- Chapter 3: Short-cuts to Differentiation
- Chapter 4: Using the Derivative
- Chapter 5: Key Concept: The Definite Integral
- Chapter 6: Constructing Antiderivatives