BackCalculus I Syllabus and Course Structure Overview
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Course Information and Organization
Instructor and Contact Details
This section provides the names, emails, and office hours of the instructors and teaching assistants for the Calculus I course. Students are encouraged to contact instructors via email for appointments and academic support.
Instructor Names: Multiple instructors are listed for different sections.
Office Hours: Scheduled times and by appointment.
Research/Teaching Assistants: Sessions will be announced at the start of the semester.
Course Organization
The course uses an online Learning Management System (LMS) for announcements, homework assignments, and sharing course material. Students are required to have access to a laptop or smartphone for homework submission.
Technology Used: moganmath.com for homework assignments.
Requirements: Regular access to LMS and online platforms.
Course Materials
Required and Recommended Books
The main textbook for the course is Introductory Mathematical Analysis for Business, Economics, and the Life and Social Sciences (14th edition) by E. F. Haeussler, R. S. Paul, and R. J. Wood, published by Pearson, 2022.
Required Book: Haeussler, Paul & Wood (14th ed.)
Recommended Books: None listed.
Other Materials: Not specified.
Course Topics and Weekly Schedule
Overview of Topics
The syllabus outlines the main topics covered each week, including functions, limits, derivatives, applications of differentiation, and the Fundamental Theorem of Calculus. The schedule is designed to build foundational calculus concepts for business, economics, and social sciences.
Functions: Types, properties, graphs, and transformations.
Limits: Concepts, properties, and computation.
Derivatives: Definition, rules, and applications.
Applications: Optimization, related rates, and curve sketching.
Integration: Techniques and the Fundamental Theorem of Calculus.
Sample Weekly Breakdown
Week | Topics |
|---|---|
1 | Introduction, Sets, Real Numbers |
2 | Functions and Graphs |
3 | Special Functions, Combinations, Symmetry |
4 | Transformations, Applications, Linear Functions |
5 | Quadratic Functions, Properties, Exponential and Logarithmic Functions |
6 | Limits and Continuity |
7 | Limits, Continuity, and Introduction to Derivatives |
8 | Derivatives and Rules |
9 | Chain Rule, Implicit Differentiation |
10 | Applications of Differentiation |
11 | Optimization, Relative Extrema |
12 | Asymptotes, Curve Sketching |
13 | Definite Integrals, Techniques of Integration |
14 | Fundamental Theorem of Calculus |
15 | Average Value of a Function |
Assessment Methods and Grading
Exams and Assignments
Student performance is evaluated through midterm exams, quizzes, homework assignments, and participation. The grading formula is provided for transparency.
Midterm Exams: Two exams, each worth 25% of the final grade.
Quiz: Seven quizzes, highest five considered, total 5%.
Homework: Five assignments, highest five considered, total 5%.
Attendance/Participation: Pass/Fail, based on presence and engagement.
Grading Formula:
Assessment Rules
Closed Book Exams: No calculators or communication devices allowed.
Make-up Exams: Only one make-up exam for both midterms if missed.
Quiz/Homework: No make-ups for missed quizzes or homework.
Attendance: Must be present for at least 14/30 sessions to take the final exam.
Expected Student Workload
Semester Workload Table
Activity | Total Hours in Semester |
|---|---|
Lectures (including discussion) | 42 |
Recitation/Practice | 14 |
Laboratory/Studio/Kitchen/Field | 0 |
Field Work | 0 |
Pre-class Learning | 28 |
Review/Exam Prep | 36 |
Other | 60 |
Overall Total | 180 |
Other Rules and Information
Health, Safety, Accessibility, and Academic Integrity
Health: Course mode may change due to public health concerns.
Safety: Laboratory safety rules must be followed.
Accessibility: Reasonable accommodations for students with disabilities.
Academic Integrity: Strict adherence to honor code and prohibition of unauthorized recording/sharing of lectures.
Flexibility: Syllabus subject to change; students will be notified of updates.
Summary
This syllabus provides a comprehensive overview of the Calculus I course, including instructor information, course materials, weekly topics, assessment methods, workload expectations, and important rules. Students should use this guide to plan their studies and understand course requirements.