MATH 1206 Calculus I

This is the Fall 2025 class webpage for Sections L01 and L02 of MATH 1206 Calculus I at Fordham.

Welcome to MATH 1206: Calculus I!

Course description: This calculus course is intended for science and math majors. Topics include limits; continuity; intermediate value theorem; derivatives; mean value theorem; applications such as curve sketching, optimization, related rates, linear approximation, and differentials; antiderivatives; Riemann sums; definite integrals; the Fundamental Theorem of Calculus; substitution rule; inverse functions and their derivatives; and logarithmic and exponential functions.

Note: Four-credit courses that meet for 150 minutes per week require three additional hours of class preparation per week on the part of the student in lieu of an additional hour of formal instruction.

Textbook: James Stewart, Daniel K. Clegg, and Saleem Watson’s “Calculus”, 9th edition.

Lecture Instructor: Dr. Asimina Hamakiotes

    Section L01   Section L02
Recitation Instructor   Sayantika Mondal   Dr. Han-Bom Moon
Contact   smondal6@fordham.edu   hmoon8@fordham.edu
Office   TBD   LL817B
Office Hours   TBD   TBD
         
Lectures   Mon./Wed. at 11:30AM - 12:45PM in Room TBD   Mon./Wed. at 1:00PM - 02:15PM in Room TBD
         
Recitations   Mon. at 4:00-4:50PM in Room TBD   Wed. at 10:00-10:50AM in Room TBD
         

Class structure

Homework: For homework, we will use the online platform called MathMatize, which the math department provides for students at no cost. Homework is due …

Grading: The course grade will be composed of worksheets/quizzes, homework, two midterms, and a final exam. The breakdown will be as follows:

Course Component   Weight
Worksheets/Quizzes   15%
Homework   15%
Midterm 1   20%
Midterm 2   20%
Final exam   30%

(All grades and assignments will be posted on Blackboard.)

Exams:

  • Midterm 1: Oct. 8, 2025
  • Midterm 2: Nov. 19, 2025
  • Final: TBD

Math Help Room:

Class schedule

Date   Section   Topic
8/27   1.5   Limit of a function
9/1       Labor Day
9/3   1.6   Limit laws
9/8   1.8   Continuity
9/10   2.1, 2.2   Rate of change, derivative
9/15   2.3   Differentiation formulas
9/17   2.4   Derivatives of trigonometric functions
9/22   2.5   Chain rule
9/24   2.6   Implicit differentiation
9/29   2.8   Related rates
10/1   2.9, 3.1   Linear approximation, maximum and minimum
10/6       Exam Review
10/8       Midterm 1
10/13       Columbus Day
10/15   3.2   Mean value theorem
10/20   3.3   Shape of graph
10/22   3.4   Horizontal/vertical asymptotes
10/27   3.7   Optimization problems
10/29   3.9, 4.1   Antiderivative, area
11/3   4.2   Definite integral
11/5   4.3, 4.4   Fundamental theorem of calculus, net change theorem
11/10   4.4, 4.5   Indefinite integral, substitution rule
11/12   5.1   Area between curves
11/17       Exam Review
11/19       Midterm 2
11/24   6.1   Inverse functions and their derivatives
11/26       Thanksgiving Recess
12/1   6.2   Exponential functions and their derivatives
12/3   6.3, 6.4   Logarithmic functions and their derivatives
12/8       Final Review

(Thanksgiving Recess is November 26-30, 2025.)

Academic Integrity Statement: This course expects all students to act in accordance with the Academic Integrity Policy at Fordham University. Because questions of intellectual property are important to the field of this course, we will discuss academic honesty as a topic and not just a policy. If you have questions about academic integrity or intellectual property, you should consult with your instructor.

Students with Disabilities:

Final Exam Policy: