← Back to TA ExperienceSpring 2025

MATH-101 · Calculus

Instructors
Adnan Khan & Imran Anwar
Teaching Assistants (10)
  1. Muhammad Shoaib Khan
  2. Rehan Yousaf
  3. Syed Muhammad Abdullah
  4. Muhammad Saleh
  5. Mikael
  6. Ashbala
  7. Kousar Parvez
  8. Falak Parvaiz
  9. Muhammad Bilal
  10. Muhammad Ali
Course description & objectives

Calculus is a foundational course at SSE; it plays an important role in the understanding of science, engineering, economics, and computer science, among other disciplines. This introductory calculus course covers differentiation and integration of functions of one variable, with applications. Topics include: concepts of function, limits and continuity, differentiation rules, application to graphing, rates, approximations, and extremum problems, definite and indefinite integration, the Fundamental Theorem of Calculus, techniques of integration, approximation of definite integrals, improper integrals, L'Hopital's rule, and applications of integration.

For lecture notes and class slides, see the instructor’s website.

  1. Basics of Limits[View]
  2. One Sided and Infinite Limits[View]
  3. One Sided Limit and Continuity[View]
  4. Sin(x)/x by Grinshpan[View]
  5. All About Limits (by ACE Garmana)[View]
  6. Intermediate Value Theorem (IVT)[1][2][3]
  7. Derivatives by Definition[1][2][3][4][5]
  1. Darlene Diaz Course Notes (MATH 180)[View]
  2. Limits Practice Problems[View]
  3. Intermediate Value Theorem (IVT)[1][2]
  1. Intro to Limits, Informal Limits, One-Sided Limits, Limits at Infinity, Squeeze Theorem · 13 Feb 2025[Notes]
  2. Exercises (with Solutions) on Limits at Infinity, Continuity, and IVT · 21 Feb 2025[Notes]
  3. Introduction to Derivatives — Power, Product, Quotient, Chain Rule · 28 Feb 2025[Notes]
  4. Differentiation Formulas, Chain Rule, Implicit Differentiation · 07 Mar 2025[Notes]
  5. Grand Tutorial: Before Midterm · 14 Mar 2025[Continuity & Limits][Related Rates]
  6. Linearization and Differentials, Derivatives of Inverse Trig Functions · 28 Mar 2025[Notes]
  1. Limits and Continuity[Watch]
  2. Derivatives[Watch]
  3. Linearization, Derivatives of Inverse Trig Functions[Watch]
  1. 3 Feb (Abdullah) — Functions and Limits[View]
  2. 12 Feb (Bilal) — Functions and Limits[View]
  1. 11 Feb (Ashbala) — Limits Evaluation[View]
  2. 12 Feb (Kousar) — Evaluation of Limits[View]
  3. 13 Feb (Mikael) — Evaluation of Limits[View]
  4. 14 Feb (Saleh) — Limits and One-Sided Limits[View]
  5. 15 Feb (Abdullah) — One-Sided Limits and Squeeze Theorem[View]
  6. 17 Feb (Ashbala) — Trigonometric Limits[View]
  1. 17 Feb (Ashbala) — Trigonometric Limits and Limits at Infinity[View]
  2. 18 Feb (Bilal) — Limits at Infinity and Continuity[View]
  3. 19 Feb (Kousar) — Continuity[View]
  4. 20 Feb (Mikael) — Continuity and IVT[View]
  1. 24 Feb (Ashbala) — Basic Derivatives[View]
  2. 26 Feb (Falak Parvaiz) — Basic Derivatives[View]
  3. 27 Feb (Mikael) — Derivatives by Definition[View]
  4. 05 Mar (Falak) — Implicit Differentiation[View]
  5. 06 Mar (Mikael) — Chain Rule, Implicit Differentiation[View]
  6. 06 Mar (Saleh) — Implicit Differentiation[View]
  1. 13 Mar (Mikael) — Related Rates[View]
  1. 2013[PDF]
  2. 2014[PDF]
  3. 2015[PDF]
  4. 2016[PDF]
  5. 2018[PDF]
  1. 2012[PDF]
  2. 2013[PDF]
  3. 2014[PDF]
  4. 2016[PDF]
  5. 2022[PDF]
  1. Mock Exam[View]
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