Calculus - II (MA1220)
Neeraj Kumar
Department of Mathematics, IIT Hyderabad
Lecture 1
September 08, 2023
,Information about this course
▶ Instructor: Neeraj Kumar
▶ Office: Academic Block C, 531
▶ Email:
,Information about this course
▶ Instructor: Neeraj Kumar
▶ Office: Academic Block C, 531
▶ Email:
▶ Reference Textbooks
▶ James Stewart: Calculus: Early Transcendentals, 8th edition, Cenage Learning,
2016.
▶ George Thomas, Maurice Weir, and Joel Hass: Thomas’ Calculus: Early
transcendentals, Pearson; 14th edition, 2018.
▶ Office hours for meeting: Wednesday 12 : 00 − 1 : 00. (You can always email to
schedule appointment to meet at some other time).
, Information about this course
Lectures
▶ Tuesday 4 : 00 − 5 : 30 PM
▶ Friday 2 : 30 − 4 : 00 PM
Syllabus
▶ Integral Calculus: Definite Integrals as a limit of sums, Applications of integration to
area, volume, surface area, Improper.
▶ Functions of several variables: Continuity and differentiability, mixed partial derivatives,
local maxima and minima for function of two variables, Lagrange multipliers
Examination October 14, 2023 from 9 : 30 AM to 12 : 30.
Evaluation Scheme To be announced later.
Neeraj Kumar
Department of Mathematics, IIT Hyderabad
Lecture 1
September 08, 2023
,Information about this course
▶ Instructor: Neeraj Kumar
▶ Office: Academic Block C, 531
▶ Email:
,Information about this course
▶ Instructor: Neeraj Kumar
▶ Office: Academic Block C, 531
▶ Email:
▶ Reference Textbooks
▶ James Stewart: Calculus: Early Transcendentals, 8th edition, Cenage Learning,
2016.
▶ George Thomas, Maurice Weir, and Joel Hass: Thomas’ Calculus: Early
transcendentals, Pearson; 14th edition, 2018.
▶ Office hours for meeting: Wednesday 12 : 00 − 1 : 00. (You can always email to
schedule appointment to meet at some other time).
, Information about this course
Lectures
▶ Tuesday 4 : 00 − 5 : 30 PM
▶ Friday 2 : 30 − 4 : 00 PM
Syllabus
▶ Integral Calculus: Definite Integrals as a limit of sums, Applications of integration to
area, volume, surface area, Improper.
▶ Functions of several variables: Continuity and differentiability, mixed partial derivatives,
local maxima and minima for function of two variables, Lagrange multipliers
Examination October 14, 2023 from 9 : 30 AM to 12 : 30.
Evaluation Scheme To be announced later.
