Class: Math 2043 (Calculus 3)
Lecture Meetings: Mon. thru Fri, 8:30 - 10:05 AM
Instructor: Zach Bailey
Email: tuf08504@temple.edu
Office + Office Hours: Tues and Thurs for 90 mins after class by appointment. This means you need to let me know if you are coming to meet with me so I know to be in my office. I am also open to appointments made outside these hours if necessary.
12.1, 12.2, 12.3, 12.4
12.5, 13.1, 13.2, 13.4, 13.3 + 16.2(Just scalar Line Integrals), 14.1, 14.3.
14.4, 14.5, 14.6, 15.1
15.2, 15.3, 15.5 + 16.7(Just scalar surface integrals), 15.6, 15.7, 15.8.
16.1, 16.2, 16.3, 16.5
16.4, 16.7, 16.8, 16.9
6/21 - Lecture 1, 12.1 Introduction to the Plane and Space.
6/22 - Lecture 2, 12.2 Vectors
6/23 - Lecture 3; 12.3 Dot Product, Quiz 1
6/24 - Lecture 4; 12.4 Cross Product, Lines
6/27 - Lecture 5; 12.5 Lines and Planes
6/28 - Lecture 6; 13.1, 13.2 Curves, Tangent Vectors, Quiz 2
6/29 - Lecture 7; 13.4, 13.3/16.2 Velocity/Acceleration IVPs, Arclength, Line Integrals
6/30 - Lecture 8; 14.1, 14.3 Partial Derivatives, Quiz 3
7/1 - Lecture 9, Exam 1 Review
7/5 - Exam 1
7/6 - Lecture 10, 14.4 The Gradient and Linear Approximation
7/7 - Lecture 11, 14.5, 14.6 Chain Rule + Directional Derivatives
7/8 - Lecture 12, 14.6, 15.1 Direction Derivatives + Double integrals on rectangles
7/11 - Lecture 13, 15.2 Double Integrals over general regions
7/12 - Lecture 14, 15.3 Double integrals in polar coordinates, Quiz 4
7/13 - Lecture 15, 15.5 Surface Area and Surface Integrals from 16.7
7/14 - Lecture 16, 15.6 Triple Integrals over General Solids, Quiz 5
7/15 - Lecture 17, 15.7 and 15.8, Triple Integrals in Cylindrical and Spherical Coordinates.
7/18 - Lecture 18, 16.1, 16.2 Vector Fields and Line Integrals,
7/19 - Lecture 19, 16.3 Line Integrals on Conservative Vector Fields + Gradient Theorem, Quiz 6
7/20 - Lecture 20, 16.5 Curl and Divergence
7/21 - Lecture 21, Exam 2 Review, Quiz 7
7/22 - Exam 2
7/25 - Lecture 22, 16.4 Green's Theorem
7/26 - Lecture 23, 16.7 Flux Integrals,
7/27 - Lecture 24, 16.8 Stokes' Theorem, Quiz 8
7/28 - Lecture 25, 16.9 Divergence Theorem,
7/29 - Lecture 26, Final Exam Review, Quiz 9
8/1 - Final Exam