Math 10C – Lectures

This is an approximate schedule of the lectures this quarter. It will be updated as we go along.

Date Week Topic Lecture Slides before Slides after
10/02 0 9.1 (Three-Dimensional Coordinate Systems) Lecture 1 (YT) Lecture 1 (PDF) Lecture 1 (PDF)
10/05 1 9.2 (Vectors) Lecture 2 (YT) Lecture 2 (PDF) Lecture 2 (PDF)
10/07 1 9.3 (The Dot Product) Lectures 3 & 4 combined (YT) Lectures 3 & 4 combined (PDF) Lectures 3 & 4 combined (PDF)
10/09 1 9.3 (The Dot Product) Lectures 3 & 4 combined (YT) Lectures 3 & 4 combined (PDF) Lectures 3 & 4 combined (PDF)
10/12 2 9.4 (The Cross Product) Lectures 5 & 6 combined (YT) Lectures 5 & 6 combined (PDF) Lectures 5 & 6 combined (PDF)
10/14 2 9.4 (The Cross Product) Lectures 5 & 6 combined (YT) Lectures 5 & 6 combined (PDF) Lectures 5 & 6 combined (PDF)
10/16 2 9.5 (Equations of Lines and Planes) Lectures 7 & 8 combined (YT) Lectures 7 & 8 combined (PDF) Lectures 7 & 8 combined (PDF)
10/19 3 9.5 (Equations of Lines and Planes) Lectures 7 & 8 combined (YT) Lectures 7 & 8 combined (PDF) Lectures 7 & 8 combined (PDF)
10/21 3 10.1 (Vector Functions and Space Curves) Lecture 9 (YT) Lecture 9 (PDF) Lecture 9 (PDF)
10/23 3 10.2 (Derivatives and Integrals of Vector Functions) Lecture 10 (YT) Lecture 10 (PDF) Lecture 10 (PDF)
10/26 4 Midterm 1 - - -
10/28 4 10.4 (Motion in Space) Lecture 11 (YT) Lecture 11 (PDF) Lecture 11 (PDF)
10/30 4 11.1 (Functions of Several Variables) Lecture 12 (YT) Lecture 12 (PDF) Lecture 12 (PDF)
11/02 5 11.3 (Partial Derivatives) Lecture 13 (YT) Lecture 13 (PDF)
11/04 5 11.4 (Tangent Planes and Linear Approximations) Lecture 14 (YT) Lecture 14 (PDF)
11/06 5 11.4 (Tangent Planes and Linear Approximations)
11.5 (The Chain Rule)
Lecture 14 (YT)
Lecture 15 (YT)
Lecture 14 (PDF)
Lecture 15 (PDF)
11/09 6 11.5 (The Chain Rule) Lecture 15 (YT) Lecture 15 (PDF)
11/11 6 Veterans day - - -
11/13 6 11.6 (Directional Derivatives and the Gradient Vector) Lectures 16 & 17 combined (YT) Lectures 16 & 17 combined (PDF)
11/16 7 11.6 (Directional Derivatives and the Gradient Vector) Lectures 16 & 17 combined (YT) Lectures 16 & 17 combined (PDF)
11/18 7 11.7 (Maximum and Minimum Values) Lectures 18 & 19 combined (YT) Lectures 18 & 19 combined (PDF)
11/20 7 11.7 (Maximum and Minimum Values) Lectures 18 & 19 combined (YT) Lectures 18 & 19 combined (PDF)
11/23 8 Midterm 2 - - -
11/25 8 11.8 (Lagrange Multipliers) Lectures 20 & 21 combined (YT) Lectures 20 & 21 combined (PDF)
11/27 8 Thanksgiving - - -
11/30 9 11.8 (Lagrange Multipliers) Lectures 20 & 21 combined (YT) Lectures 20 & 21 combined (PDF)
12/02 9 11.8 (Lagrange Multipliers) Lectures 20 & 21 combined (YT) Lectures 20 & 21 combined (PDF)
12/04 9 12.1 (Double Integrals over Rectangles) Lectures 22 & 23 combined (YT) Lectures 22 & 23 combined (PDF)
12/07 10 12.1 (Double Integrals over Rectangles) Lectures 22 & 23 combined (YT) Lectures 22 & 23 combined (PDF)
12/09 10 12.2 (Iterated Integral) Lectures 24 & 25 combined (YT) Lectures 24 & 25 combined (PDF)
12/11 10 12.2 (Iterated Integral) Lectures 24 & 25 combined (YT) Lectures 24 & 25 combined (PDF)