Class: MTuWTh 7:309:10, MG 106
Instructor: Dr. Zach Teitler
Office: MG 233A
Phone: 2084261086
Email: zteitler@boisestate.edu
Office hours: TuTh 10:3011:30 (subject to change) and by appointment
Important dates:
Weekly schedule:
Week  Dates  Topics (planned)  What we actually did 

1  June 47  Vector geometry (Chapter 13) showhide  
June 4  13.12 Vectors  Vectors  
June 5  13.34 Dot product, cross product  Vectors, dot product  
June 6  13.56 Planes, quadric surfaces  Cross product  
June 7  13.67 Cylindrical and spherical coordinates  Planes  
2  June 1114  Vectorvalued functions (Chapter 14) showhide  
June 11  14.12 Vectorvalued functions, calculus  Quadric surfaces, planes, vectorvalued functions  
June 12  14.34 Speed, arclength, curvature  Calculus of vectorvalued functions  
June 13  14.45 Motion in three dimensional space  Speed, arclength  
June 14  14.6 Planetary motion  Curvature, motion  
3  June 1821  Differentiation in several variables (Chapter 15) showhide  
June 18  15.1 Functions of two or more variables  Planetary motion, functions of two variables  
June 19  15.34 Partial derivatives, tangent planes  Partial derivatives  
June 20  Review  15.4 differentiability, tangent planes  
June 21  Exam 1  
4  June 2528  Differentiation in several variables (Chapter 15) showhide  
June 25  15.5 Gradient, directional derivatives  differentiability, tangent planes (recover, clarification) Gradient, directional derivatives (start) 

June 26  15.6 Chain rule  Chain rule  
June 27  15.7 Optimization  Optimization (start)  
June 28  15.8 Lagrange multipliers  Optimization (finish), Lagrange multipliers (start)  
5  July 25  Multiple integration (Chapter 16) showhide  
July 2  16.1 Integration in two variables  Lagrange multipliers (finish), Multiple integration (start)  
July 3  16.2 More general regions  Multiple integration worksheet, double integrals over more general regions (start)  
July 4  Independence Day  
July 5  16.3 Triple integrals  Triple integrals  
6  July 912  Multiple integration (Chapter 16) showhide  
July 9  16.45 Polar, cylindrical, spherical coordinates; applications  Triple integrals; polar, cylindrical, spherical coordinates  
July 10  16.6 Change of variables  Applications  
July 11  Review  Change of variables  
July 12  Exam 2  
7  July 1619  Line and surface integrals (Chapter 17) showhide  
July 16  17.12 Vector fields; line integrals  Vector fields; line integrals (start)  
July 17  17.34 Conservative vector fields, parametrized surfaces  conservative vector fields (start)  
July 18  17.45 Surface integrals of vector fields  conservative vector fields  
July 19  18.1 Green's Theorem  Parametrized surfaces, scalar surface integrals, surface integrals of vector fields  
8  July 2326  Fundamental theorems of vector analysis (Chapter 18) showhide  
July 23  Stokes' Theorem  Green's Theorem; Stokes' Theorem (start)  
July 24  Divergence Theorem  Stokes' Theorem, Divergence Theorem  
July 25  Review  
July 26  Final Exam 
Homework:
Selected resources: