A course description, including all requirements, is available at http://www.math.colostate.edu/~achter/261/info.html.

Note that the in-class exams are on Wednesday, February 14; Friday, March 10; Friday, April 7; and Friday, April 28. The final exam is on Tuesday, May 9.
Date Section
1/17 12.1 3D coordinate systems
1/18 12.2 Vectors
1/20 Classwork and quiz
1/23 12.3 Dot products
1/24 12.4 Cross products
1/25 12.5 Lines and planes in space
1/27 Classwork and quiz
1/3010.1 Conics, 12.6 Cylinders and quadrics
1/3112.6 Cylinders and quadrics
2/113.1 Vector functions
2/3Classwork and quiz
2/613.3 Arc length and unit tangent vector
2/713.4 Curvature and unit normal vector
2/813.5 Torsion and unit binormal vector
2/10Classwork and quiz
2/13Exam review
2/14Chapter 12 and 13 exam
2/1514.1 Multivariable functions, 14.2 Limits and continuity
2/17Classwork and quiz
2/2014.3 Partial derivatives
2/21(continued)
2/2214.4 Chain rule
2/24Classwork and quiz
2/2714.5 Directional derivatives and gradients
2/2814.6 Tangent planes and differentials
3/114.7 Extreme values and saddle points
3/3Classwork and quiz
3/614.8 Lagrange multipliers
3/714.10 Taylor's formula
3/8Exam review
3/10Chapter 14 exam
3/2015.1 Double integrals
3/21(continued)
3/2215.2 Area, moments, centers of mass
3/24Classwork and quiz
3/2715.3 Double integrals in polar form
3/2815.4 Triple integrals in rectangular form
3/2915.5 Masses and moments in 3D.
3/31Classwork and quiz
4/315.6 Triple integrals in cylindrial and spherical form
4/4(continued)
4/5Exam review
4/7Chapter 15 exam
4/1016.1 Line integrals
4/1116.2 Vector fields, work, circulation, flux
4/1216.3 Path independence, potential functions, conservative fields
4/14Classwork and quiz
4/1716.4 Green's theorem
4/1816.6 Parametrized surfaces
4/1916.5 Surface area and integrals
4/21Classwork and quiz
4/24Stokes' theorem
4/25(continued) Quiz
4/26Exam review
4/28Chapter 16 exam (through Stokes' theorem)
5/116.8 Divergence theorem
5/2(continued) Quiz
5/3Final review
5/5Final review
5/9Final exam 7am-9am