Solve and analyze systems of linear equations, and relate the solution set to properties of algebraic objects (matrix null space, column space) associated to the system. How well did you achieve this learning goal in this course?
Analyze the rate of change of a multivariable function in coordinate directions via partial derivatives. Aggregate partial derivatives (derivative matrix, gradients) to get local information such as: tangent planes, linear approximation, and directional derivatives. How well did you achieve this learning goal in this course?
Apply least squares and use differential calculus techniques such as critical points and Lagrange multipliers to solve for constrained local and global extrema. How well did you achieve this learning goal in this course?
How useful to you were the discussion sections?
How useful to you were the lectures?
How useful to you were the problem sets?
What was the quality of the textbook Levandosky, Linear Algebra (part 1 of course reader)?
What was the quality of the textbook Colley, Vector Calculus, Chapters 2&4 (part 2 of course reader)?
What was the quality of (that is, the usefulness of) the worked solutions to past exam questions, available online?
What was the quality of (that is, the usefulness of) the online videos of worked examples?
What was the quality of the office hours with course staff?
What was the quality of SUMO tutoring sessions?
How well did the textbook readings and videos prepare you for the discussions and exercises covered in lecture? (Answer if you participated in pre-class readings/viewings; if you didn't participate, please leave this question blank.)
Did you feel comfortable asking or answering questions in your lectures?
What aspects of lectures and discussion sections were most useful to you? Please elaborate.
In what ways could lectures or discussion sections be improved? Please be as specific and constructive as possible.