Final Exam Time and Place: Monday, June 6, 8-10 am, in 1001 Giedt, the same room where our class meets.

Review Session/ OHs: Saturday, June 4th, 3:30-5:30 pm, 3 Kleiber.
I will have my last regular OHs on Wednesday, May 1, noon-1pm. I will have an additional office hour on Friday, May 3, 3-4pm. Please let me know by May 1 if you need any special accommodation for the final!

Material covered on the final: functions of two variables (domains, partial derivatives, tangent planes, linearization, directional derivatives, gradients, local extrema (incl. second derivative test), global extrema, applications), double integrals, parametric equations (speed and direction of motion), linear systems of differential equations (direction field, general solutions, exact solutions with initial values, drawing trajectories, classification of the fixed point (0,0)), nonlinear systems of differential equations (nullclines, finding fixed points and their classification by linearization), counting (multiplication principle, permutations, combinations), probabilities involving permutations, combinations, selection without and with replacement (be familiar with cards, dice, and coins), conditional probability and independence, probabilities of a sequence of events in multistage experiments, law of total probability, Bayes formula.
Not on the final: proofs of any kind, level curves, spheres, limits, continuity, chain rule (section 10.5.1 in the book), mixture problems, genetics and mark-recapture problems in probability.
The formula for the general solution for linear system of differential equations with complex eigenvalues will be given, as it was on Midterm 2.

Study tips: Understand all examples we did in the lectures. You also need to know how to solve the problems on the three midterm and all practice exams. For additional practice, take another look at homework problems.