WebAssign has your final exam score (and see below under "final exam" for a stem and leaf plot
of all final exam scores). WebAssign also has a final score (out of 100)
which is the adjusted score on which your final grade is based. I don't seem
to be able to enter actual letter grades into WebAssign, but you can easily
convert the adjusted final score into a letter grade:
A+ (90-100), A (80-89), B+ (75-79), B (70-74), C+ (65-69), C (60-64), D+ (55-59), D (49-54), E (40-48), F (0-39).
The adjusted final score is computed by first applying the formula given in the course outline, and then adjusting it up slightly. I didn't have to adjust it much - the first midterm was low, but the second midterm and the assignments were high, and the final exam about right. It balanced out so that the final adjustment was only about .8 at the A+ range, growing to about 1.5 in the D range.
The descriptions of the material covered up to the first two midterms (given below) still apply. You can use the assignments and practice problems given earlier to go over that material. I have reset the number of tries allowed by WebAssign, for the first two practice problem sets, in case anyone wants to redo some of those questions.
I have also posted a third set of practice problems, covering the material since the second midterm. In other words:
I told you in class that you were not responsible for curvature. But if you want to practice what we did on curvature, some problems you could try are Section 13.3, numbers 32, 36, 37.
Some of you have had questions about integrating some of the functions that arise when computing arc length. A sad fact of life is that it is only in your MATH 1310 class that integrals always work out nicely. In real life, you need to often use numerical integration. This is actually really simple to do, and I've built you a little excel file here to remind you how to do this.
There are 20 (short) problems on vectors, lines, and planes. This is the minimum you need to do to learn the material. If you find them difficult, pick similar problems from the text and do more, for practice.
Normally you'll have a week for assignments, but I've given you a second weekend in case setting up webassign causes delays. Try not to leave it to the last minute, because you will have a second assignment due the end of that week. Both assignment 1 and assignment 2 are needed for the first quiz. Don't bother with parts of questions that say "sketch and hand in".
Webassign should give everyone slightly different numbers to work with. But the problems are based on the following problems from the text. If you can't access webassign the first weekend, but want to work on problems, try the following (but be aware that you will have to redo them with the "correct" numbers once your webassign account is active):
The 2nd quiz is based on material from sections 14.7 and 14.8
Covers sections 14.7-14.8 and 15.1-15.4; In other words: local maxima, minima, and saddles, interior critical points, and the 2nd derivative test (for functions of 2 variables). Boundary critical points, via parametrization or Lagrange multipliers (for functions of 2 variables). For functions or 3 variables, we mainly looked at constrained optimization (ie Lagrange multipliers or via parametrization) for either 1 constraint or 2 constraints. We also covered double integrals via Riemann sums, and then iterated integrals for Type I and Type II regions. We treated both rectangular and polar coordinates. The material from Midterm I will not be explicitly tested, but it may come up in problems because of the cumulative nature of the material. About the only topic from the above sections that I didn't choose to cover is the material on average values (from section 15.1). I am not testing sections 10.3 and 10.4 specifically, but you may want to review that material to help with section 15.4
You may not use calculators (and you don't need them) or notes. You will have 50 minutes. You are not responsible for reproducing proofs given in class. On the other hand, I'm not promising that all problems will be numerical calculations - you may have to manipulate concepts.
There are practice problems on WebAssign. People asked for practice problems they could try that WebAssign so I've created a list of such problems. It is not intended that anyone do all of them. Nor will any of these questions count towards your grade. But if you want to practice a particular topic, you should be able to find questions related to that topic among the list. Do however many you feel necessary.
The material for the first midterm is what you have practised on the first 3 assignments. Specifically: