Math 2: Calculus with Algebra and Trigonometry
Exams
The Final Exam for Math 2 will be held in Kemeny 008, on Saturday, March 12, from 3 to 6 PM.
All exams for Math 2 will be closed-note and closed book, and no calculators or computers will be allowed.
If you have a conflict with the scheduled exam, you may make arrangements with your instructor to take the exam at an earlier time. Exams may not be taken late.
Practice Final Exam This Practice Exam is a good approximation to the length and difficulty of the final exam.
We will review and discuss many of these problems in class on Wednesday, March 9. If you have a particular problem you would like to see done in class, please post a comment to that effect in
the appropriate Blackboard forum.
The second midterm exam will be held in Carson L01, on Tuesday, February 22, from 7 to 9 PM. All exams for Math 2 will be closed-note and closed book, and no calculators or computers will be allowed.
If you have a conflict with the scheduled exam, you may make arrangements with your instructor to take the exam at an earlier time. Exams may not be taken late.
Practice Midterm II: The following list of problems (from Stewart) constitutes a good approximation to the length and difficulty of the second midterm.
We will review and discuss many of these problems in class on Monday, February 21. If you have a particular problem you would like to see done in class, please post a comment to that effect in
the appropriate Blackboard forum.
p. 436 #11 (Find the volume two ways -- using cylindrical shells and
using washers/disks)
p. 437 #19
p. 445 #9
p. 457 #13
p. 482 #19
p. 488 #9, 13, 29, 67
Our first midterm exam will be held in Carson L01, on Tuesday, February 1, from 7 to 9 PM. All exams for Math 2 will be closed-note and closed book, and no calculators or computers
will be allowed.
If you have a conflict with the scheduled exam, you may make arrangements with your instructor to take the exam at an earlier time. Exams may not be taken late.
Practice Midterm: The following list of problems (from Stewart, unless otherwise specified) constitutes a good approximation to the length and difficulty of the exam you will have on Tuesday.
We will review and discuss many of these problems in class on Monday. If you have a particular problem you would like to see done in class, please post a comment to that effect in
the appropriate Blackboard forum.
4.9: 43
5.1: 5 (parts a-b only)
5.2: 23, 33. Also, please express the area under the graph of the function f(x) = x^2-2x as a limit of Riemann sums, and then evaluate this area by using the Fundamental Theorem of Calculus.
5.3: 8, 18, 44
5.4: 11, 62
5.5: 24, 61
6.1: 18