Math 14, Winter 2004

Calculus of Vector-valued Functions, Honors

General Information Syllabus Homework Assignments Exam Related


Exam Information


Note. No calculators are allowed during the exams.

How to approach a professor if you think your exam has been misgraded.



Solutions for the Final are now available.



Solutions for the Second Midterm are now available.



Solutions for the First Midterm are now available.



Practice Problems for Exams

Final Exam March 12, 3:00-6:00 PM Rockefeller 3

The review session for the Finald Exam will take place on Wednesday, March 10, 6:30-8:30 PM.

The exam covers material from Chapter 1, Sections 2-5; Chapter 2, Sections 2 and 3; Chapter 3, Sections 1-3 and 5; Chapter 4, Sections 1,  3, and 4; Chapter 5, Sections 1-5; Chapter 6, Sections 1-4; Chapter 7, Sections 1-6 and Chapter 8, Sections 1-4 and 6 with emphasize on Chapters 7 and 8.

The following problems are suggested for review for the Final Exam. Review problems for the chapters covered in the Midterm Exams are listed in the corresponding sections below. It is not the standard practice exam, so you do not have to be able to solve all these problems in three hours. The midterm will not contain more than 10-11 problems, so if you wish to test your knowledge take random 10-11 problems out of the ones suggested and try to solve them in three hours. Additionally, please review the regular homework problems and refresh ideas of the proofs of the Theorems that we have proved in class.
  • Chapter 7 review problems 3, 5, 11, 15, 27, pp.514-516.
  • Chapter 8 problems 1, 3, 7, 13, 15, 18, pp.529-530, 3, 7, 9, 11, 15, pp.547-548, 3, 5, 9, 13, 15, 16, pp.558-560, 3, 7, 11, 15, pp.574-575, 3, 9, 11, pp.604-605, and review problems 2, 4, 7, 13, 15, 17, 19, 20, pp.605-607.

Second Midterm Exam February 18, 4:00-6:00 PM Silsby Room 028

The review session for the Second Midterm Exam will take place on Monday, February 16, 7:00-9:00 PM, in Bradley 102.

The exam covers material from Chapter 5, Sections 1-5; Chapter 6, Sections 1-4 and Chapter 7, Sections 1 and 2.

The following problems are suggested for review for the Second Midterm Exam. It is not the standard practice exam, so you do not have to be able to solve all these problems in two hours. The midterm will not contain more than 9-10 problems, so if you wish to test your knowledge take random 9-10 problems out of the ones suggested and try to solve them in two hours. Additionally, please review the regular homework problems and refresh ideas of the proofs of the Theorems that we have proved in class.
  • Chapter 5 exercises 5, 9, 15, 19, pp.363-364 and review exercises 1, 4, 7, 19, 27, 35, pp.365-367.
  • Chapter 6 exercise 8, p.375, exercises 3, 11, pp.390-391, exercises 1, 9, pp.404-405, exercises 5, 11, pp.415-416 and review exercises 1, 3, 5, 15, 21, 23, pp.417-419.
  • Chapter 7 exercises 3, 13, pp.427-428 and exercises 1, 9, 13, pp.447-449.


First Midterm Exam January 26, 4:00-6:00 PM Silsby Room 028

The exam covers material from Chapter 1, Sections 2-5; Chapter 2, Sections 2 and 3; Chapter 3, Sections 1-3 and 5 and Chapter 4, Sections 1,  3, and 4.

The following problems are suggested for review for the First Midterm Exam. It is not the standard practice exam, so you do not have to be able to solve all these problems in two hours. The midterm will not contain more than 9-10 problems, so if you wish to test your knowledge take random 9-10 problems out of the ones suggested and try to solve them in two hours. Additionally, please review the regular homework problems and refresh ideas of the proofs of the Theorems that we have proved in class. Refresh in your memory main identities of vector analysis from page 306 of the textbook.
  • Chapter 1 exercises 7, 13, p.87 and review exercises 23 (no plots, of course), 25, pp.90-91.
  • Chapter 2 exercises 9, 11, 19, pp.125-127 and review exercises 3, 19, 25, 31, 43, pp.174-178.
  • Chapter 3 exercises 5, 6, p.202, exercises 3, 5, 9, pp.253-254 and review exercises 1, 5, 25, pp.255-258.
  • Chapter 4 review exercises 13, 15, 17, 19, 25, 31, pp.314-315.