Jacob Bernstein

Course Description

This is an introduction to linear algebra. There will be 10 problem sets (10% of final grade), two in class midterm exams (25% each) and one final exam (40%).

Instructor

• Jacob Bernstein
• Email: [email protected]
• Office: Krieger 408.

Course Assistants

• Stephen Harrop
• Email: [email protected]
• Office: Krieger 207.

• Tianyi Ren
• Email: [email protected]
• Office: Krieger 201.

• Ethan Lee
• Email: [email protected]
• Office: Krieger 207.

• Bilyana Tzolova
• Email: [email protected]
• Office: Krieger 207.

• Hanveen Koh
• Email: [email protected]
• Office: Krieger 201.

• Tslil Clingman
• Email: [email protected]
• Office: Krieger 211.

• Cheng Zhang
• Email: [email protected]
• Office: Krieger 211.

Lectures

• MWF 10:00–10:50 (Sections 1, 2, 3 and 4) in Krieger 205.
• MWF 11:00–11:50 (Sections 5, 6, 7, 8 and 9) in Krieger 205.

Sections

• Section 1: T 3:00–3:50 in Shaffer 300 (TA: Harrop).
• Section 2: T 4:30–5:20 in Olin 305 (TA: Harrop).
• Section 3: Th 1:30–2:20 in Maryland 104 (TA: Ren).
• Section 4: Th 3:00–3:50 in Maryland 104 (TA: Lee).
• Section 5: T 1:30–2:20 in Mergenthaler 111 (TA: Tzolova).
• Section 6: T 3:00–3:50 in Mudd 26 (TA: Tzolova).
• Section 7: Th 3:00–3:50 in Shaffer 301 (TA: Koh).
• Section 8: Th 4:30–5:20 in Bloomberg 274 (TA: Clingman).
• Section 9: T 4:30–5:20 in Krieger 309 (TA: Zhang).

Office Hours

• Bernstein: Wednesday, 12:30-2:30 pm or by appointment in Krieger 408.
• Harrop: W 11-12:30 pm.
• Ren: Th 3-4 pm.
• Lee: Tu 6-7 pm.
• Tzolova: Th 1:30-2:30 pm.
• Koh: W 4-5pm.
• Clingman: Tu 5-6 pm.
• Zhang: W 3-4 pm.

Syllabus

The syllabus is here.

References

• Linear Algebra with Applications (5th Edition), Otto Bretscher.

All references to the page numbers, chapters and problems correspond to this edition of the textbook. A copy is on reserve in the library.

Problem Sets

The problems sets will be posted on this website and be due at the beginning of lecture on Fridays. Problem sets recieved after this time will be considered late and will receive a grade of zero. They cannot be made up.

Homework counts for 10% of your final grade. Your lowest homework score will be dropped.

Remember:

• Staple your problem sets! Paper clips, folded corners, etc. are not acceptable.
• Clearly write: your name, your TA and your section number on the first page. If your homework is too messy or illegible, the grader may choose not to grade it.
• You are premitted to work together. However, you must write up your own solutions in your own words. Failure to do so will be consided plagarism.
• Solving problems is the best way to learn math (or any subject). For that reason I highly encourage you to think about the assigned problems before working with others/seeking assistence.

Exams

No make-up exams will be offered in this course. If you have to miss an exam for a documented, legitimate reason, then your final grade will be calculated using your other exam grades.

Schedule (will be updated as the course progresses)

Additional resources

• Math Help Room. Located in 213 Kreiger Hall -- check link for schedule. Offers additional help from math graduate students.
• PILOT Learning. A peer-lead team learning program.
• The Learning Den. Free tutoring offered by the university.

Students with disabilities

Students with documented disabilities or other special needs who require accommodation must register with Student Disability Services. After that, remind the instructor of the specific needs at least two weeks prior to each exam; the instructor must be provided with the official letter stating all the needs from Student Disability Services.

There is a student in this class who requires the services of a note taker. This is an opportunity to share notes through the Student Disability Services Office. If you are interested in performing this service, please register as a notetaker with Student Disability Services via the following URL: https://andes.accessiblelearning.com/JHU

JHU ethics statement

The strength of the university depends on academic and personal integrity. In this course, you must be honest and truthful. Ethical violations include cheating on exams, plagiarism, reuse of assignments, improper use of the Internet and electronic devices, unauthorized collaboration, alteration of graded assignments, forgery and falsification, lying, facilitating academic dishonesty, and unfair competition.

Report any violations you witness to the instructor. You may consult the associate dean of students and/or the chairman of the Ethics Board beforehand. Read the "Statement on Ethics" at the Ethics Board website for more information.

If a student is found responsible through the Office of Student Conduct for academic dishonesty on a graded item in this course, the student will receive a score of zero for that assignment, and the final grade for the course will be further reduced by one letter grade.