This is a place where I post notes that I typed when leading my 18.02 recitation at Mass Tech in fall 2024. My recitation is MW9 in 2-135, but students in other sections should feel free to use these notes however you find them useful to you.

For my students: here’s the attendance form.

Evan’s 18.02 LAMV book (work-in-progress)

I’m working on a set of replacement lecture notes for 18.02 that will be readable not only for this semester but also useful in the future (e.g. students who wish to test out of 18.02).

Links:

• Download the most recent draft (updated PDF).
  • There’s also a Stokes theorem poster.
• All the source code is on GitHub, in vEnhance/1802.
• If you spot an issue or have proposed edits, please either
  • Raise an issue in GitHub, or
  • Open a pull request if you know how that works.
• Comments, suggestions, words of encouragement, notes of gratitude, pictures of bunnies, etc., are welcome at my usual email.
• More generally, see CONTRIBUTING.md for ways you can help out, ranging from finding typos (there are plenty) to writing new content and anything in between.

Downloads (i.e. optional DLC’s)

These materials contain lots of side digressions and alternative perspectives. They are not considered part of the course, and you should not feel obligated to read them; they’re just for your interest.

• R20 11/25 Surface
• R19 11/20 Spherical
• R18 11/18 Triple integral
• No special notes for November 13, review for midterm 3
  • Mock midterm 3 on Wednesday, November 13, from 6pm-8pm
• R17 11/06 Anti-grad
• R16 11/04 Work
• R15 10/30 Change var
• R14 10/28 Double int, polar coord
• R13 10/23 Double integral
• No special notes for October 21; review for midterm 2
  • Mock midterm 2 on Monday, October 21, from 3pm-4pm
• R12 10/16 Min-max and LM
• R11 10/09 Min-max
• R10 10/07 Gradients
• R09 10/02 Parametric cont’d, gradients
• R08 09/29 Parametric
• No special notes for R07; review for midterm 1
  • MT1 Bonus review problems for Midterm 1
  • These are hand-crafted by me and harder than the real exam.
• R06 09/23 Complex nums
• R05 09/18 Eigenthings
• R04 09/16 Lin indp, span, basis
• R03 09/11 Encoding lin maps as matrices
• R02 09/09 Normal vec, dot and cross prod
  • Appendix: proof of dot product property
• R01 09/04 Main slides from welcome recitation R01
  • Extra handout on type safety for R01
  • On that note, programmers in the room might enjoy this 4-minute meme video

Source code for these files are posted on GitHub. If you see a typo, please either email me or submit a pull request on GitHub.

Quick temporary answer keys for recitations

These are really hastily cobbled together and might contain mistakes. It’s mostly useful for checking your work; there will be a proper solutions file prepared by the TA’s later on Canvas. This is just a stopgap in the meantime since the official solutions file usually takes an extra day or two to go online.

• R20 11/25 Answer key for R20
• R19 11/20 Answer key for R19
• R18 11/18 Answer key for R18
• R17 11/06 Answer key for R17
• R16 11/04 Answer key for R16
• R15 10/30 Answer key for R15
• R14 10/28 Answer key for R14
• R13 10/23 Answer key for R13
• R12 10/16 Answer key for R12
• R11 10/09 Answer key for R11
• R10 10/07 Answer key for R10
• R09 10/02 Answer key for R09
• R08 09/29 Answer key for R08
• R07 09/25 Answer key for R07
• R06 09/23 Answer key for R06
• R05 09/18 Answer key for R05
• R04 09/16 Answer key for R04
• R03 09/11 Answer key for R03
• R02 09/09 Answer key for R02

For current students

Coordinates:

• Recitation session is 9:05-9:55am on Mondays and Wednesdays in 2-135.
• Monday office hours is 10:00-10:55am on Monday in 2-136.
• Wednesday office hours is 10:00-10:55am on Wednesday in 2-151.

You can also email me to schedule a separate office hours appointment if you want, or just go to a different TA’s office hours.

• Attendance form
• Canvas website (link requires MIT login)
• Poonen’s fall 2021 notes