Comprehensive Note Corner

I have a set of handwritten notes summarizing all theorems and definitions encountered in each section/subsection (theorems and definitions are either copied, simplified, or made more detailed based on how relevant I believe the information to be). I made these notes with the intention of NOT typing them, so I made sure to use my cleanest and clearest writing while staying organized and leaving enough white space for clarity. At the end of each subsection, if necessary, I leave personal notes to...

I have summarized some of the corresponding books along with my interpretation of the lecture notes from the course. This is suitable for anyone who is new to the idea of probability and statistics. It assumed knowledge of derivatives and integrals.

These notes cover all topics required to succeed not only in high school chemistry but also be prepared for success in first-year university chemistry. I worked very hard to ensure I covered all topics in enough depth to not leave any ambiguity.

A comprehensive summary of the topics covered in grade 12. These notes will surely prepare you for chemistry in university/college.

This is a serious summary of chapters 1-11, 13, 14, 15, and 19 for a student looking to fully understand and appreciate the subject. You will be ready to move into grade 12 chemistry. I did extremely well, not only making these notes but also using them to study for the final exam.

A summary of differential calculus that is suitable for a student who is just starting calculus. This is an indispensable resource for any student who is planning on applying calculus to physical sciences, and this includes everything required to succeed in high school calculus. This document is not heavy on deep theory, but does have what I believe to be a thorough discussion on limits without turning into an epsilon-delta festival.

This is a comprehensive summary of algebra, trigonometry, sums & series, and combinatorics. I used this to do extremely well. I would have loved to start the course with this set of notes.

These notes cover chapters 1, 2, 3, 4, the theory bases subsections in chapters 5 and 6, and then the first subsection in chapter 7. I have noted theorems from the book and elaborated on my understanding of the subject in a clear and concise manner. This is all rigorous theory, with little application of linear algebra. Note that the first two pages give the impression that my document is not concise, however, after the first few subsections the discussion becomes a lot more concise.

I have summarized Chapters 5, 6, 7, 8, and 9, along with differential equation notes (labeled chapter 10 in my notes) spread out across the book. This is more rigorous than a standard course in integral calculus. I wasn't a fan of the calculus 2 offered at my school, so I followed the textbook of UBC's MATH 121 Honours Integral Calculus.