Calculus: Early Transcendentals notes

Check this note if you want to get a perfect score on your AP calculus exam! Quality guaranteed: the writer got 5s on ten AP exams he took including calculus and physics. This note covers "related rates," "approximating values of a function using local linearity and linearization," "L'Hôpital's rule," etc.

Check this note if you want to get a perfect score on your AP calculus exam! Quality guaranteed: the writer got 5s on ten AP exams he took including calculus and physics. This note covers the "mean value theorem," "common mistakes when applying theorems," "extreme value theorem," "optimization," etc.

Check this note if you want to get a perfect score on your AP calculus exam! Quality guaranteed: the writer got 5s on ten AP exams he took including calculus and physics. This note covers "Riemann sums," "trapezoidal rules," "fundamental theorem of calculus," etc.

It's a thoroughly written calculus note that you should definitely check out before the exam! The writer got 5s on all of his AP exams including physics and calculus. The note covers "differential equations," "slope field," "separable equations, " etc.

It's a thoroughly written calculus note that you should definitely check out before the exam! The writer got 5s on all of his AP exams including physics and calculus. This note covers concepts like "finding the area between curves," "volumes with cross-sections," etc.

Some integrals requiring the use of integration by parts solved in detail. The integrals were taken from a recent University of Pretoria WTW164 study guide.

Detailed hand-written solution for Stewart Calculus Chapter 7.4 Integration of Rational Functions by Partial Fractions

Handwritten notes summarizing Chapter 13 (Vector Functions) of Calculus: Early Transcendentals. Covers vector functions and space curves, derivatives and integrals of vector functions, and arc length.

Handwritten notes summarizing Chapter 14 (Partial Derivatives) of Calculus: Early Transcendentals. Covers the multivariable functions, partial derivatives, the chain rule, gradient vectors, finding maximum and minimum values of a surface, and Lagrange multipliers. Sections also available separately.

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...