Based on Chapters 13 - 16 of Thomas' Calculus:
Vector-Valued Functions, Frenet Frame, Multivariable Functions, LaGrange's Theorem, Multiple Integrals, and Vector Fields
Thomas Shifrin: Vector Spaces, Linear Transformations, Matrices, Eignevectors, Change of Bases, and Applications
This is a course with a multicultural approach to the history of mathematics.
Using Brown-Churchill, this course goes through an introduction to complex numbers, the Cauchy-Riemann Equations, Cauchy Integral Theorem and the Residue Theorem
From Group Definitions, Permutation Groups, Cyclic Groups, Subgroups, Cosets and Normal Subgroups, Group Homomorphism, Quotient Groups and the Isomorphism Theorem
Metric Spaces, Topological Spaces, Topological Properties, Continuous Functions, and Homotopy
Categories, Functors, Initial and Final Objects, Product and Coproduct, Direct and Inverse Limit, the Fundamental Group
Review Packets and Summaries to help with the AP Calculus AB Exam
Review Packets and Summaries to help with the AP Calculus BC Exam
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