About MATH 2468 A
Principles of analysis in one variable. Heine-Borel and Bolzano-Weierstrass theorems; rigorous development of differential and integral calculus; infinite sequences and series of functions. May not be taken concurrently with or after MATH 3468. Prerequisite: MATH 2055 (preferred) or CS 1640.
Notes
Prereqs enforced by the system: MATH 2055 (preferred) or CS 1640; Open to Degree and PACE students
Section Description
Course Description: Principles of analysis in one variable. Heine-Borel and Bolzano-Weierstrass theorems; rigorous development of differential and integral calculus; infinite sequences and series of functions. May not be taken concurrently with or after MATH 241. Prerequisite: MATH 052 (preferred) or CS 064.
Section Expectation
Topics using the textbook "Analysis with an Introduction to Proof" by Steven Lay, published by Pearson, ISBN # ISBN-13: 978-0321747471, ISBN-10: 032174747X Options on amazon.com to rent/buy ebook, hardcopy and softcopy. 1)Logic and Proofs 2) Sets and Functions 3) The Real Numbers 4) Sequences 5)Limits and Continuity 6)Differentiation 7) Integration 8) Infinite Series 9) Sequences and Series of Functions
Evaluation
Readings, Weekly Graded homework, 2 midterms and final exam Practically all of the problems on the homeworks, midterm, and final will be proofs or will have proofs as essential parts of their solutions.
Important Dates
Note: These dates may change before registration begins.
Note: These dates may not be accurate for select courses during the Summer Session.
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Resources
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