Overview
Description
An examination of the theory of calculus of functions of one variable with emphasis on rigorously proving theorems about real numbers, convergence, continuity, differentiation and integration.
Requirements
Prerequisites
- with a “C” or better
MATH 295MATH 301
Original catalog text
Prerequisites
Prerequisite(s): MATH 295 or MATH 301 with a “C” or better.
Units
Lecture3
Catalog Details
Offering
Offered: Every Fall and Spring
Terms
fall, spring
Attributes
Standard
Learning Outcomes
- explain and work with the concept of a limit of a sequence and/or a function.
- give a precise definition of the continuity and differentiability of a function, and derive various consequences of said properties (such as the Mean Value Theorem or l’Hôpital’s Rule).
- use the notion of a limit to test functions for integrability. Integrate functions and derive properties of the Riemann integral.