29 courses with the subject MATH, each shown exactly as we captured it from the college's catalog, with every element we hold. Where the wording looks broken, that is our reading of the catalog, not the college's text.
(Q) Students are provided with a background in algebra appropriate for the application of mathematics to other disciplines and for further study in mathematics. Topics include equations and inequalities, functions and graphs, polynomial and rational functions, exponential and logarithmic functions, and systems of equations. Emphasis is on logical analysis, deductive reasoning, problem solving and modeling.
ANALYTIC GEOMETRY I (Q) MATH 211 is required for mathematics majors and recommended for majors in the sciences and economics. We treat the basic concepts of differential calculus and its applications, including limits, continuity, differentiation, the chain rule, the mean-value theorem, optimization problems, antiderivatives, and the fundamental theorem of calculus. Transcendental functions are covered.
Minimum C- in MATH 171. Fall semester. 2021-22 Catalog
MATH 212INTRO CALC/4
ANALYTIC GEOMETRY II (Q) MATH 212 develops the concept of the definite integral and its applications. Integration of transcendental functions, integration techniques, L’Hopital’s Rule, and improper integrals are covered. We complete the course with infinite series and the Taylor Polynomials.
METHODS & THEORY I (Q) An introduction to applied statistics and theory. Topics include measures of central tendency, discrete and continuous random variables,
METHODS & THEORY II (Q) This is a second course in applied statistics and theory. Topics include analysis of variance, multiple linear regression, and nonparametric statistical methods. The statistical software package SPSS will be used to illustrate the material presented. Prerequisites:
ANALYSIS & COMPUTING (Q) This course surveys the techniques and algorithms of numerical computing, numerical solution of algebraic equations and differential equations, interpolation, approximation, and iteration theory, numerical differentiation and numerical integration, error analysis, stability and convergence of solutions. The computer algebra system Maple is used.
In this class we revisit single variable calculus and examine the underlining theory that makes calculus work. The study will begin by looking at the real numbers themselves, in particular the Least Upper Bound Property. The theory of continuous, differentiable, and integrable functions will be built up from the basic theory of the real numbers. The main theorems of calculus will be examined. Depending on the semester, the course might also include sequences and series, sequences of functions, or numerical theorems. 271
Requirements for the Bachelor of Science in Mathematics All of the requirements listed for the BA, plus the following: MATH 2xx/3xx not counted in the BA. One other 200 or 300-level laboratory science course and the listed courses below. Item # Title Credits