University of Louisiana at Lafayette
Functions and graphs, including linear functions, quadratic functions, other polynomial functions, exponentials and logarithmic functions; zeros of polynomial functions, systems of equations and inequalities. Graphing calculator required.
- Teacher: Mary Jumonville
Functions and graphs, including linear functions, quadratic functions, other polynomial functions, exponentials and logarithmic functions; zeros of polynomial functions, systems of equations and inequalities. Graphing calculator required.
- Teacher: Mary Jumonville
Trigonometric and inverse trigonometric functions, equations, and graphs, fundamental trigonometric identities, and the polar coordinate system. Graphing calculator required.
- Teacher: Charlotte Ochanine
Trigonometric and inverse trigonometric functions, equations, and graphs, fundamental trigonometric identities, and the polar coordinate system. Graphing calculator required.
- Teacher: Mary Jumonville
Trigonometric and inverse trigonometric functions, equations, and graphs, fundamental trigonometric identities, and the polar coordinate system. Graphing calculator required.
- Teacher: Mary Jumonville
Definitions, properties, and applications of derivatives and integrals. Graphing calculator required.
- Teacher: Mary Jumonville
This is an introductory probability course with a brief indication of applications to statistics. Since there is not a calculus prerequisite, the emphasis is on finite cases with heuristic treatment of countably infinite and continuous extensions. Basic theory of probability, counting rules, conditional probability, independence, Bayes’ Theorem. Discrete and continuous random variables. The course ends with a brief discussion of inferential statistics showing how the probability theory developed in the course leads to confidence estimation and hypothesis testing.
- Teacher: James Berry
This is an introductory probability course with a brief indication of applications to statistics. Since there is not a calculus prerequisite, the emphasis is on finite cases with heuristic treatment of countably infinite and continuous extensions. Basic theory of probability, counting rules, conditional probability, independence, Bayes’ Theorem. Discrete and continuous random variables. The course ends with a brief discussion of inferential statistics showing how the probability theory developed in the course leads to confidence estimation and hypothesis testing.
- Teacher: James Berry
Applications useful to researchers in all fields. Probability distributions, measurements of precision and accuracy, control charts, tests of significance, confidence intervals, analysis of variance, use of statistical software packages.
- Teacher: James Berry