15 Week Session

This course focuses on linear and quadratic equations and inequalities, functions and graphs, analytic trigonometry and functions, logarithmic and exponential functions, conic sections, sequences, and series. An introduction of Analytical Geometry is also presented. Designed for students wishing to go on to four-year college programs. (Note: 4 lecture credits)

This course focuses on linear and quadratic equations and inequalities, functions and graphs, analytic trigonometry and functions, logarithmic and exponential functions, conic sections, sequences, and series. An introduction of Analytical Geometry is also presented. Designed for students wishing to go on to four-year college programs. (Note: 4 lecture credits)

This course focuses on linear and quadratic equations and inequalities, functions and graphs, analytic trigonometry and functions, logarithmic and exponential functions, conic sections, sequences, and series. An introduction of Analytical Geometry is also presented. Designed for students wishing to go on to four-year college programs. (Note: 4 lecture credits)

A basic introduction to descriptive and inferential statistics. The emphasis is on applications and interpretation. Topics covered are graphical techniques, basic probability, confidence intervals, hypothesis testing, analysis of variance testing, and goodness of fit tests, regression and correlation. (Note: 3 lecture credits)

A short review of functions is followed by an in-depth study of limits. Continuous functions and limit theorems are presented. Basic techniques of derivatives including derivatives of composite functions, implicit differentiation and higher order derivatives are explored. Applications of the derivative include the following: maxima and minima, Rollers Theorem, increasing and decreasing functions, concavity, limits at infinity, infinite limits, applied extreme problems, and anti-derivatives. The properties of the definite integral and indefinite integral are explored. Applications of the integral include the following: area, volumes of revolution, volume by slicing, arch length, work, liquid pressure and the average value of a function. (Note: 5 lecture credits)