TMM002 PRECALCULUS (Revised March 21, 2107)2.  Geometry     2a.  Analyze angles.Routine analysis of angle measurements, units, and arithmetic.*            Sample Tasks: The student can measure drawings of angles using degrees and radians and convert between the two systems.The student can estimate measurements of angles and sketch angles with given measurements.            

TMM 002 PRECALCULUS (revised March 21, 2017)2.  Geometry    2b.  Analyze right triangles.  Routine analysis of side lengths and angle measurements using trigonometric ratios/functions, as well as the Pythagorean Theorem.*      Sample Tasks:The student can solve right triangles numerically using trigonometric ratios and relationships.The student can compare similar triangles numerically.The student can describe relationships within or between right/similar triangles algebraically using trigonometric ratios and relationships.

TMM 002 PRECALCULUS (Revised March 21, 2017)2.  Geometry       2b.  Analyze right triangles.  Routine analysis of side lengths and angle measurements using trigonometric ratios/functions as well as the Pythagorean Theorem.*Sample Tasks:The student can solve right triangles numerically using trigonometric ratios and relationships.The student can compare similar triangles numerically.The student can describe relationships within or between right/similar triangles algebraically using trigonometric ratios and relationships.

TMM 002 PRECALCULUS (Revised March 21, 2017)4.  Equivalencies:     4c. Become fluent with conversions using traditional equivalency families.*     Sample Tasks:The student can prove trigonometric identies.The student solves trigonometric equations.

Prealgebra is designed to meet scope and sequence requirements for a one-semester prealgebra course. The book’s organization makes it easy to adapt to a variety of course syllabi. The text introduces the fundamental concepts of algebra while addressing the needs of students with diverse backgrounds and learning styles. Each topic builds upon previously developed material to demonstrate the cohesiveness and structure of mathematics.

Forecasting is the ultimate form of model validation. But even if a perfect model is in hand, imperfect forecasts are likely. This course will cover the factors that limit our ability to produce good forecasts, will show how the quality of forecasts can be gauged a priori (predicting our ability to predict!), and will cover the state of the art in operational atmosphere and ocean forecasting systems.

Principles of Continuum Applied Mathematics covers fundamental concepts in continuous applied mathematics, including applications from traffic flow, fluids, elasticity, granular flows, etc. The class also covers continuum limit; conservation laws, quasi-equilibrium; kinematic waves; characteristics, simple waves, shocks; diffusion (linear and nonlinear); numerical solution of wave equations; finite differences, consistency, stability; discrete and fast Fourier transforms; spectral methods; transforms and series (Fourier, Laplace). Additional topics may include sonic booms, Mach cone, caustics, lattices, dispersion, and group velocity.

This page of Statistical Java describes 11 different probability distributions including the Binomial, Poisson, Negative Binomial, Geometric, T, Chi-squared, Gamma, Weibull, Log-Normal, Beta, and F. Each distribution has its own applet.