We will focus on basic theoretical probability problems involving "or", "and", and "not". Examples will be done in the session.

We will do problems involving basic probability, "or" probability, and odds.

We will study not, or, and also and probabilities. We will do example problems of each type.

Review for Polynomial Functions Test: Even and Odd Functions, Determining zeros/solutions of Functions, Graphs of various polynomial functions using Zeros, Y-intercepts and End Behavior. Completion of practice worksheet problems to prepare for the Unit Test. James worked productively and dilgently today to prepare for his upcoming Unit Test on Polynomial Functions and various types of Graphs. He has been improving recently with his assessment scores and homework production.

We will create probability distributions for several experiments. We will graph the distribution to show that the area of the graph is equal to one. We will graph a normal distribution also.

We will define some key terms related to theoretical probability. We will do examples of theoretical probability and end with a simulation of a theoretical probability experiment.

Apply the fundamental counting principle, combinations, and permutations to given situations.

Review and problem solving of HW Worksheet on Pascal's Triangle and Binomial Expansions. Various higher level exponential functions and Binomial Functions using Pascal's Triangle coefficients, difference of Squares and factoring by grouping. Identification of functions and corresponding graphs using exponents, even/odd, and solutions.

We will begin a study of probability. We will define basic terms and the three types of probability. We will do a probability simulation.

We will define a rational function. We will graph a variety of rational functions to show the location of vertical and horizontal asymptotes. We will also graph rational functions with slant asymptotes.