
Prerequisites:
* List the possible outcomes for a single-event experiment
* Record experiment results using fractions/ratios
* Create a sample space and determine the probability of a single event, given a simple experiment (e.g., rolling a number cube)
NYS Content Standards:
* List possible outcomes for compound events
* Determine the number of possible outcomes for a compound event by using the fundamental counting principle and use this to determine the probabilities of events when the outcomes have equal probability
Students must KNOW the following definitions:
|
probability
|
Students will UNDERSTAND:
*
Fractions representing probabilities of events are between 0 (cannot happen) and
1 (certain to happen)
* Outcomes for compound events can be found using lists, tree diagrams, or the
fundamental counting principle
Students will be able to
DO the following:
*
List possible
outcomes for compound events using tree diagrams, lists, and graphs.
* Convert probabilities into equivalent forms using multiple representations
(fractions, decimals and percents)
Expected Timeline: *Note: Please know that
this could change slightly due to unforeseen issues.
Day 1-
Introduction to Probability
Definitions (see above)
Day 2- Tree diagrams
Day 3- Word Problems
Day 4- Turning probabilities to fractions, decimals and percents
Day 5- Test
This page is maintained in accordance with Shenendehowa's web
publishing guidelines by
Mrs. Haluska.