Final Exam Review

1. Rotational and reflective symmetries : center of rotation lines of reflection
2. Use isometric grid paper to sketch 3D shapes given 2D views.
3. Make scale drawings using a center of dilation
4. Find scale factors given relationships (i.e., surface area, volume); and given scale factors find other relationships.
5. Construction of perpendicular bisectors, angle bisectors, perpendicular lines from point to a line, etc.
6. Name the single rigid motion given a transformation.
7. Determine the area of unusual shapes on a GeoBoard (dot paper).
9. Make and use a contingency table to determine probability of events.
10. Determine theoretical probability for the events on a spinner and explain how you would find the experimental probability for an outcome.
11. Determine the probability number for each branch of a tree diagram and for specific outcomes.

Ch. 28. 29. & 30 Test

1. Fill in the numbers missing on a tree diagram and determine probability of an event based on those numbers.
2. If you know the number and characteristics of the items in an experiment, you should be able to determine all possible outcomes and the probability of those outcomes.
3. If you know the probability of two outcomes, you should be able to determine the probability of “or” and “and” for those outcomes.
4. Develop a contingency table to help you determine probability.
5. Name the type of sampling described in a situation and discuss each in terms of bias
6. Make a stem-and-leaf plot and a Box-and-whiskers plot for the given data.