A simple probability experiment represents a chance situation with a small, clearly defined set of possible outcomes and supports predictions using the terms certain, likely, unlikely, equally likely, and impossible. Repeated trials are recorded with tallies, tables, or graphs, and the results are compared with the prediction, recognizing that short-term results may vary even when outcomes are equally likely. Formal probability calculations, ratios, and compound events are not included.
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A probability experiment is a small chance activity that you can repeat. First, list the possible outcomes. Then make a prediction, try the experiment several times, and record what happens.
Use these words:
A spinner has two same-size sections: one red and one blue.
The spinner can land on:
Landing on red and landing on blue are equally likely because the sections are the same size.
It is certain that the spinner will land on red or blue. Landing on green is impossible.
Before spinning, predict what might happen in 10 spins.
A good prediction is:
Red and blue will happen about the same number of times.
Suppose the results are:
| Color | Tally | Total |
|---|---|---|
| Red | ` | |
| Blue | ` |
The tally marks help keep track of each spin. A group of five tally marks is shown by four straight marks crossed by a fifth mark.
Red happened 6 times, and blue happened 4 times. The results are not exactly the same, but they are fairly close.
This does not mean the spinner changed. In a short experiment, equally likely outcomes may not happen the same number of times. If you spin many more times, the totals may become closer together.
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