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Locate and label these numbers on the number line.
Choose one of the numbers from the previous question. Describe a game in which that number represents your probability of winning.
Mai plays a game in which she only wins if she rolls a 1 or a 2 with a standard number cube.
| roll | outcome | total number of wins for Mai |
fraction of games played that are wins |
|---|---|---|---|
| 1 | |||
| 2 | |||
| 3 | |||
| 4 | |||
| 5 | |||
| 6 | |||
| 7 | |||
| 8 | |||
| 9 | |||
| 10 |
| roll | outcome | total number of wins for Mai |
fraction of games played that are wins |
|---|---|---|---|
| 11 | |||
| 12 | |||
| 13 | |||
| 14 | |||
| 15 | |||
| 16 | |||
| 17 | |||
| 18 | |||
| 19 | |||
| 20 |
For each situation, do you think the result is surprising or not? Is it possible? Be prepared to explain your reasoning.
A probability for an event represents the proportion of the time we expect that event to occur in the long run. For example, the probability of a coin landing heads up after a flip is
Even though the probability tells us what we should expect if we flip a coin many times, that doesn't mean we are more likely to get heads if we just got three tails in a row. The chances of getting heads are the same every time we flip the coin, no matter what the outcomes were for past flips.