Statistics and Probability, NAPX-I3-CA07
Question
Bennett creates a game with the spinner shown below.
If the spinner lands on a 2, he wins a prize.
What is the probability that Bennett will win a prize on his next spin?
Worked Solution
|
|
| P(landing a 2) |
= Total possibilitiesNumber of 2’s |
|
= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
562
Question
Bennett creates a game with the spinner shown below.
If the spinner lands on a 2, he wins a prize.
What is the probability that Bennett will win a prize on his next spin?
Worked Solution
|
|
| P(landing a 2) |
= Total possibilitiesNumber of 2’s |
|
= 83 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers