Statistics and Probability, NAPX-G4-CA11
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
Variant 0
DifficultyLevel
552
Question
Dennis is a fast bowler. In a cricket game, the chance of him getting a wicket on a given ball is unlikely.
Which probability best describes Dennis' chance of getting a wicket from one particular ball?
Worked Solution
Unlikely means the probability is
close to zero.
∴ 171 is the best probability.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Dennis is a fast bowler. In a cricket game, the chance of him getting a wicket on a given ball is unlikely.
Which probability best describes Dennis' chance of getting a wicket from one particular ball? |
| solution | Unlikely means the probability is
close to zero.
$\therefore$ {{{correctAnswer}}} is the best probability. |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
552
Question
Isaac holds an apple in his outstretched hand and releases it.
Which number below represents the probability that it will travel towards the ground?
Worked Solution
A certain event has a probability of 1.0
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Isaac holds an apple in his outstretched hand and releases it.
Which number below represents the probability that it will travel towards the ground? |
| solution | A certain event has a probability of {{{correctAnswer}}} |
| correctAnswer | |
Answers