Probability, NAPX7-TLA-10 v2
Question
The Rural Fire Service issued a statement that the chance of bushfires on a given day was extremely likely.
Which probability below best describes the chance of bushfires?
Worked Solution
Probability of "extremely likely" is close to 1
.
(probability cannot > 1)
∴ {{{correctAnswer}}}
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
Variant 0
DifficultyLevel
552
Question
The Rural Fire Service issued a statement that the chance of bushfires on a given day was extremely likely.
Which probability below best describes the chance of bushfires?
Worked Solution
Probability of "extremely likely" is close to 1
.
(probability cannot > 1)
∴ 87
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers