Probability, NAPX7-TLA-4 v1
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
Variant 0
DifficultyLevel
447
Question
The probability of rolling a number below 3 on a standard six-sided die is
Worked Solution
|
|
| P(rolling less than 3) |
= total possible eventsfavorable events |
|
= 62 |
|
= 31 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The probability of rolling a number below 3 on a standard six-sided die is |
| workedSolution |
| | |
| ------------: | ---------- |
| $P$(rolling less than 3) | \= $\dfrac{\text{favorable events}}{\text{total possible events}}$ |
| | \= $\dfrac{2}{6}$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
447
Question
The probability of rolling a number greater than 2 on a standard six-sided die is
Worked Solution
|
|
| P(rolling greater than 2) |
= total possible eventsfavorable events |
|
= 64 |
|
= 32 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The probability of rolling a number greater than 2 on a standard six-sided die is |
| workedSolution |
| | |
| ------------: | ---------- |
| $P$(rolling greater than 2) | \= $\dfrac{\text{favorable events}}{\text{total possible events}}$ |
| | \= $\dfrac{4}{6}$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
448
Question
The probability of rolling an odd number on a standard six-sided dice is
Worked Solution
|
|
| P(rolling an odd) |
= total possible eventsfavorable events |
|
= 63 |
|
= 21 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The probability of rolling an odd number on a standard six-sided dice is |
| workedSolution |
| | |
| ------------: | ---------- |
| $P$(rolling an odd) | \= $\dfrac{\text{favorable events}}{\text{total possible events}}$ |
| | \= $\dfrac{3}{6}$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers