Probability, NAPX-p167455v03
Question
A bag contains different coloured balls.
It contains 4 red balls, 8 green balls, 3 pink balls, 6 grey balls and 11 yellow balls.
Nathalie picks a ball from the bag without looking.
What is the chance that she draws a grey ball?
Worked Solution
|
|
| P(Grey ball) |
= Total number of ballsNumber of grey balls |
|
= 4+8+3+6+116 |
|
= 326 |
|
= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
562
Question
A bag contains different coloured balls.
It contains 4 red balls, 8 green balls, 3 pink balls, 6 grey balls and 11 yellow balls.
Nathalie picks a ball from the bag without looking.
What is the chance that she draws a grey ball?
Worked Solution
|
|
| P(Grey ball) |
= Total number of ballsNumber of grey balls |
|
= 4+8+3+6+116 |
|
= 326 |
|
= 163 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers