Probability, NAPX-p167455v01
Question
A bag of coloured balls contains 12 blue balls, 10 white balls, 6 black balls, 2 red balls, and 8 orange balls.
Kimberly grabs a ball from the bag without looking.
What is the probability that she grabs an orange ball?
Worked Solution
|
|
| P(orange) |
= Total ballsTotal orange balls |
|
= 12+10+6+2+88 |
|
= 388 |
|
= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
562
Question
A bag of coloured balls contains 12 blue balls, 10 white balls, 6 black balls, 2 red balls, and 8 orange balls.
Kimberly grabs a ball from the bag without looking.
What is the probability that she grabs an orange ball?
Worked Solution
|
|
| P(orange) |
= Total ballsTotal orange balls |
|
= 12+10+6+2+88 |
|
= 388 |
|
= 194 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers