Probability, NAPX-p116547v01
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
Variant 0
DifficultyLevel
370
Question
Shapes are drawn on the balls below and placed in a bag.
Billy reaches into the bag and takes out a ball without looking.
Which type of ball is he least likely to take out?
Worked Solution
Counting the balls of each type:
6 × 
5 × 
3 × 
2 × 
∴ Least likely is 
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Shapes are drawn on the balls below and placed in a bag.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/10/NAPX-J2-02-v1.svg 300 indent vpad
Billy reaches into the bag and takes out a ball without looking.
Which type of ball is he least likely to take out? |
| workedSolution | Counting the balls of each type:
>6 $\times$ 
>5 $\times$ 
>3 $\times$ 
>2 $\times$ 
$\therefore$ Least likely is 
|
| correctAnswer | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/10/NAPX-J2-02-v1a.svg 45 indent vpad |
Answers
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
Variant 1
DifficultyLevel
370
Question
Shapes are drawn on the balls below and placed in a bag.
Bigalow reaches into the bag and takes out a ball without looking.
Which type of ball is he most likely to take out?
Worked Solution
Counting the balls of each type
6 × 
5 × 
3 × 
2 × 
∴ Most likely is 
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Shapes are drawn on the balls below and placed in a bag.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/10/NAPX-J2-02-v1.svg 350 indent vpad
Bigalow reaches into the bag and takes out a ball without looking.
Which type of ball is he most likely to take out?
|
| workedSolution | Counting the balls of each type
>6 $\times$ 
>5 $\times$ 
>3 $\times$ 
>2 $\times$ 
$\therefore$ Most likely is 
|
| correctAnswer | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/10/NAPX-J2-02-v1c.svg 45 indent vpad |
Answers