Statistics and Probability, NAPX-H3-CA05
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
Variant 0
DifficultyLevel
484
Question
Steph randomly picks one disk from a group of white and coloured disks, pictured below.
What is the probability Steph chooses a coloured disk?
Worked Solution
|
|
| P(Coloured disk) |
= Total disksNumber of coloured disks |
|
= 218 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Steph randomly picks one disk from a group of white and coloured disks, pictured below.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/07/NAPX-H3-CA05.svg 300 indent3 vpad
What is the probability Steph chooses a coloured disk? |
| workedSolution |
| | |
| ------------- | ---------- |
| $P$(Coloured disk) | \= $\dfrac{\text{Number of coloured disks}}{\text{Total disks}}$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
485
Question
Clare randomly picks one disk from a group of white and coloured disks, pictured below.
What is the probability Clare chooses a white disk?
Worked Solution
|
|
| P(White disk) |
= Total disksNumber of white disks |
|
= 2113 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Clare randomly picks one disk from a group of white and coloured disks, pictured below.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/07/NAPX-H3-CA05.svg 300 indent3 vpad
What is the probability Clare chooses a white disk? |
| workedSolution |
| | |
| ------------- | ---------- |
| $P$(White disk) | \= $\dfrac{\text{Number of white disks}}{\text{Total disks}}$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers