Statistics and Probability, NAPX-G3-NC16
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
Variant 0
DifficultyLevel
570
Question
Zachary has a bag of marbles.
The number of marbles of each colour is recorded in the table below.
| Colour |
Number of marbles |
| green |
13 |
| blue |
2 |
| white |
3 |
| red |
9 |
Zachary randomly takes 1 marble out of his bag without looking.
What is the chance it is red?
Worked Solution
|
|
| P(red) |
= Total marblesNumber of red marbles |
|
= 279 |
|
= 31 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Zachary has a bag of marbles.
The number of marbles of each colour is recorded in the table below.
>>| Colour | Number of marbles |
|:-:|:-:|
| green | 13|
| blue | 2|
| white | 3|
| red | 9|
Zachary randomly takes 1 marble out of his bag without looking.
What is the chance it is red? |
| workedSolution |
| | |
| ------------- | ---------- |
| $P$(red) | \= $\dfrac{\text{Number of red marbles}}{\text{Total marbles}}$ |
| | \= $\dfrac{9}{27}$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
571
Question
Blinky is blowing up balloons for a birthday party.
The number of blown up balloons of each colour is recorded in the table below.
| Colour |
Number of balloons |
| white |
11 |
| purple |
7 |
| orange |
6 |
| yellow |
9 |
Blinky picks one balloon without looking and gives it to the first person who arrives at the party.
What is the chance it is white?
Worked Solution
|
|
| P(white) |
= Total balloonsNumber of white balloons |
|
= 3311 |
|
= 31 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Blinky is blowing up balloons for a birthday party.
The number of blown up balloons of each colour is recorded in the table below.
>>| Colour | Number of balloons |
|:-:|:-:|
| white | 11|
| purple | 7|
| orange | 6|
| yellow | 9|
Blinky picks one balloon without looking and gives it to the first person who arrives at the party.
What is the chance it is white? |
| workedSolution |
| | |
| ------------- | ---------- |
| $P$(white) | \= $\dfrac{\text{Number of white balloons}}{\text{Total balloons}}$ |
| | \= $\dfrac{11}{33}$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers