Probability, NAPX-p169473v02
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
Variant 0
DifficultyLevel
523
Question
Noel has a bowl full of red chewing gum balls and blue chewing gum balls.
The chance of randomly picking a red chewing gum ball is 85%.
What is the probability of randomly picking a blue chewing gum ball?
Worked Solution
P(red) + P(blue) = 100%
|
|
| ∴ P(blue) |
= 100 − 85 |
|
= 15% |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Noel has a bowl full of red chewing gum balls and blue chewing gum balls.
The chance of randomly picking a red chewing gum ball is 85%.
What is the probability of randomly picking a blue chewing gum ball? |
| workedSolution | sm_nogap $P$(red) + $P$(blue) = 100%
| | |
| ------------: | ---------- |
| $\therefore\ P$(blue) | \= $100 \ − \ 85$ |
| | = {{{correctAnswer0}}}{{{suffix0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 15 | |
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
Variant 1
DifficultyLevel
523
Question
Tristan's laundry has a lost clothing basket that contains only black and white socks.
The probability of randomly picking a black sock from the basket is 35%.
What is the probability of randomly picking a white sock?
Worked Solution
P(white) + P(black) = 100%
|
|
| ∴ P(white) |
= 100 − 35 |
|
= 65% |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Tristan's laundry has a lost clothing basket that contains only black and white socks.
The probability of randomly picking a black sock from the basket is 35%.
What is the probability of randomly picking a white sock?
|
| workedSolution | sm_nogap $P$(white) + $P$(black) = 100%
| | |
| ------------: | ---------- |
| $\therefore\ P$(white) | \= $100 \ − \ 35$ |
| | \= {{{correctAnswer0}}}{{{suffix0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 65 | |