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
Variant 0
DifficultyLevel
528
Question
The table shows the fraction of the Australian workforce in a number of industries.
| Industry |
Fraction of workforce |
| Automotive |
121 |
| Finance |
301 |
| Healthcare |
71 |
| Telecommunications |
101 |
Which of these industries has the least number of employees in the workforce?
Worked Solution
The smallest fraction is 301.
∴ The Finance industry has least number.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The table shows the fraction of the Australian workforce in a number of industries.
>>| Industry | Fraction of workforce |
|:-:|:-:|
| Automotive | $\dfrac{1}{12}$|
| Finance | $\dfrac{1}{30}$|
| Healthcare | $\dfrac{1}{7}$|
| Telecommunications | $\dfrac{1}{10}$|
Which of these industries has the least number of employees in the workforce? |
| workedSolution | The smallest fraction is $\dfrac{1}{30}$.
$\therefore$ The {{{correctAnswer}}} industry has least number. |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
538
Question
The table shows the fraction of the Australian workforce in a number of industries.
| Industry |
Fraction of workforce |
| Education |
51 |
| Agriculture |
331 |
| Finance |
151 |
| Telecommunications |
101 |
Which of these industries has the second largest number of employees in the workforce?
Worked Solution
Fractions (highest to lowest value) = 51, 101, 151, 331.
∴ The Telecommunications industry has the second highest number of workers.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The table shows the fraction of the Australian workforce in a number of industries.
>>| Industry | Fraction of workforce |
|:-:|:-:|
| Education | $\dfrac{1}{5}$|
| Agriculture | $\dfrac{1}{33}$|
| Finance | $\dfrac{1}{15}$|
| Telecommunications | $\dfrac{1}{10}$|
Which of these industries has the second largest number of employees in the workforce? |
| workedSolution | Fractions (highest to lowest value) = $\dfrac{1}{5}$, $\dfrac{1}{10}$, $\dfrac{1}{15}$, $\dfrac{1}{33}$.
$\therefore$ The {{{correctAnswer}}} industry has the second highest number of workers. |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
530
Question
The table shows the fraction of the Australian workforce in a number of industries.
| Industry |
Fraction of workforce |
| Accounting |
401 |
| Engineering |
351 |
| Building |
91 |
| Transport |
71 |
Which of these industries has the largest number of employees in the workforce?
Worked Solution
The largest fraction is 71.
∴ The Transport industry has the largest number of workers.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The table shows the fraction of the Australian workforce in a number of industries.
>>| Industry | Fraction of workforce |
|:-:|:-:|
| Accounting | $\dfrac{1}{40}$|
| Engineering | $\dfrac{1}{35}$|
| Building | $\dfrac{1}{9}$|
| Transport | $\dfrac{1}{7}$|
Which of these industries has the largest number of employees in the workforce? |
| workedSolution | The largest fraction is $\dfrac{1}{7}$.
$\therefore$ The {{{correctAnswer}}} industry has the largest number of workers. |
| correctAnswer | |
Answers