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
Variant 0
DifficultyLevel
528
Question
This table shows the fractions of the Australian students in University courses.
| Course |
Fraction of students |
| Nursing |
151 |
| Medicine |
251 |
| Accounting |
401 |
| Science |
121 |
Which of these courses has the least number of students?
Worked Solution
Smallest fraction = 401
∴ Least students are studying Accounting
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | This table shows the fractions of the Australian students in University courses.
>>| Course | Fraction of students |
|:-:|:-:|
| Nursing| $\dfrac{1}{15}$|
| Medicine| $\dfrac{1}{25}$|
| Accounting| $\dfrac{1}{40}$|
| Science| $\dfrac{1}{12}$|
Which of these courses has the least number of students?
|
| workedSolution | Smallest fraction = $\dfrac{1}{40}$
$\therefore$ Least students are studying {{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
530
Question
This table shows the fractions of total beach going tourists at some chosen Sydney beaches on the weekend.
| Course |
Fraction of tourists |
| Bondi |
81 |
| Clovelly |
151 |
| Coogee |
121 |
| Narrabeen |
181 |
Which of these beaches has the least number of tourists?
Worked Solution
Smallest fraction = 181
∴ Least visitors are at Narrabeen
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | This table shows the fractions of total beach going tourists at some chosen Sydney beaches on the weekend.
>>| Course | Fraction of tourists |
|:-:|:-:|
| Bondi| $\dfrac{1}{8}$|
| Clovelly| $\dfrac{1}{15}$|
| Coogee| $\dfrac{1}{12}$|
| Narrabeen| $\dfrac{1}{18}$|
Which of these beaches has the least number of tourists?
|
| workedSolution | Smallest fraction = $\dfrac{1}{18}$
$\therefore$ Least visitors are at {{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
532
Question
This table shows the fractions of Year 8 students choosing technology subjects.
| Course |
Fraction of students |
| Food Technology |
71 |
| Design and Technology |
81 |
| Information Technology |
101 |
| Timber Technology |
61 |
Which of these subjects has the least number of students?
Worked Solution
Smallest fraction = 101
∴ Least students are choosing Information Technology
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | This table shows the fractions of Year 8 students choosing technology subjects.
>>| Course | Fraction of students |
|:-:|:-:|
| Food Technology| $\dfrac{1}{7}$|
| Design and Technology| $\dfrac{1}{8}$|
| Information Technology| $\dfrac{1}{10}$|
| Timber Technology| $\dfrac{1}{6}$|
Which of these subjects has the least number of students?
|
| workedSolution | Smallest fraction = $\dfrac{1}{10}$
$\therefore$ Least students are choosing {{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
534
Question
This table shows the fractions of the Year 7 students in some language courses.
| Course |
Fraction of students |
| Japanese |
251 |
| French |
201 |
| Spanish |
131 |
| German |
51 |
Which of these courses has the least number of students?
Worked Solution
Smallest fraction = 251
∴ Least students are studying Japanese
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | This table shows the fractions of the Year 7 students in some language courses.
>>| Course | Fraction of students |
|:-:|:-:|
| Japanese| $\dfrac{1}{25}$|
| French| $\dfrac{1}{20}$|
| Spanish| $\dfrac{1}{13}$|
| German| $\dfrac{1}{5}$|
Which of these courses has the least number of students?
|
| workedSolution | Smallest fraction = $\dfrac{1}{25}$
$\therefore$ Least students are studying {{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
536
Question
This table shows the fractions of a company's total employees in some departments.
| Course |
Fraction of employees |
| Accounting |
131 |
| Health and Safety |
141 |
| Sales |
41 |
| Management |
51 |
Which of these departments has the least number of employees?
Worked Solution
Smallest fraction = 141
∴ Least employees are in Health and Safety
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | This table shows the fractions of a company's total employees in some departments.
>>| Course | Fraction of employees|
|:-:|:-:|
| Accounting| $\dfrac{1}{13}$|
| Health and Safety| $\dfrac{1}{14}$|
| Sales| $\dfrac{1}{4}$|
| Management| $\dfrac{1}{5}$|
Which of these departments has the least number of employees?
|
| workedSolution | Smallest fraction = $\dfrac{1}{14}$
$\therefore$ Least employees are in {{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
538
Question
This table shows the fractions of the students in a school who do some organised sport outside of school.
| Sport |
Fraction of students |
| Soccer |
31 |
| Netball |
41 |
| Rugby League |
121 |
| Tenpin Bowling |
61 |
Which of these sports has the least number of students?
Worked Solution
Smallest fraction = 121
∴ Least students are playing Rugby league
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | This table shows the fractions of the students in a school who do some organised sport outside of school.
>>| Sport| Fraction of students |
|:-:|:-:|
| Soccer| $\dfrac{1}{3}$|
| Netball| $\dfrac{1}{4}$|
| Rugby League| $\dfrac{1}{12}$|
| Tenpin Bowling| $\dfrac{1}{6}$|
Which of these sports has the least number of students? |
| workedSolution | Smallest fraction = $\dfrac{1}{12}$
$\therefore$ Least students are playing {{{correctAnswer}}} |
| correctAnswer | |
Answers