20187
Question
A {{event}} has {{number1}} {{pens}} that can each hold {{number2}} {{animal1}}.
If each yard is {{frac1}} full, how many {{animal1}}, in total, are for sale at the auction?
Worked Solution
|
| = {{frac2}} × {{number2}} |
| = {{total}} |
∴ Total {{animal1}} for sale
|
| = {{total}} × {{number1}} |
| = {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
564
Question
A cattle auction has 90 holding pens that can each hold 24 cattle.
If each yard is one-third full, how many cattle, in total, are for sale at the auction?
Worked Solution
|
| = 31 × 24 |
| = 8 |
∴ Total cattle for sale
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| event | |
| number1 | |
| pens | |
| number2 | |
| animal1 | |
| frac1 | |
| animal2 | |
| frac2 | |
| total | |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
564
Question
A sheep auction has 140 holding pens that can each hold 12 sheep.
If each yard is one-quarter full, how many sheep, in total, are for sale at the auction?
Worked Solution
|
| = 41 × 12 |
| = 3 |
∴ Total sheep for sale
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| event | |
| number1 | |
| pens | |
| number2 | |
| animal1 | |
| frac1 | |
| animal2 | |
| frac2 | |
| total | |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
564
Question
A cattle auction has 110 holding pens that can each hold 36 cattle.
If each yard is one-quarter full, how many cattle, in total, are for sale at the auction?
Worked Solution
|
| = 41 × 36 |
| = 9 |
∴ Total cattle for sale
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| event | |
| number1 | |
| pens | |
| number2 | |
| animal1 | |
| frac1 | |
| animal2 | |
| frac2 | |
| total | |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
564
Question
A sheep auction has 70 holding pens that can each hold 12 sheep.
If each yard is two-thirds full, how many sheep, in total, are for sale at the auction?
Worked Solution
|
| = 32 × 12 |
| = 8 |
∴ Total sheep for sale
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| event | |
| number1 | |
| pens | |
| number2 | |
| animal1 | |
| frac1 | |
| animal2 | |
| frac2 | |
| total | |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
564
Question
A cattle auction has 160 holding pens that can each hold 20 cattle.
If each yard is one-quarter full, how many cattle, in total, are for sale at the auction?
Worked Solution
|
| = 41 × 20 |
| = 5 |
∴ Total cattle for sale
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| event | |
| number1 | |
| pens | |
| number2 | |
| animal1 | |
| frac1 | |
| animal2 | |
| frac2 | |
| total | |
| correctAnswer | |
Answers