20183
Question
{{name}} is a {{work}}.
If {{gender}} needs {{mass1}} kilograms of {{item1}} to mix with {{item2}} and {{item3}} to make {{mass2}} kilograms of {{item4}}, how many kilograms of {{item1}} does {{gender}} need to make 1 kilogram of {{item4}}?
Worked Solution
{{mass1}} kg of {{item1}} ⇒ {{mass2}} kg of {{item4}}
{{{correctAnswer}}} kg of {{item1}} ⇒ 1 kg of {{item4}}
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
Variant 0
DifficultyLevel
575
Question
Guy is a builder.
If he needs s kilograms of sand to mix with concrete and water to make c kilograms of cement, how many kilograms of sand does he need to make 1 kilogram of cement?
Worked Solution
s kg of sand ⇒ c kg of cement
cs kg of sand ⇒ 1 kg of cement
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| work | |
| gender | |
| mass1 | |
| item1 | |
| item2 | |
| item3 | |
| mass2 | |
| item4 | |
| correctAnswer | $\dfrac{\large s}{\large c}$ |
Answers
| Is Correct? | Answer |
| x | cs+c |
| x | |
| ✓ | cs |
| x | c−sc |
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
Variant 1
DifficultyLevel
575
Question
Michelle is a baker.
If she needs s kilograms of sugar to mix with flour, yeast and water to make d kilograms of dough, how many kilograms of sugar does she need to make 1 kilogram of dough?
Worked Solution
s kg of sugar ⇒ d kg of dough
ds kg of sugar ⇒ 1 kg of dough
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| work | |
| gender | |
| mass1 | |
| item1 | |
| item2 | |
| item3 | |
| mass2 | |
| item4 | |
| correctAnswer | $\dfrac{\large s}{\large d}$ |
Answers
| Is Correct? | Answer |
| x | sd |
| x | ss+d |
| x | |
| ✓ | ds |
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
Variant 2
DifficultyLevel
573
Question
Bob is a pie maker.
If he needs m kilograms of meat to mix with gravy and salt to make p kilograms of pie mince, how many kilograms of meat does he need to make 1 kilogram of pie mince?
Worked Solution
m kg of meat ⇒ p kg of pie mince
pm kg of meat ⇒ 1 kg of pie mince
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| work | |
| gender | |
| mass1 | |
| item1 | |
| item2 | |
| item3 | |
| mass2 | |
| item4 | |
| correctAnswer | $\dfrac{\large m}{\large p}$ |
Answers
| Is Correct? | Answer |
| ✓ | pm |
| x | |
| x | pp+m |
| x | mp |
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
Variant 3
DifficultyLevel
576
Question
Leah is a an Italian chef.
If she needs p kilograms of flour to mix with sugar and water to make q kilograms of pasta dough, how many kilograms of flour does she need to make 1 kilogram of pasta dough?
Worked Solution
p kg of flour ⇒ q kg of pasta dough
qp kg of flour ⇒ 1 kg of pasta dough
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| work | |
| gender | |
| mass1 | |
| item1 | |
| item2 | |
| item3 | |
| mass2 | |
| item4 | |
| correctAnswer | $\dfrac{\large p}{\large q}$ |
Answers
| Is Correct? | Answer |
| x | qp+q |
| x | pq |
| x | qq−p |
| ✓ | qp |
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
Variant 4
DifficultyLevel
573
Question
Jamie is a chef.
If he needs c kilograms of cheese to mix with potatoes and cream to make p kilograms of potato bake, how many kilograms of cheese does he need to make 1 kilogram of potato bake?
Worked Solution
c kg of cheese ⇒ p kg of potato bake
pc kg of cheese ⇒ 1 kg of potato bake
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| work | |
| gender | |
| mass1 | |
| item1 | |
| item2 | |
| item3 | |
| mass2 | |
| item4 | |
| correctAnswer | $\dfrac{\large c}{\large p}$ |
Answers
| Is Correct? | Answer |
| x | |
| x | pp+c |
| ✓ | pc |
| x | pp−c |