20178
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
Variant 0
DifficultyLevel
635
Question
Manoj is making a number of curries.
He has 8 cups of coconut milk.
Manoj uses 32 of a cup of coconut milk for every curry.
What is the maximum number of curries Manoj can make?
Worked Solution
|
|
| Maximum curries |
= 8÷32 |
|
= 8×23 |
|
= 12 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Manoj is making a number of curries.
He has 8 cups of coconut milk.
Manoj uses $\dfrac{2}{3}$ of a cup of coconut milk for every curry.
What is the maximum number of curries Manoj can make?
|
| workedSolution |
| | |
| --------------------- | ---------------------------------------|
| Maximum curries | = $8 \div \dfrac{2}{3}$ |
| | = $8 \times \dfrac{3}{2}$ |
| | = {{correctAnswer}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
640
Question
Benjamin is making a number of apple pies.
He has 12 kilograms of apples.
Benjamin uses 52 of a kilogram of apples for every apple pie.
What is the maximum number of apple pies Benjamin can make?
Worked Solution
|
|
| Maximum apple pies |
= 12÷52 |
|
= 12×25 |
|
= 30 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Benjamin is making a number of apple pies.
He has 12 kilograms of apples.
Benjamin uses $\dfrac{2}{5}$ of a kilogram of apples for every apple pie.
What is the maximum number of apple pies Benjamin can make?
|
| workedSolution |
| | |
| ---------------------: | ---------------------------------------|
| Maximum apple pies| = $12 \div \dfrac{2}{5}$ |
| | = $12 \times \dfrac{5}{2}$ |
| | = {{correctAnswer}} |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
642
Question
Bailey is making a number of bread boards.
He has 15 metres of timber.
Bailey uses 73 of a metre of timber for every bread board.
What is the maximum number of bread boards Bailey can make?
Worked Solution
|
|
| Maximum bread boards |
= 15÷73 |
|
= 15×37 |
|
= 35 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Bailey is making a number of bread boards.
He has 15 metres of timber.
Bailey uses $\dfrac{3}{7}$ of a metre of timber for every bread board.
What is the maximum number of bread boards Bailey can make? |
| workedSolution |
| | |
| --------------------- | ---------------------------------------|
| Maximum bread boards| = $15 \div \dfrac{3}{7}$ |
| | = $15 \times \dfrac{7}{3}$ |
| | = {{correctAnswer}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
678
Question
Sandra has 2 kilograms of flour to make cupcakes.
Sandra uses 52 of a kilogram of flour for every batch of 24 cupcakes she makes.
What is the maximum number of cupcakes Sandra can make?
Worked Solution
|
|
| Maximum batches of cupcakes |
= 2÷52 |
|
= 2×25 |
|
= 5 batches |
|
|
|
|
| Maximum cupcakes |
= 24×5 |
|
= 120 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Sandra has 2 kilograms of flour to make cupcakes.
Sandra uses $\dfrac{2}{5}$ of a kilogram of flour for every batch of 24 cupcakes she makes.
What is the maximum number of cupcakes Sandra can make? |
| workedSolution |
| | |
| --------------------- | ---------------------------------------|
| Maximum batches of cupcakes| = $2 \div \dfrac{2}{5}$ |
| | = $2 \times \dfrac{5}{2}$ |
| | = 5 batches |
| | |
| | |
| --------------------- | ---------------------------------------|
| Maximum cupcakes| = $24 \times 5$ |
| | = {{correctAnswer}} |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
703
Question
Xanto is laying a number of driveways.
His cement truck holds 7.2 cubic metres of concrete.
Xanto uses 252 cubic metres of concrete for every driveway he lays.
What is the maximum number of driveways Xanto can lay?
Worked Solution
|
|
| Maximum driveways |
= 7.2÷252 |
|
= 751÷512 |
|
= 536×125 |
|
= 3 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Xanto is laying a number of driveways.
His cement truck holds 7.2 cubic metres of concrete.
Xanto uses $2\dfrac{2}{5}$ cubic metres of concrete for every driveway he lays.
What is the maximum number of driveways Xanto can lay? |
| workedSolution |
| | |
| --------------------- | ---------------------------------------|
| Maximum driveways| = $7.2 \div 2\dfrac{2}{5}$ |
| | = 7$\dfrac{1}{5}\div \dfrac{12}{5}$ |
| | = $\dfrac{36}{5} \times \dfrac{5}{12}$ |
| | = {{correctAnswer}} |
|
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | |
| ✓ | |
| x | |
| x | 17257 |
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
Variant 5
DifficultyLevel
680
Question
A cement company is laying driveways in a housing development.
One cement truck holds 7.2 cubic metres of concrete.
Each driveway uses 353 cubic metres of concrete.
What is the maximum number of driveways that can be laid if 3 trucks are used?
Worked Solution
Maximum driveways (one truck)
|
|
|
= 7.2÷353 |
|
=751÷518 |
|
= 536×185 |
|
= 2 |
∴ Maximum driveways (three trucks) = 6
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A cement company is laying driveways in a housing development.
One cement truck holds 7.2 cubic metres of concrete.
Each driveway uses $3\dfrac{3}{5}$ cubic metres of concrete.
What is the maximum number of driveways that can be laid if 3 trucks are used? |
| workedSolution | sm_nogap Maximum driveways (one truck)
>| | |
| --------------------- | ---------------------------------------|
| | = $7.2 \div 3\dfrac{3}{5}$
| | =$7\dfrac{1}{5}\div \dfrac{18}{5}$
| | = $\dfrac{36}{5} \times \dfrac{5}{18}$ |
| | = 2 |
$\therefore$ Maximum driveways (three trucks) = {{{correctAnswer}}}
|
| correctAnswer | |
Answers