30044
Question
A type of mortar can be produced by mixing cement and sand in the ratio {{ratio}}.
How much {{choose1}} is required to make {{mass}} kilograms of this mortar?
Worked Solution
Cement : Sand = {{ratio}}
⇒ {{fraction}} of mortar is {{choose1}}
|
|
| ∴ Sand required |
= {{fraction}} × {{mass}} |
|
= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
565
Question
A type of mortar can be produced by mixing cement and sand in the ratio 2:3.
How much sand is required to make 30 kilograms of this mortar?
Worked Solution
Cement : Sand = 2:3
⇒ 53 of mortar is sand
|
|
| ∴ Sand required |
= 53 × 30 |
|
= 18 kilograms |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| ratio | |
| choose1 | |
| mass | |
| fraction | |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
565
Question
A type of mortar can be produced by mixing cement and sand in the ratio 3:4.
How much sand is required to make 28 kilograms of this mortar?
Worked Solution
Cement : Sand = 3:4
⇒ 74 of mortar is sand
|
|
| ∴ Sand required |
= 74 × 28 |
|
= 16 kilograms |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| ratio | |
| choose1 | |
| mass | |
| fraction | |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
565
Question
A type of mortar can be produced by mixing cement and sand in the ratio 2:5.
How much cement is required to make 35 kilograms of this mortar?
Worked Solution
Cement : Sand = 2:5
⇒ 72 of mortar is cement
|
|
| ∴ Sand required |
= 72 × 35 |
|
= 10 kilograms |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| ratio | |
| choose1 | |
| mass | |
| fraction | |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
565
Question
A type of mortar can be produced by mixing cement and sand in the ratio 3:5.
How much sand is required to make 80 kilograms of this mortar?
Worked Solution
Cement : Sand = 3:5
⇒ 85 of mortar is sand
|
|
| ∴ Sand required |
= 85 × 80 |
|
= 50 kilograms |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| ratio | |
| choose1 | |
| mass | |
| fraction | |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
565
Question
A type of mortar can be produced by mixing cement and sand in the ratio 2:3.
How much cement is required to make 30 kilograms of this mortar?
Worked Solution
Cement : Sand = 2:3
⇒ 52 of mortar is cement
|
|
| ∴ Sand required |
= 52 × 30 |
|
= 12 kilograms |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| ratio | |
| choose1 | |
| mass | |
| fraction | |
| correctAnswer | |
Answers