20045
Question
A painter mixes {{colour1}} and {{colour2}} paint in the ratio {{ratio}} to produce a {{colour3}} colour.
How many litres of {{colour1}} paint and {{colour2}} paint are required to get {{quantity1}} litres of the {{colour3}} paint?
Worked Solution
{{colour1}} : {{colour2}} = {{ratio}}
⇒ {{fraction}} of total litres are {{colour1}}
⇒ {{fraction}} × quantity1=quantity2 litres of {{colour1}}
∴ {{{correctAnswer}}} litres are required.
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
Variant 0
DifficultyLevel
561
Question
A painter mixes red and blue paint in the ratio 1:3 to produce a purple colour.
How many litres of red paint and blue paint are required to get 60 litres of the purple paint?
Worked Solution
red : blue = 1:3
⇒ 41 of total litres are red
⇒ 41 × 60=15 litres of red
∴ 15 red and 45 blue litres are required.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| colour1 | |
| colour2 | |
| ratio | |
| colour3 | |
| quantity1 | |
| fraction | |
| quantity2 | |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
561
Question
A painter mixes yellow and red paint in the ratio 1:4 to produce a tangerine colour.
How many litres of yellow paint and red paint are required to get 60 litres of the tangerine paint?
Worked Solution
yellow : red = 1:4
⇒ 51 of total litres are yellow
⇒ 51 × 60=12 litres of yellow
∴ 12 yellow and 48 red litres are required.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| colour1 | |
| colour2 | |
| ratio | |
| colour3 | |
| quantity1 | |
| fraction | |
| quantity2 | |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
562
Question
A painter mixes blue and yellow paint in the ratio 1:3 to produce a green colour.
How many litres of blue paint and yellow paint are required to get 36 litres of the green paint?
Worked Solution
blue : yellow = 1:3
⇒ 41 of total litres are blue
⇒ 41 × 36=9 litres of blue
∴ 9 blue and 27 yellow litres are required.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| colour1 | |
| colour2 | |
| ratio | |
| colour3 | |
| quantity1 | |
| fraction | |
| quantity2 | |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
563
Question
A painter mixes blue and yellow paint in the ratio 1:5 to produce a teal colour.
How many litres of blue paint and yellow paint are required to get 30 litres of the teal paint?
Worked Solution
blue : yellow = 1:5
⇒ 61 of total litres are blue
⇒ 61 × 30=5 litres of blue
∴ 5 blue and 25 yellow litres are required.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| colour1 | |
| colour2 | |
| ratio | |
| colour3 | |
| quantity1 | |
| fraction | |
| quantity2 | |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
561
Question
A painter mixes lemon and orange paint in the ratio 1:5 to produce a marigold colour.
How many litres of lemon paint and orange paint are required to get 60 litres of the marigold paint?
Worked Solution
lemon : orange = 1:5
⇒ 61 of total litres are lemon
⇒ 61 × 60=10 litres of lemon
∴ 10 lemon and 50 orange litres are required.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| colour1 | |
| colour2 | |
| ratio | |
| colour3 | |
| quantity1 | |
| fraction | |
| quantity2 | |
| correctAnswer | |
Answers