Algebra, NAPX-p170065v01
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
Variant 0
DifficultyLevel
594
Question
A salesman earns $84 for every 7 litres of paint he sells.
Which expression shows how much he would earn for selling x litres?
Worked Solution
84 → 7 litres
84 ÷ 7 → 1 litre
∴ (84÷7)×x → x litres
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A salesman earns $84 for every 7 litres of paint he sells.
Which expression shows how much he would earn for selling $\large x$ litres? |
| workedSolution | 84 $\rarr$ 7 litres
84 $\div$ 7 $\rarr$ 1 litre
$\therefore$ {{{correctAnswer}}} $\rarr \ \large x$ litres
|
| correctAnswer | $(84 \div 7) \times \large x$ |
Answers
| Is Correct? | Answer |
| x | (84×7)÷x |
| x | (84÷7)÷x |
| ✓ | (84÷7)×x |
| x | (84−7)×x |
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
Variant 1
DifficultyLevel
596
Question
A fitness instructor earns $90 for every 4 hours of instruction she provides.
Which expression shows how much she would earn for providing x hours of instruction?
Worked Solution
90 → 4 hours
90 ÷ 4 → 1 hour
∴ (90÷4)×x → x hours
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A fitness instructor earns $90 for every 4 hours of instruction she provides.
Which expression shows how much she would earn for providing $\large x$ hours of instruction? |
| workedSolution | 90 $\rarr$ 4 hours
90 $\div$ 4 $\rarr$ 1 hour
$\therefore$ {{{correctAnswer}}} $\rarr \ \large x$ hours
|
| correctAnswer | $(90 \div 4) \times \large x$ |
Answers
| Is Correct? | Answer |
| ✓ | (90÷4)×x |
| x | (90×4)÷x |
| x | (90÷4)÷x |
| x | (90−4)×x |
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
Variant 2
DifficultyLevel
598
Question
A quad bike hire company charges $280 for every 5 hours of hire.
Which expression shows how much would would be charged for a hire of x hours?
Worked Solution
280 → 5 hours
280 ÷ 5 → 1 hour
∴ (280÷5)×x → x hours
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A quad bike hire company charges $280 for every 5 hours of hire.
Which expression shows how much would would be charged for a hire of $\large x$ hours? |
| workedSolution | 280 $\rarr$ 5 hours
280 $\div$ 5 $\rarr$ 1 hour
$\therefore$ {{{correctAnswer}}} $\rarr \ \large x$ hours
|
| correctAnswer | $(280 \div 5) \times \large x$ |
Answers
| Is Correct? | Answer |
| x | (280−5)×x |
| x | (280×5)÷x |
| x | (280÷5)÷x |
| ✓ | (280÷5)×x |
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
Variant 3
DifficultyLevel
598
Question
A pet shop charges $120 for every 8 kilograms of dog biscuits it sells.
Which expression shows how much would be charged for a sale of x kilograms?
Worked Solution
120 → 8 kilograms
120 ÷ 8 → 1 kilogram
∴ (120÷8)×x → x kilograms
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A pet shop charges $120 for every 8 kilograms of dog biscuits it sells.
Which expression shows how much would be charged for a sale of $\large x$ kilograms? |
| workedSolution | 120 $\rarr$ 8 kilograms
120 $\div$ 8 $\rarr$ 1 kilogram
$\therefore$ {{{correctAnswer}}} $\rarr \ \large x$ kilograms
|
| correctAnswer | $(120 \div 8) \times \large x$ |
Answers
| Is Correct? | Answer |
| x | (120×8)÷x |
| ✓ | (120÷8)×x |
| x | (120÷8)÷x |
| x | (120−8)×x |
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
Variant 4
DifficultyLevel
600
Question
A market stall holder charges $36 for every 4 jars of honey they sell.
Which expression shows how much would be charged for a sale of x jars?
Worked Solution
36 → 4 jars
36 ÷ 4 → 1 jar
∴ (36÷4)×x → x jars
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A market stall holder charges $36 for every 4 jars of honey they sell.
Which expression shows how much would be charged for a sale of $\large x$ jars? |
| workedSolution | 36 $\rarr$ 4 jars
36 $\div$ 4 $\rarr$ 1 jar
$\therefore$ {{{correctAnswer}}} $\rarr \ \large x$ jars
|
| correctAnswer | $(36 \div 4) \times \large x$ |
Answers
| Is Correct? | Answer |
| x | (36×4÷x |
| ✓ | (36÷4)×x |
| x | (36÷4)÷x |
| x | (36−4)×x |
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
Variant 5
DifficultyLevel
602
Question
Jason paid $102.60 for 45 litres of petrol.
Which expression shows how much he would pay for x litres of petrol?
Worked Solution
102.60 → 45 litres
102.60 ÷ 45 → 1 litre
∴ (102.60÷45)×x → x litres
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Jason paid $102.60 for 45 litres of petrol.
Which expression shows how much he would pay for $\large x$ litres of petrol? |
| workedSolution | 102.60 $\rarr$ 45 litres
102.60 $\div$ 45 $\rarr$ 1 litre
$\therefore$ {{{correctAnswer}}} $\rarr \ \large x$ litres
|
| correctAnswer | $(102.60 \div 45) \times \large x$ |
Answers
| Is Correct? | Answer |
| x | (102.60÷45)÷x |
| x | (102.60−45)×x |
| x | (102.60×45÷x |
| ✓ | (102.60÷45)×x |