20360
Question
Concrete is poured to make a {{object}}.
The dimensions of the slab are shown in the diagram below.
{{image}}
If the concrete costs ${{cost}} per cubic metre to pour, what is the cost of the slab?
Worked Solution
{{convert}}
|
|
Volume poured |
= {{working1}} |
|
= {{volume}} m3 |
|
|
∴ Cost |
= {{volume}} × {{cost}} |
|
= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
597
Question
Concrete is poured to make a pathway.
The dimensions of the slab are shown in the diagram below.
If the concrete costs $180 per cubic metre to pour, what is the cost of the slab?
Worked Solution
30 cm = 0.3 metres
|
|
Volume poured |
= 8 × 2 × 0.3 |
|
= 4.8 m3 |
|
|
∴ Cost |
= 4.8 × 180 |
|
= $864 |
Question Type
Multiple Choice (One Answer)
Variables
Variable name | Variable value |
object | |
image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/01/5var326_i.svg 380 indent3 vpad |
cost | |
convert | |
working1 | 8 $\times$ 2 $\times$ 0.3 |
volume | |
correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
595
Question
Concrete is poured to make a driveway.
The dimensions of the slab are shown in the diagram below.
If the concrete costs $220 per cubic metre to pour, what is the cost of the slab?
Worked Solution
40 cm = 0.4 metres
|
|
Volume poured |
= 4 × 5 × 0.4 |
|
= 8 m3 |
|
|
∴ Cost |
= 8 × 220 |
|
= $1760 |
Question Type
Multiple Choice (One Answer)
Variables
Variable name | Variable value |
object | |
image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/01/5var326_ii.svg 380 indent3 vpad |
cost | |
convert | |
working1 | 4 $\times$ 5 $\times$ 0.4 |
volume | |
correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
597
Question
Concrete is poured to make a golf-cart pathway.
The dimensions of the slab are shown in the diagram below.
If the concrete costs $300 per cubic metre to pour, what is the cost of the slab?
Worked Solution
20 cm = 0.2 metres
|
|
Volume poured |
= 10 × 2 × 0.2 |
|
= 4 m3 |
|
|
∴ Cost |
= 4 × 300 |
|
= $1200 |
Question Type
Multiple Choice (One Answer)
Variables
Variable name | Variable value |
object | |
image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/01/5var326_iii.svg 370 indent3 vpad |
cost | |
convert | |
working1 | 10 $\times$ 2 $\times$ 0.2 |
volume | |
correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
599
Question
Concrete is poured to make a swimming pool base.
The dimensions of the slab are shown in the diagram below.
If the concrete costs $210 per cubic metre to pour, what is the cost of the slab?
Worked Solution
60 cm = 0.6 metres
|
|
Volume poured |
= 8 × 5 × 0.6 |
|
= 24 m3 |
|
|
∴ Cost |
= 24 × 210 |
|
= $5040 |
Question Type
Multiple Choice (One Answer)
Variables
Variable name | Variable value |
object | |
image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/01/5var326_iv.svg 360 indent3 vpad |
cost | |
convert | |
working1 | 8 $\times$ 5 $\times$ 0.6 |
volume | |
correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
601
Question
Concrete is poured to make a back deck.
The dimensions of the slab are shown in the diagram below.
If the concrete costs $240 per cubic metre to pour, what is the cost of the slab?
Worked Solution
15 cm = 0.15 metres
|
|
Volume poured |
= 4 × 7 × 0.15 |
|
= 4.2 m3 |
|
|
∴ Cost |
= 4.2 × 240 |
|
= $1008 |
Question Type
Multiple Choice (One Answer)
Variables
Variable name | Variable value |
object | |
image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/01/5var326_v.svg 370 indent3 vpad |
cost | |
convert | |
working1 | 4 $\times$ 7 $\times$ 0.15 |
volume | |
correctAnswer | |
Answers