20357
Question
The measurements of the prisms below are all in centimetres.
Which prism has the capacity to hold exactly {{litre}} of water?
Worked Solution
1 mL ⇒1 cm3
{{conversion}}
|
|
| {{work1}} |
= {{work2}} |
|
= {{work3}} |
∴ Correct prism is:
{{{correctAnswer}}}
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
Variant 0
DifficultyLevel
600
Question
The measurements of the prisms below are all in centimetres.
Which prism has the capacity to hold exactly 1 litre of water?
Worked Solution
1 mL ⇒1 cm3
1 L ⇒ 1000 cm3
|
|
| 10 × 5 × 20 |
= 10 × 100 |
|
= 1000 |
∴ Correct prism is:
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| litre | |
| conversion | 1 L $\rArr\ 1000 \ \text{cm}^3$ |
| work1 | 10 $\times$ 5 $\times$ 20 |
| work2 | |
| work3 | |
| correctAnswer | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/01/5var323_a.svg 100 indent vpad |
Answers
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
Variant 1
DifficultyLevel
600
Question
The measurements of the prisms below are all in centimetres.
Which prism has the capacity to hold exactly 1 litre of water?
Worked Solution
1 mL ⇒1 cm3
1 L ⇒ 1000 cm3
|
|
| 50 × 4 × 5 |
= 200 × 5 |
|
= 1000 |
∴ Correct prism is:
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| litre | |
| conversion | 1 L $\rArr\ 1000\ \text{cm}^3$ |
| work1 | |
| work2 | |
| work3 | |
| correctAnswer | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/01/5var323_iid.svg 142 indent vpad |
Answers
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
Variant 2
DifficultyLevel
544
Question
The measurements of the prisms below are all in centimetres.
Which prism has the capacity to hold exactly 2 litres of water?
Worked Solution
1 mL ⇒1 cm3
2 L ⇒ 2000 cm3
|
|
| 10 × 20 × 10 |
= 200 × 10 |
|
= 2000 |
∴ Correct prism is:
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| litre | |
| conversion | 2 L $\rArr\ 2000\ \text{cm}^3$ |
| work1 | 10 $\times$ 20 $\times$ 10 |
| work2 | |
| work3 | |
| correctAnswer | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/01/5var323_iiia.svg 132 indent vpad |
Answers
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
Variant 3
DifficultyLevel
600
Question
The measurements of the prisms below are all in centimetres.
Which prism has the capacity to hold exactly 1 litre of water?
Worked Solution
1 mL ⇒1 cm3
1 L ⇒ 1000 cm3
|
|
| 20 × 5 × 10 |
= 100 × 10 |
|
= 1000 |
∴ Correct prism is:
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| litre | |
| conversion | 1 L $\rArr\ 1000\ \text{cm}^3$ |
| work1 | 20 $\times$ 5 $\times$ 10 |
| work2 | |
| work3 | |
| correctAnswer | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/01/5var323_ivb.svg 158 indent vpad |
Answers
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
Variant 4
DifficultyLevel
605
Question
The measurements of the prisms below are all in centimetres.
Which prism has the capacity to hold exactly 2 litres of water?
Worked Solution
1 mL ⇒1 cm3
2 L ⇒ 2000 cm3
|
|
| 40 × 10 × 5 |
= 400 × 5 |
|
= 2000 |
∴ Correct prism is:
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| litre | |
| conversion | 2 L $\rArr\ 2000\ \text{cm}^3$ |
| work1 | 40 $\times$ 10 $\times$ 5 |
| work2 | |
| work3 | |
| correctAnswer | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/01/5var323_va.svg 158 indent vpad |
Answers