30256
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
Variant 0
DifficultyLevel
530
Question
At a market stall, lemonade is sold in 250 mL cups. If 5 litres of lemonade is sold in total, how many cups of lemonade were sold?
Worked Solution
|
|
| 5 L |
= 5 × 1000 |
|
= 5000 mL |
|
|
| 2505000 |
= 25500 |
|
= 20 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | At a market stall, lemonade is sold in 250 mL cups. If 5 litres of lemonade is sold in total, how many cups of lemonade were sold? |
| solution | sm_nogap Convert litres to mL:
| | |
| :| - |
| 5 L | = 5 $\times$ 1000 |
| | = 5000 mL|
sm_nogap Convert to 250 mL cups:
| | |
| :| - |
| $\dfrac{5000}{250}$ | = $\dfrac{500}{25}$ |
| | = 20|
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
534
Question
80 cm of string is required to tie up one package to send in the mail.
If a spool contains 4 metres of string, how many packages can be sent in the mail?
Worked Solution
Convert metres to centimetres:
|
|
| 4 metres |
= 4 × 100 |
|
= 400 cm |
|
|
| 80400 |
= 840 |
|
= 5 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | 80 cm of string is required to tie up one package to send in the mail.
If a spool contains 4 metres of string, how many packages can be sent in the mail? |
| solution | sm_nogap Convert metres to centimetres:
| | |
| :| - |
| 4 metres | = 4 $\times$ 100 |
| | = 400 cm|
sm_nogap Number of 80cm pieces:
| | |
| :| - |
| $\dfrac{400}{80}$ | = $\dfrac{40}{8}$ |
| | = 5|
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
537
Question
Peter wants to buy 2 kilograms of bananas.
If a single banana weighs 125 grams, how many bananas will Peter need to buy?
Worked Solution
Convert kilograms to grams:
|
|
| 2 kilograms |
= 2 × 1000 |
|
= 2000 grams |
Number of bananas to purchase:
|
|
| 1252000 |
= 2504000 |
|
= 25400 |
|
= 16 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Peter wants to buy 2 kilograms of bananas.
If a single banana weighs 125 grams, how many bananas will Peter need to buy? |
| solution | sm_nogap Convert kilograms to grams:
| | |
| :| - |
| 2 kilograms | = 2 $\times$ 1000 |
| | = 2000 grams|
sm_nogap Number of bananas to purchase:
| | |
| :| - |
| $\dfrac{2000}{125}$ | = $\dfrac{4000}{250}$ |
| | = $\dfrac{400}{25}$ |
| | = 16|
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
539
Question
The battery of a medical device lasts for exactly 20 hours.
How many batteries are required to run the device for a 5-day period?
Worked Solution
|
|
| 5 days |
= 5 × 24 |
|
= 120 hours |
Number of batteries required:
|
|
| 20120 |
= 212 |
|
= 6 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The battery of a medical device lasts for exactly 20 hours.
How many batteries are required to run the device for a 5-day period? |
| solution | sm_nogap Convert days to hours:
| | |
| :| - |
| 5 days | = 5 $\times$ 24 |
| | = 120 hours|
sm_nogap Number of batteries required:
| | |
| - :| - |
| $\dfrac{120}{20}$ | = $\dfrac{12}{2}$ |
| | = 6 |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
543
Question
A cross country running circuit is measured at 800 metres.
A cross country running event requires competitors to run a distance of two kilometres.
How many laps of the circuit would runners need to complete?
Worked Solution
Convert kilometres to metres:
|
|
| 2 km |
= 2 × 1000 |
|
= 2000 metres |
|
|
| 8002000 |
= 820 |
|
= 2.5 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A cross country running circuit is measured at 800 metres.
A cross country running event requires competitors to run a distance of two kilometres.
How many laps of the circuit would runners need to complete? |
| solution | sm_nogap Convert kilometres to metres:
| | |
| :| - |
| 2 km | = 2 $\times$ 1000 |
| | = 2000 metres|
sm_nogap Number of laps:
| | |
| - :| - |
| $\dfrac{2000}{800}$ | = $\dfrac{20}{8}$ |
| | = 2.5 |
|
| correctAnswer | |
Answers