30258
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
Variant 0
DifficultyLevel
568
Question
The total cost of 3 apples and 2 bananas is $1.50.
The total cost of 4 tangerines is $1.20.
What is the average price of each piece of fruit?
Worked Solution
|
|
| Total cost |
= 1.50 + 1.20 |
|
= $2.70 |
|
|
| Total pieces of fruit |
= 3 + 2 + 4 |
|
= 9 |
|
|
| Average price |
= 92.70 |
|
= $0.30 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The total cost of 3 apples and 2 bananas is $1.50.
The total cost of 4 tangerines is $1.20.
What is the average price of each piece of fruit? |
| solution |
| | |
| -------: | -- |
| Total cost | = 1.50 + 1.20 |
| | = $2.70 |
| | |
| -------: | -- |
| Total pieces of fruit | = 3 + 2 + 4 |
| | = 9 |
| | |
| -------: | -- |
| Average price | = $\dfrac{2.70}{9}$ |
| | = $0.30 |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
568
Question
The total weight of 3 goats and 2 sheep is 1000 kg.
The total weight of 3 pigs is 600 kg.
What is the average weight of each animal?
Worked Solution
|
|
| Total weight |
= 1000 + 600 |
|
= 1600 kg |
|
|
| Number of animals |
= 3 + 2 + 3 |
|
= 8 |
|
|
| Average weight |
= 81600 |
|
= 200 kg |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The total weight of 3 goats and 2 sheep is 1000 kg.
The total weight of 3 pigs is 600 kg.
What is the average weight of each animal?
|
| solution |
| | |
| -------: | -- |
| Total weight| = 1000 + 600 |
| | = 1600 kg |
| | |
| -------: | -- |
| Number of animals | = 3 + 2 + 3 |
| | = 8 |
| | |
| -------: | -- |
| Average weight | = $\dfrac{1600}{8}$ |
| | = 200 kg |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
568
Question
The total length of 5 cane toads and 4 Surinam toads is 194 cm.
The total length of 3 common toads is 46 cm.
What is the average length of the toads?
Worked Solution
|
|
| Total length of all toads |
= 194 + 46 |
|
= 240 |
|
|
| Number of toads |
= 5 + 4 + 3 |
|
= 12 |
|
|
| Average length |
= 12240 |
|
= 20 cm |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The total length of 5 cane toads and 4 Surinam toads is 194 cm.
The total length of 3 common toads is 46 cm.
What is the average length of the toads? |
| solution |
| | |
| -------: | -- |
| Total length of all toads | = 194 + 46 |
| | = 240 |
| | |
| -------: | -- |
| Number of toads | = 5 + 4 + 3 |
| | = 12 |
| | |
| -------: | -- |
| Average length | = $\dfrac{240}{12}$ |
| | = 20 cm |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
568
Question
Bryan measures the head widths of racquets in his sporting cupboard.
The total head width of 1 tennis racquet and 4 squash racquets is 112 cm.
The total head width of 2 badminton racquets is 42 cm.
What is the average head width of all the racquets in his cupboard?
Worked Solution
|
|
| Total of all head widths |
= 112 + 42 |
|
= 154 cm |
|
|
| Number of racquets |
= 1 + 4 + 2 |
|
= 7 |
|
|
| Average head width |
= 7154 |
|
= 22 cm |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Bryan measures the head widths of racquets in his sporting cupboard.
The total head width of 1 tennis racquet and 4 squash racquets is 112 cm.
The total head width of 2 badminton racquets is 42 cm.
What is the average head width of all the racquets in his cupboard? |
| solution |
| | |
| -------: | -- |
| Total of all head widths | = 112 + 42 |
| | = 154 cm |
| | |
| -------: | -- |
| Number of racquets | = 1 + 4 + 2 |
| | = 7 |
| | |
| -------: | -- |
| Average head width | = $\dfrac{154}{7}$ |
| | = 22 cm |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
568
Question
The total capacity of 6 cups and 1 jug is 1.8 litres.
The total capacity of 5 glasses is 1.2 litres.
What is the average capacity of all the items?
Worked Solution
|
|
| Total capacity of all items |
= 1.8 + 1.2 |
|
= 3 litres |
|
= 3000 mL |
|
|
| Number of items |
= 6 + 1 + 5 |
|
= 12 |
|
|
| Average capacity |
= 123000 |
|
= 250 mL |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The total capacity of 6 cups and 1 jug is 1.8 litres.
The total capacity of 5 glasses is 1.2 litres.
What is the average capacity of all the items? |
| solution |
| | |
| -------: | -- |
| Total capacity of all items | = 1.8 + 1.2 |
| | = 3 litres |
| | = 3000 mL |
| | |
| -------: | -- |
| Number of items | = 6 + 1 + 5 |
| | = 12 |
| | |
| -------: | -- |
| Average capacity | = $\dfrac{3000}{12}$ |
| | = 250 mL |
|
| correctAnswer | |
Answers