Number, NAPX9-TLC-25 v3 SA
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
Variant 0
DifficultyLevel
528
Question
A couple decided to get married at a resort and sent out invitations to 120 guests.
If 53 responded that they could attend, how many guests would be at the wedding?
Worked Solution
|
|
| Guests Attending |
= 53×120 |
|
= 3×24 |
|
= 72 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | A couple decided to get married at a resort and sent out invitations to 120 guests.
If $\dfrac{3}{5}$ responded that they could attend, how many guests would be at the wedding? |
| workedSolution |
|||
|-|-|
|Guests Attending|= $\dfrac{3}{5} \times 120$|
||= $3 \times 24$|
||= {{{correctAnswer0}}}|
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 72 | |
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
Variant 1
DifficultyLevel
526
Question
Bill races pigeons and owns 80.
A structure he built can shelter 52 of the pigeons.
How many pigeons can be sheltered under the structure?
Worked Solution
|
|
| Pigeons sheltered |
= 52×80 |
|
= 2×16 |
|
= 32 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Bill races pigeons and owns 80.
A structure he built can shelter $\dfrac{2}{5}$ of the pigeons.
How many pigeons can be sheltered under the structure? |
| workedSolution |
|||
|-|-|
|Pigeons sheltered|= $\dfrac{2}{5} \times 80$|
||= $2 \times 16$|
||= {{{correctAnswer0}}}|
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 32 | |
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
Variant 2
DifficultyLevel
526
Question
Alvin and Vivian were batting in a cricket match where Vivian made 160 runs.
If Alvin made 52 of the runs that Vivian made, how many runs did Alvin score?
Worked Solution
|
|
| Alvin's score |
= 52×160 |
|
= 2×32 |
|
= 64 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Alvin and Vivian were batting in a cricket match where Vivian made 160 runs.
If Alvin made $\dfrac{2}{5}$ of the runs that Vivian made, how many runs did Alvin score? |
| workedSolution |
|||
|-|-|
|Alvin's score|= $\dfrac{2}{5} \times 160$|
||= $2 \times 32$|
||= {{{correctAnswer0}}}|
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 64 | |
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
Variant 3
DifficultyLevel
531
Question
Cadel cycled 140 kilometres on a long training ride.
Leisa cycled 53 of the distance that Cadel rode.
How many kilometres did Leisa cycle?
Worked Solution
|
|
| Leisa's distance (km) |
= 53×140 |
|
= 3×28 |
|
= 84 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Cadel cycled 140 kilometres on a long training ride.
Leisa cycled $\dfrac{3}{5}$ of the distance that Cadel rode.
How many kilometres did Leisa cycle? |
| workedSolution |
|||
|-|-|
|Leisa's distance (km)|= $\dfrac{3}{5} \times 140$|
||= $3 \times 28$|
||= {{{correctAnswer0}}}|
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 84 | |