Number, NAPX-G4-NC29 SA
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
Variant 0
DifficultyLevel
713
Question
Krol has read 167 of his new science fiction book.
If the book has 400 pages, how many pages has he read?
Worked Solution
|
|
| Pages read |
= 167×400 |
|
|
|
= 4×47×4×4×25 |
|
= 175 pages |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Krol has read $\dfrac{7}{16}$ of his new science fiction book.
If the book has 400 pages, how many pages has he read? |
| workedSolution |
| | |
| --------------------- | -------------- |
| Pages read | \= $\dfrac{7}{16} \times 400$ |
| | |
| | \= $\dfrac{7 \times 4 \times 4 \times 25}{4 \times 4}$ |
|| \= {{{correctAnswer0}}} {{{suffix0}}}|
|
| 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 | 175 | |
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
Variant 1
DifficultyLevel
714
Question
Jenna has watched 95 of her favourite movie.
If the movie runs for 162 minutes, for how many minutes has she watched?
Worked Solution
|
|
| Minutes watched |
= 95×162 |
|
|
|
= 95×9×9×2 |
|
= 90 minutes |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Jenna has watched $\dfrac{5}{9}$ of her favourite movie.
If the movie runs for 162 minutes, for how many minutes has she watched? |
| workedSolution |
| | |
| --------------------- | -------------- |
| Minutes watched | \= $\dfrac{5}{9} \times 162$ |
| | |
| | \= $\dfrac{5 \times 9 \times 9 \times 2}{9}$ |
|| \= {{{correctAnswer0}}} {{{suffix0}}}|
|
| 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 | 90 | |
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
Variant 2
DifficultyLevel
715
Question
Kiki has written 83 of her biology essay.
If the minimum number of words she must write is 2000, how many words has she written so far?
Worked Solution
|
|
| Words written |
= 83×2000 |
|
|
|
= 2×43×2×4×250 |
|
= 750 words |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Kiki has written $\dfrac{3}{8}$ of her biology essay.
If the minimum number of words she must write is 2000, how many words has she written so far? |
| workedSolution |
| | |
| --------------------- | -------------- |
| Words written | \= $\dfrac{3}{8} \times 2000$ |
| | |
| | \= $\dfrac{3 \times 2 \times 4 \times 250}{2 \times 4}$ |
|| \= {{{correctAnswer0}}} {{{suffix0}}}|
|
| 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 | 750 | |
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
Variant 3
DifficultyLevel
716
Question
Draco has poured 157 of the flour he needs for his favourite banana cake into the bowl.
If the recipe requires 180 grams of flour in total, how much has he added so far?
Worked Solution
|
|
| Flour Added |
= 157×180 |
|
|
|
= 3×57×3×5×12 |
|
= 84 grams |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Draco has poured $\dfrac{7}{15}$ of the flour he needs for his favourite banana cake into the bowl.
If the recipe requires 180 grams of flour in total, how much has he added so far? |
| workedSolution |
| | |
| --------------------- | -------------- |
| Flour Added | \= $\dfrac{7}{15} \times 180$
| | |
| | \= $\dfrac{7 \times 3 \times 5 \times 12}{3 \times 5}$ |
|| \= {{{correctAnswer0}}} {{{suffix0}}}|
|
| 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 | |
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
Variant 4
DifficultyLevel
717
Question
Mitch has read 65 of his favourite surfing magazine.
If the magazine has 192 pages, how many pages has Mitch already read?
Worked Solution
|
|
| Pages read |
= 65×192 |
|
|
|
= 2×35×2×2×2×2×2×2×3 |
|
= 160 pages |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Mitch has read $\dfrac{5}{6}$ of his favourite surfing magazine.
If the magazine has 192 pages, how many pages has Mitch already read? |
| workedSolution |
| | |
| --------------------- | -------------- |
| Pages read| \= $\dfrac{5}{6} \times 192$
| | |
| | \= $\dfrac{5 \times 2 \times 2 \times 2 \times 2 \times 2 \times 2\times 3}{2 \times 3}$ |
|| \= {{{correctAnswer0}}} {{{suffix0}}}|
|
| 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 | 160 | |
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
Variant 5
DifficultyLevel
718
Question
Kirrily has collected 157 of the Tiger Queen collector cards.
If there are 360 cards in total to collect, how many has Kirrily collected so far?
Worked Solution
|
|
| Cards collected |
= 157×360 |
|
|
|
= 3×57×3×5×2×6×2 |
|
= 168 cards |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Kirrily has collected $\dfrac{7}{15}$ of the Tiger Queen collector cards.
If there are 360 cards in total to collect, how many has Kirrily collected so far? |
| workedSolution |
| | |
| --------------------- | -------------- |
| Cards collected| \= $\dfrac{7}{15} \times 360$
| | |
| | \= $\dfrac{7 \times 3 \times 5 \times 2 \times 6 \times 2}{3 \times 5}$ |
|| \= {{{correctAnswer0}}} {{{suffix0}}}|
|
| 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 | 168 | |