Number, NAPX-E4-NC27 SA, NAPX-E3-NC28 SA
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
Variant 0
DifficultyLevel
706
Question
Xavier bought 2 identical tubs of liquid chlorine for his swimming pool.
After he used 43 of one tub in the pool, he had a total of 30 litres of chlorine left.
How many litres of chlorine were in one full tub?
Worked Solution
Let V = volume of 1 tub
|
|
| 41V+V |
= 30 |
| 45V |
= 30 |
| ∴V |
= 530×4 |
|
= 24 litres |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Xavier bought 2 identical tubs of liquid chlorine for his swimming pool.
After he used $\dfrac{3}{4}$ of one tub in the pool, he had a total of 30 litres of chlorine left.
How many litres of chlorine were in one full tub? |
| workedSolution | sm_nogap Let $\ V$ = volume of 1 tub
| | |
| --------------------: | -------------- |
| $\dfrac{1}{4} V + V$ | \= 30|
| $\dfrac{5}{4} V$ | \= 30 |
| $\therefore V$| \= $\dfrac{30 \times 4}{5}$|
|| \= {{{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 | 24 | |
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
Variant 1
DifficultyLevel
701
Question
Simpson bought 2 identical cans of paint for his mural.
After he used 41 of one can, he had a total of 14 litres of paint left.
How many litres of paint were in one full can?
Worked Solution
Let V = volume of 1 can
|
|
| 43V+V |
= 14 |
| 47V |
= 14 |
| ∴V |
= 714×4 |
|
= 8 litres |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Simpson bought 2 identical cans of paint for his mural.
After he used $\dfrac{1}{4}$ of one can, he had a total of 14 litres of paint left.
How many litres of paint were in one full can? |
| workedSolution | sm_nogap Let $\ V$ = volume of 1 can
| | |
| --------------------: | -------------- |
| $\dfrac{3}{4} V + V$ | \= 14|
| $\dfrac{7}{4} V$ | \= 14 |
| $\therefore V$| \= $\dfrac{14 \times 4}{7}$|
|| \= {{{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 | 8 | |
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
Variant 2
DifficultyLevel
710
Question
Roger bought 2 identical tubs of acid for his plastics factory.
After he used 31 of one tub, he had a total of 35 litres of acid left.
How many litres of acid were in one full tub?
Worked Solution
Let V = volume of 1 tub
|
|
| 32V+V |
= 35 |
| 35V |
= 35 |
| ∴V |
= 535×3 |
|
= 21 litres |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Roger bought 2 identical tubs of acid for his plastics factory.
After he used $\dfrac{1}{3}$ of one tub, he had a total of 35 litres of acid left.
How many litres of acid were in one full tub? |
| workedSolution | sm_nogap Let $\ V$ = volume of 1 tub
| | |
| --------------------: | -------------- |
| $\dfrac{2}{3} V + V$ | \= 35|
| $\dfrac{5}{3} V$ | \= 35 |
| $\therefore V$| \= $\dfrac{35 \times 3}{5}$|
|| \= {{{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 | 21 | |
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
Variant 3
DifficultyLevel
693
Question
Susan bought 2 identical cylinders of liquid hydrogen for her energy plant.
After she used 32 of one cylinder, she had a total of 8 litres of liquid hydrogen left.
How many litres of liquid hydrogen were in one full cylinder?
Worked Solution
Let V = volume of 1 cylinder
|
|
| 31V+V |
= 8 |
| 34V |
= 8 |
| ∴V |
= 48×3 |
|
= 6 litres |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Susan bought 2 identical cylinders of liquid hydrogen for her energy plant.
After she used $\dfrac{2}{3}$ of one cylinder, she had a total of 8 litres of liquid hydrogen left.
How many litres of liquid hydrogen were in one full cylinder? |
| workedSolution | sm_nogap Let $\ V$ = volume of 1 cylinder
| | |
| --------------------: | -------------- |
| $\dfrac{1}{3} V + V$ | \= 8|
| $\dfrac{4}{3} V$ | \= 8 |
| $\therefore V$| \= $\dfrac{8 \times 3}{4}$|
|| \= {{{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 | 6 | |
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
Variant 4
DifficultyLevel
689
Question
Brett bought 3 identical cans of paint for his mural.
After he used 21 of one can of paint, he had a total of 20 litres of paint left.
How many litres of paint are in one full can?
Worked Solution
Let V = volume of 1 can
|
|
| 21V+2V |
= 20 |
| 25V |
= 20 |
| ∴V |
= 520×2 |
|
= 8 litres |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Brett bought 3 identical cans of paint for his mural.
After he used $\dfrac{1}{2}$ of one can of paint, he had a total of 20 litres of paint left.
How many litres of paint are in one full can? |
| workedSolution | sm_nogap Let $\ V$ = volume of 1 can
| | |
| --------------------: | -------------- |
| $\dfrac{1}{2} V + 2V$ | \= 20|
| $\dfrac{5}{2} V$ | \= 20 |
| $\therefore V$| \= $\dfrac{20 \times 2}{5}$|
|| \= {{{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 | 8 | |