20348
Question
{{name}} {{activity1}}.
After {{time}}, he has {{activity2}}.
What fraction still needs to be {{verb}}?
Worked Solution
Fraction {{verb}} = {{working1}}
Fraction left = {{working2}} = {{{correctAnswer}}}
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
Variant 0
DifficultyLevel
593
Question
Angus was downloading a movie on Netflix.
After 30 seconds, he has downloaded 85% of the file.
What fraction still needs to be downloaded?
Worked Solution
Fraction downloaded = 10085 = 2017
Fraction left = 1−2017 = 203
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| activity1 | was downloading a movie on Netflix |
| time | |
| activity2 | downloaded 85% of the file |
| verb | |
| working1 | $\dfrac{85}{100}$ = $\dfrac{17}{20}$ |
| working2 | |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
593
Question
Sandeep is filling up his new pool with water.
After 4 hours, he has filled up 45% of the pool.
What fraction still needs to be filled?
Worked Solution
Fraction filled = 10045 = 209
Fraction left = 1−209 = 2011
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| activity1 | is filling up his new pool with water |
| time | |
| activity2 | filled up 45% of the pool |
| verb | |
| working1 | $\dfrac{45}{100}$ = $\dfrac{9}{20}$ |
| working2 | |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
593
Question
Con is packing mangoes into boxes.
After 2 hours, he has packed 35% of the total mangoes.
What fraction still needs to be packed?
Worked Solution
Fraction packed = 10035 = 207
Fraction left = 1−207 = 2013
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| activity1 | is packing mangoes into boxes |
| time | |
| activity2 | packed 35% of the total mangoes |
| verb | |
| working1 | $\dfrac{35}{100}$ = $\dfrac{7}{20}$ |
| working2 | |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
593
Question
Carl is doing a walk for charity.
After 3 hours, he has completed 75% of the walk.
What fraction still needs to be completed?
Worked Solution
Fraction completed = 10075 = 2015
Fraction left = 1−2015 = 205
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| activity1 | is doing a walk for charity |
| time | |
| activity2 | completed 75% of the walk |
| verb | |
| working1 | $\dfrac{75}{100}$ = $\dfrac{15}{20}$ |
| working2 | |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
593
Question
Krusty is raising money for a charity.
After 3 weeks, he has raised 65% of his target.
What fraction still needs to be raised?
Worked Solution
Fraction raised = 10065 = 2013
Fraction left = 1−2013 = 207
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| activity1 | is raising money for a charity |
| time | |
| activity2 | |
| verb | |
| working1 | $\dfrac{65}{100}$ = $\dfrac{13}{20}$ |
| working2 | |
| correctAnswer | |
Answers