20086
Question
{{name}} is uploading a file onto her computer.
If {{percent}}% of the file has been successfully uploaded, what fraction of the file remains to be uploaded?
Worked Solution
{{percent}}% = 100percent = {{fraction}}
∴ Fraction to be uploaded
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= 1 − {{fraction}} |
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= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
530
Question
Karen is uploading a file onto her computer.
If 45% of the file has been successfully uploaded, what fraction of the file remains to be uploaded?
Worked Solution
45% = 10045 = 209
∴ Fraction to be uploaded
|
|
|
= 1 − 209 |
|
= 2011 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| percent | |
| fraction | |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
530
Question
Matilda is uploading a file onto her computer.
If 55% of the file has been successfully uploaded, what fraction of the file remains to be uploaded?
Worked Solution
55% = 10055 = 2011
∴ Fraction to be uploaded
|
|
|
= 1 − 2011 |
|
= 209 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| percent | |
| fraction | |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
530
Question
Jackie is uploading a file onto her computer.
If 85% of the file has been successfully uploaded, what fraction of the file remains to be uploaded?
Worked Solution
85% = 10085 = 2017
∴ Fraction to be uploaded
|
|
|
= 1 − 2017 |
|
= 203 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| percent | |
| fraction | |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
530
Question
Margot is uploading a file onto her computer.
If 65% of the file has been successfully uploaded, what fraction of the file remains to be uploaded?
Worked Solution
65% = 10065 = 2013
∴ Fraction to be uploaded
|
|
|
= 1 − 2013 |
|
= 207 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| percent | |
| fraction | |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
530
Question
Billie is uploading a file onto her computer.
If 35% of the file has been successfully uploaded, what fraction of the file remains to be uploaded?
Worked Solution
35% = 10035 = 207
∴ Fraction to be uploaded
|
|
|
= 1 − 207 |
|
= 2013 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| percent | |
| fraction | |
| correctAnswer | |
Answers