Number, NAP_30234
Question
Express ${{val1}} as a percentage of ${{val2}}.
Worked Solution
|
| val7val1=val3 |
| val4val1=val5 |
| val2val1=val6 |
Multiply the ratio by 100 to get the percentage
|
| val6×100=val3 |
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
Variant 0
DifficultyLevel
530
Question
Express $20 as a percentage of $500.
Worked Solution
|
| 520=4 |
| 5020=0.4 |
| 50020=0.04 |
Multiply the ratio by 100 to get the percentage
|
| 0.04×100=4 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| val1 | |
| val2 | |
| val3 | |
| val4 | |
| val5 | |
| val6 | |
| val7 | |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
532
Question
Express $18 as a percentage of $600.
Worked Solution
|
| 618=3 |
| 6018=0.3 |
| 60018=0.03 |
Multiply the ratio by 100 to get the percentage
|
| 0.03×100=3 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| val1 | |
| val2 | |
| val3 | |
| val4 | |
| val5 | |
| val6 | |
| val7 | |
| correctAnswer | |
Answers