Question
Which of these fractions has the greatest value?
Worked Solution
Lowest common denominator = 48
Convert all fractions so that the denomiator = 48:
|
|
| 32×1616 |
= 4832 |
|
|
| 2419×22 |
= 4838 |
|
|
| 65×88 |
= 4840 |
|
|
| 1614×33 |
= 4842 |
∴ {{{correctAnswer}}} has the greatest value.
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
Variant 0
DifficultyLevel
675
Question
Which of these fractions has the greatest value?
Worked Solution
Lowest common denominator = 48
Convert all fractions so that the denomiator = 48:
|
|
| 32×1616 |
= 4832 |
|
|
| 2419×22 |
= 4838 |
|
|
| 65×88 |
= 4840 |
|
|
| 1614×33 |
= 4842 |
∴ 1614 has the greatest value.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers