Question
Which of the following lists the numbers in increasing order?
Worked Solution
Each number can be expressed as a fraction with a denominator of 100.
Consider the 1st option:
65% = 10065
0.7 = 10070
0.72 = 10072
43 = 4×253×25 = 10075
∴ Ascending order: 65%, 0.7, 0.72, 43
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
Variant 0
DifficultyLevel
581
Question
Which of the following lists the numbers in increasing order?
Worked Solution
Each number can be expressed as a fraction with a denominator of 100.
Consider the 1st option:
65% = 10065
0.7 = 10070
0.72 = 10072
43 = 4×253×25 = 10075
∴ Ascending order: 65%, 0.7, 0.72, 43
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | 65%, 0.7, 0.72, $\dfrac{3}{4}$ |
Answers
| Is Correct? | Answer |
| ✓ | 65%, 0.7, 0.72, 43 |
| x | 43, 0.7, 65%, 0.72 |
| x | 65%, 43, 0.7, 0.72 |
| x | 43, 0.72, 0.7, 65% |