20088
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
Variant 0
DifficultyLevel
577
Question
Which of the following lists the numbers in increasing order?
Worked Solution
Converting non-decimals to decimals:
85% = 0.85
87 = 0.875
∴ Increasing order is
0.7, 0.78, 85%, 87
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following lists the numbers in increasing order? |
| workedSolution | Converting non-decimals to decimals:
85% = 0.85
$\dfrac{7}{8}$ = 0.875
$\therefore$ Increasing order is
> {{{correctAnswer}}} |
| correctAnswer | 0.7, 0.78, 85%, $\dfrac{7}{8}$ |
Answers
| Is Correct? | Answer |
| x | 87, 0.7, 0.78, 85% |
| x | 85%, 87, 0.7, 0.78 |
| x | 0.7, 0.78, 87, 85% |
| ✓ | 0.7, 0.78, 85%, 87 |
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
Variant 1
DifficultyLevel
576
Question
Which of the following lists the numbers in increasing order?
Worked Solution
Converting non-decimals to decimals:
58% = 0.58
85 = 0.625
∴ Increasing order is
58%, 0.62, 85, 0.65
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following lists the numbers in increasing order? |
| workedSolution | Converting non-decimals to decimals:
58% = 0.58
$\dfrac{5}{8}$ = 0.625
$\therefore$ Increasing order is
> {{{correctAnswer}}} |
| correctAnswer | 58%, 0.62, $\dfrac{5}{8}$, 0.65 |
Answers
| Is Correct? | Answer |
| x | 85, 0.65, 0.62, 58% |
| ✓ | 58%, 0.62, 85, 0.65 |
| x | 0.62, 58%, 85, 0.65 |
| x | 85, 58%, 0.62, 0.65 |
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
Variant 2
DifficultyLevel
579
Question
Which of the following lists the numbers in increasing order?
Worked Solution
Converting non-decimals to decimals:
59% = 0.59
95 = 0.55555...
∴ Increasing order is
0.54, 95, 0.57, 59%
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following lists the numbers in increasing order? |
| workedSolution | Converting non-decimals to decimals:
59% = 0.59
$\dfrac{5}{9}$ = 0.55555...
$\therefore$ Increasing order is
> {{{correctAnswer}}} |
| correctAnswer | 0.54, $\dfrac{5}{9}$, 0.57, 59% |
Answers
| Is Correct? | Answer |
| x | 95, 59%, 0.54, 0.57 |
| x | 59%, 0.57, 95, 0.54 |
| ✓ | 0.54, 95, 0.57, 59% |
| x | 0.54, 0.57, 59%, 95 |
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
Variant 3
DifficultyLevel
580
Question
Which of the following lists the numbers in increasing order?
Worked Solution
Converting all to decimals:
36% = 0.36
114 = 0.363636.....
5019 = 0.38
∴ Increasing order is
36%, 114, 0.365, 5019
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following lists the numbers in increasing order? |
| workedSolution | Converting all to decimals:
36% = 0.36
$\dfrac{4}{11}$ = 0.363636.....
$\dfrac{19}{50}$ = 0.38
$\therefore$ Increasing order is
> {{{correctAnswer}}} |
| correctAnswer | 36%, $\dfrac{4}{11}$, 0.365, $\dfrac{19}{50}$ |
Answers
| Is Correct? | Answer |
| x | 5019, 114, 0.365, 36% |
| x | 0.365, 5019, 36%, 114 |
| ✓ | 36%, 114, 0.365, 5019 |
| x | 114, 0.365, 5019, 36% |
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
Variant 4
DifficultyLevel
592
Question
Which of the following lists the numbers in increasing order?
Worked Solution
Converting non-decimals to decimals:
44% = 0.44
2512 = 0.48
94 = 0.444...
∴ Increasing order is
44%, 0.442, 94, 2512
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following lists the numbers in increasing order? |
| workedSolution | Converting non-decimals to decimals:
44% = 0.44
$\dfrac{12}{25}$ = 0.48
$\dfrac{4}{9}$ = 0.444...
$\therefore$ Increasing order is
> {{{correctAnswer}}} |
| correctAnswer | 44%, 0.442, $\dfrac{4}{9}$, $\dfrac{12}{25}$ |
Answers
| Is Correct? | Answer |
| ✓ | 44%, 0.442, 94, 2512 |
| x | 44%, 2512, 0.442, 94 |
| x | 94, 0.442, 2512, 44% |
| x | 2512, 44%, 94, 0.442, |
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
Variant 5
DifficultyLevel
589
Question
Which of the following lists the numbers in increasing order?
Worked Solution
Converting non-decimals to decimals:
65% = 0.65
5033 = 0.66
32 = 0.666...
∴ Increasing order is
65%, 5033, 0.665, 32,
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following lists the numbers in increasing order? |
| workedSolution | Converting non-decimals to decimals:
65% = 0.65
$\dfrac{33}{50}$ = 0.66
$\dfrac{2}{3}$ = 0.666...
$\therefore$ Increasing order is
> {{{correctAnswer}}} |
| correctAnswer | 65%, $\dfrac{33}{50}$, 0.665, $\dfrac{2}{3}$, |
Answers
| Is Correct? | Answer |
| ✓ | 65%, 5033, 0.665, 32, |
| x | 32, 0.665, 5033, 65% |
| x | 5033, 32, 65%, 0.665 |
| x | 0.665, 65%, 32, 5033 |