30047
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
Variant 0
DifficultyLevel
578
Question
Which of these is the longest distance?
Worked Solution
Convert each option to metres:
Option 1: 0.2405 km = 0.2405 × 1000 = 240.5 m
Option 2: 245 m
Option 3: 2450 cm = 1002450 = 24.5 m
Option 4: 2 050 mm = 100024 050 = 24.05 m
∴ 245 m is the longest distance.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of these is the longest distance? |
| workedSolution | Convert each option to metres:
Option 1: 0.2405 km = 0.2405 × 1000 = 240.5 m
Option 2: 245 m
Option 3: 2450 cm = $\dfrac{2450}{100}$ = 24.5 m
Option 4: 2 050 mm = $\dfrac{24\ 050}{1000}$ = 24.05 m
$\therefore$ 245 m is the longest distance. |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
579
Question
Which of these is the longest distance?
Worked Solution
Convert each option to metres:
Option 1: 35 070 mm = 100035 070 = 35.07 m
Option 2: 3570 cm = 1003570 = 35.7 m
Option 3: 357 m
Option 4: 0.3705 km = 0.3705 × 1000 = 370.5 m
∴ 0.3705 km is the longest distance.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of these is the longest distance? |
| workedSolution | Convert each option to metres:
Option 1: 35 070 mm = $\dfrac{35\ 070}{1000}$ = 35.07 m
Option 2: 3570 cm = $\dfrac{3570}{100}$ = 35.7 m
Option 3: 357 m
Option 4: 0.3705 km = 0.3705 $\times$ 1000 = 370.5 m
$\therefore$ {{{correctAnswer}}} is the longest distance. |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
580
Question
Which of these is the longest distance?
Worked Solution
Convert each option to metres:
Option 1: 0.4502 km = 0.4502 × 1000 = 450.2 m
Option 2: 451 m
Option 3: 45 200 cm = 10045 200 = 452 m
Option 4: 45 800 mm = 100045 800 = 45.8 m
∴ 45 200 cm is the longest distance.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of these is the longest distance? |
| workedSolution | Convert each option to metres:
Option 1: 0.4502 km = 0.4502 $\times$ 1000 = 450.2 m
Option 2: 451 m
Option 3: 45 200 cm = $\dfrac{45\ 200}{100}$ = 452 m
Option 4: 45 800 mm = $\dfrac{45\ 800}{1000}$ = 45.8 m
$\therefore$ {{{correctAnswer}}} is the longest distance. |
| correctAnswer | |
Answers