Question
Mark and Jim have property sizes as shown in the table below:
What is the ratio of the land area of Mark's property to Jim's property.
Worked Solution
1 km2=1000 m×1000 m=1 000 000 m2
Ratio=1 000 000:5000=1000:5=200:1
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
Variant 0
DifficultyLevel
685
Question
Mark and Jim have property sizes as shown in the table below:
What is the ratio of the land area of Mark's property to Jim's property.
Worked Solution
1 km2=1000 m×1000 m=1 000 000 m2
Ratio=1 000 000:5000=1000:5=200:1
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers