Number, NAPX-p167381v01
Question
The image below is the plan of a farming plot.
Squares containing plants represent land that is growing crops.
Which fraction shows the amount of land that is used for growing crops?
Worked Solution
|
|
| Fraction |
= Total squaresSquares growing crops |
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= 1610 |
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= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
446
Question
The image below is the plan of a farming plot.
Squares containing plants represent land that is growing crops.
Which fraction shows the amount of land that is used for growing crops?
Worked Solution
|
|
| Fraction |
= Total squaresSquares growing crops |
|
= 1610 |
|
= 85 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers