Measurement, NAPX-p167302v02
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
Variant 0
DifficultyLevel
580
Question
The image below is a plan of a commercial garden.
The total planted area is 48 square metres.
What is the total unplanted area?
Worked Solution
6 planted areas = 48 m2
1 hexagon grid = 48 ÷ 6 = 8 m2
Number of unplanted areas: 8
|
|
| ∴ Total unplanted area |
= 8 × 8 |
|
= 64 m2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The image below is a plan of a commercial garden.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/04/Math-Job-Q44.svg 340 indent vpad
The total planted area is 48 square metres.
What is the total unplanted area? |
| workedSolution | 6 planted areas = 48 m$^2$
1 hexagon grid = 48 ÷ 6 = 8 m$^2$
Number of unplanted areas: 8
|||
|-|-|
|$\therefore$ Total unplanted area|= 8 × 8|
||= 64 m$^2$|
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
580
Question
The image below shows a layout of a village.
The total area of the occupied lots is 60 m2.
What is the total area of the unoccupied lots in the village?
Worked Solution
12 occupied lots = 60 m2
1 lot = 60 ÷ 12 = 5 m2
Number of unoccupied lots = 10
|
|
| ∴ Area of unoccupied lots |
= 10 × 5 |
|
= 50 m2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The image below shows a layout of a village.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/04/Math-Job-Q43.svg 400 indent vpad
The total area of the occupied lots is 60 m$^2$.
What is the total area of the unoccupied lots in the village? |
| workedSolution | 12 occupied lots = 60 m$^2$
1 lot = 60 ÷ 12 = 5 m$^2$
Number of unoccupied lots = 10
|||
|-|-|
|$\therefore$ Area of unoccupied lots|= 10 × 5|
||= 50 m$^2$|
|
| correctAnswer | |
Answers