Measurement, NAPX-I4-NC29
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
Variant 0
DifficultyLevel
727
Question
Ben bought a dog mat with an area of 0.5 square metres.
What is the area of the dog mat in square centimetres?
Worked Solution
|
|
| 1 m2 |
= 100 cm × 100 cm |
|
= 10 000 cm2 |
|
|
| ∴ 0.5 m2 |
= 0.5 × 10 000 |
|
= 5000 cm2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Ben bought a dog mat with an area of 0.5 square metres.
What is the area of the dog mat in square centimetres?
|
| workedSolution |
| | |
| --------------------- | -------------- |
| 1 m$^2$ | \= 100 cm × 100 cm |
| | \= 10 000 cm$^2$ |
| | |
| --------------------- | -------------- |
| $\therefore$ 0.5 m$^2$ | \= 0.5 × 10 000 |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
726
Question
Julia bought a kitchen rug with an area of 0.85 square metres.
What is the area of the kitchen rug in square centimetres?
Worked Solution
|
|
| 1 m2 |
= 100 cm × 100 cm |
|
= 10 000 cm2 |
|
|
| ∴ 0.85 m2 |
= 0.85 × 10 000 |
|
= 8500 cm2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Julia bought a kitchen rug with an area of 0.85 square metres.
What is the area of the kitchen rug in square centimetres?
|
| workedSolution |
| | |
| --------------------- | -------------- |
| 1 m$^2$ | \= 100 cm × 100 cm |
| | \= 10 000 cm$^2$ |
| | |
| --------------------- | -------------- |
| $\therefore$ 0.85 m$^2$ | \= 0.85 × 10 000 |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
725
Question
Nigel bought a wall hanging with an area of 0.4 square metres.
What is the area of the wall hanging in square centimetres?
Worked Solution
|
|
| 1 m2 |
= 100 cm × 100 cm |
|
= 10 000 cm2 |
|
|
| ∴ 0.4 m2 |
= 0.4 × 10 000 |
|
= 4000 cm2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Nigel bought a wall hanging with an area of 0.4 square metres.
What is the area of the wall hanging in square centimetres?
|
| workedSolution |
| | |
| --------------------- | -------------- |
| 1 m$^2$ | \= 100 cm × 100 cm |
| | \= 10 000 cm$^2$ |
| | |
| --------------------- | -------------- |
| $\therefore$ 0.4 m$^2$ | \= 0.4 × 10 000 |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
724
Question
Louis bought a picnic rug with an area of 1.2 square metres.
What is the area of the picnic rug in square centimetres?
Worked Solution
|
|
| 1 m2 |
= 100 cm × 100 cm |
|
= 10 000 cm2 |
|
|
| ∴ 1.2 m2 |
= 1.2 × 10 000 |
|
= 12 000 cm2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Louis bought a picnic rug with an area of 1.2 square metres.
What is the area of the picnic rug in square centimetres?
|
| workedSolution |
| | |
| --------------------- | -------------- |
| 1 m$^2$ | \= 100 cm × 100 cm |
| | \= 10 000 cm$^2$ |
| | |
| --------------------- | -------------- |
| $\therefore$ 1.2 m$^2$ | \= 1.2 × 10 000 |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
722
Question
Mandy bought a table cloth with an area of 1.8 square metres.
What is the area of the table cloth in square centimetres?
Worked Solution
|
|
| 1 m2 |
= 100 cm × 100 cm |
|
= 10 000 cm2 |
|
|
| ∴ 1.8 m2 |
= 1.8 × 10 000 |
|
= 18 000 cm2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Mandy bought a table cloth with an area of 1.8 square metres.
What is the area of the table cloth in square centimetres?
|
| workedSolution |
| | |
| --------------------- | -------------- |
| 1 m$^2$ | \= 100 cm × 100 cm |
| | \= 10 000 cm$^2$ |
| | |
| --------------------- | -------------- |
| $\therefore$ 1.8 m$^2$ | \= 1.8 × 10 000 |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
721
Question
Gough bought a canvas with an area of 0.2 square metres.
What is the area of the canvas in square centimetres?
Worked Solution
|
|
| 1 m2 |
= 100 cm × 100 cm |
|
= 10 000 cm2 |
|
|
| ∴ 0.2 m2 |
= 0.2 × 10 000 |
|
= 2000 cm2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Gough bought a canvas with an area of 0.2 square metres.
What is the area of the canvas in square centimetres?
|
| workedSolution |
| | |
| --------------------- | -------------- |
| 1 m$^2$ | \= 100 cm × 100 cm |
| | \= 10 000 cm$^2$ |
| | |
| --------------------- | -------------- |
| $\therefore$ 0.2 m$^2$ | \= 0.2 × 10 000 |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers