Measurement, NAPX-G4-CA27 SA, NAPX-G3-CA30 SA
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
Variant 0
DifficultyLevel
712
Question
Minerva is tiling her back deck which is rectangular and measures 3.6 m × 4.2 m.
She decides to use the square tiles shown below.
How many boxes of these square tiles does Minerva need to order?
Worked Solution
Area of back deck in the number of tiles
|
| = 0.33.6×0.34.2 |
| = 12 tiles × 14 tiles |
| = 168 tiles |
∴ Number of boxes to order
|
| = 8168 |
| = 21 boxes |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Minerva is tiling her back deck which is rectangular and measures 3.6 m × 4.2 m.
She decides to use the square tiles shown below.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/05/NAPX-G4-CA27-SA.svg 290 indent3 vpad
How many boxes of these square tiles does Minerva need to order?
|
| workedSolution | sm_nogap Area of back deck in the number of tiles
>>||
|-|
|= $\dfrac{3.6}{0.3} \times \dfrac{4.2}{0.3}$|
|= 12 tiles $\times$ 14 tiles|
|= 168 tiles|
sm_nogap $\therefore$ Number of boxes to order
>>||
|-|
|= $\dfrac{168}{8}$|
|= {{{correctAnswer0}}} {{{suffix0}}}|
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 21 | |
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
Variant 1
DifficultyLevel
711
Question
Jake is tiling his bbq area which is rectangular and measures 4.0 m × 6.4 m.
He decides to use the square tiles shown below.
How many boxes of these square tiles does Jake need to order?
Worked Solution
Area of bbq area in the number of tiles
|
| = 0.44.0×0.46.4 |
| = 10 tiles × 16 tiles |
| = 160 tiles |
∴ Number of boxes to order
|
| = 10160 |
| = 16 boxes |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Jake is tiling his bbq area which is rectangular and measures 4.0 m × 6.4 m.
He decides to use the square tiles shown below.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_NAPX-G4-CA27-SA_NAPX-G3-CA30-SA_1b.svg 330 indent3 vpad
How many boxes of these square tiles does Jake need to order?
|
| workedSolution | sm_nogap Area of bbq area in the number of tiles
>>||
|-|
|= $\dfrac{4.0}{0.4} \times \dfrac{6.4}{0.4}$|
|= 10 tiles $\times$ 16 tiles|
|= 160 tiles|
sm_nogap $\therefore$ Number of boxes to order
>>||
|-|
|= $\dfrac{160}{10}$|
|= {{{correctAnswer0}}} {{{suffix0}}}|
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 16 | |
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
Variant 2
DifficultyLevel
710
Question
Sienna is tiling the splashback in her new kitchen which is rectangular and measures 0.6 m × 2.4 m.
She decides to use the square tiles shown below.
How many boxes of these square tiles does Sienna need to order?
Worked Solution
Area of splashback in the number of tiles
|
| = 0.10.6×0.12.4 |
| = 6 tiles × 24 tiles |
| = 144 tiles |
∴ Number of boxes to order
|
| = 36144 |
| = 4 boxes |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Sienna is tiling the splashback in her new kitchen which is rectangular and measures 0.6 m × 2.4 m.
She decides to use the square tiles shown below.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_NAPX-G4-CA27-SA_NAPX-G3-CA30-SA_2_1.svg 360 indent3 vpad
How many boxes of these square tiles does Sienna need to order? |
| workedSolution | sm_nogap Area of splashback in the number of tiles
>>||
|-|
|= $\dfrac{0.6}{0.1} \times \dfrac{2.4}{0.1}$|
|= 6 tiles $\times$ 24 tiles|
|= 144 tiles|
sm_nogap $\therefore$ Number of boxes to order
>>||
|-|
|= $\dfrac{144}{36}$|
|= {{{correctAnswer0}}} {{{suffix0}}}|
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 4 | |
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
Variant 3
DifficultyLevel
714
Question
Bryson is tiling his patio which is rectangular and measures 6.3 m × 3.0 m.
He decides to use the square tiles shown below.
How many boxes of these square tiles does Bryson need to order?
Worked Solution
Area of patio in the number of tiles
|
| = 0.156.0×0.153.0 |
| = 42 tiles × 20 tiles |
| = 840 tiles |
∴ Number of boxes to order
|
| = 20840 |
| = 42 boxes |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Bryson is tiling his patio which is rectangular and measures 6.3 m × 3.0 m.
He decides to use the square tiles shown below.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_NAPX-G4-CA27-SA_NAPX-G3-CA30-SA_3_a.svg 360 indent3 vpad
How many boxes of these square tiles does Bryson need to order? |
| workedSolution | sm_nogap Area of patio in the number of tiles
>>||
|-|
|= $\dfrac{6.0}{0.15} \times \dfrac{3.0}{0.15}$|
|= 42 tiles $\times$ 20 tiles|
|= 840 tiles|
sm_nogap $\therefore$ Number of boxes to order
>>||
|-|
|= $\dfrac{840}{20}$|
|= {{{correctAnswer0}}} {{{suffix0}}}|
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 42 | |
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
Variant 4
DifficultyLevel
708
Question
Donna is tiling one wall in her butler's pantry which is rectangular and measu 4.5 m × 1.2 m.
She decides to use the square tiles shown below.
How many boxes of these square tiles does Donna need to order?
Worked Solution
Area of walls in the number of tiles
|
| = 0.104.5×0.101.2 |
| = 45 tiles × 12 tiles |
| = 540 tiles |
∴ Number of boxes to order
|
| = 90540 |
| = 6 boxes |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Donna is tiling one wall in her butler's pantry which is rectangular and measu 4.5 m × 1.2 m.
She decides to use the square tiles shown below.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_NAPX-G4-CA27-SA_NAPX-G3-CA30-SA_2_a.svg 360 indent3 vpad
How many boxes of these square tiles does Donna need to order? |
| workedSolution | sm_nogap Area of walls in the number of tiles
>>||
|-|
|= $\dfrac{4.5}{0.10} \times \dfrac{1.2}{0.10}$|
|= 45 tiles $\times$ 12 tiles|
|= 540 tiles|
sm_nogap $\therefore$ Number of boxes to order
>>||
|-|
|= $\dfrac{540}{90}$|
|= {{{correctAnswer0}}} {{{suffix0}}}|
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 6 | |
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
Variant 5
DifficultyLevel
707
Question
Matt is using rubber tiles to tile a playground floor which is rectangular and measures 13.2 m × 9.0 m.
He decides to use the square tiles shown below.
How many boxes of these square tiles does Matt need to order?
Worked Solution
Area of playground floor in the number of tiles
|
| = 0.6013.2×0.609.0 |
| = 22 tiles × 15 tiles |
| = 330 tiles |
∴ Number of boxes to order
|
| = 10330 |
| = 33 boxes |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Matt is using rubber tiles to tile a playground floor which is rectangular and measures 13.2 m × 9.0 m.
He decides to use the square tiles shown below.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_NAPX-G4-CA27-SA_NAPX-G3-CA30-SA_4_a.svg 360 indent3 vpad
How many boxes of these square tiles does Matt need to order? |
| workedSolution | sm_nogap Area of playground floor in the number of tiles
>>||
|-|
|= $\dfrac{13.2}{0.60} \times \dfrac{9.0}{0.60}$|
|= 22 tiles $\times$ 15 tiles|
|= 330 tiles|
sm_nogap $\therefore$ Number of boxes to order
>>||
|-|
|= $\dfrac{330}{10}$|
|= {{{correctAnswer0}}} {{{suffix0}}}|
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 33 | |