Measurement, NAPX-F3-CA32 SA 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
Variant 0 DifficultyLevel 718
Question
A square has an area of 196 square centimetres.
What is the perimeter?
Worked Solution
Let x \large x x = length of 1 side
x \large x x 2 ^2 2
= 196
x \large x x
= 196 \sqrt{196} 1 9 6
= 14 cm
∴ \therefore ∴ Perimeter
= 4 × \times × 14
= 56 cm
Question Type Answer Box
Variables Variable name Variable value question A square has an area of 196 square centimetres.
What is the perimeter?
workedSolution sm_nogap Let $\large x$ = length of 1 side
|||
|-:|-|
|$\large x$$^2$|= 196|
|$\large x$|= $\sqrt{196}$|
||= 14 cm|
|||
|-:|-|
|$\therefore$ Perimeter|= 4 $\times$ 14|
| |= {{{correctAnswer0}}} {{{suffix0}}}|
correctAnswer0 prefix0 suffix0
Answers Specify one or more 'ANSWER' block(s) as exampled below. Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example: correctAnswer: 123.40 And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present. prefix: $ suffix: mm$^2$ width: 5
correctAnswerN correctAnswerValue Answer correctAnswer0 56
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
Variant 1 DifficultyLevel 718
Question
A square has an area of 225 square centimetres.
What is the perimeter?
Worked Solution
Let x \large x x = length of 1 side
x \large x x 2 ^2 2
= 225
x \large x x
= 225 \sqrt{225} 2 2 5
= 15 cm
∴ \therefore ∴ Perimeter
= 4 × \times × 15
= 60 cm
Question Type Answer Box
Variables Variable name Variable value question A square has an area of 225 square centimetres.
What is the perimeter?
workedSolution sm_nogap Let $\large x$ = length of 1 side
|||
|-:|-|
|$\large x$$^2$|= 225|
|$\large x$|= $\sqrt{225}$|
||= 15 cm|
|||
|-:|-|
|$\therefore$ Perimeter|= 4 $\times$ 15|
| |= {{{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 60
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
Variant 2 DifficultyLevel 718
Question
A square has an area of 576 square centimetres.
What is the perimeter?
Worked Solution
Let x \large x x = length of 1 side
x \large x x 2 ^2 2
= 576
x \large x x
= 576 \sqrt{576} 5 7 6
= 24 cm
∴ \therefore ∴ Perimeter
= 4 × \times × 24
= 96 cm
Question Type Answer Box
Variables Variable name Variable value question A square has an area of 576 square centimetres.
What is the perimeter?
workedSolution sm_nogap Let $\large x$ = length of 1 side
|||
|-:|-|
|$\large x$$^2$|= 576|
|$\large x$|= $\sqrt{576}$|
||= 24 cm|
|||
|-:|-|
|$\therefore$ Perimeter|= 4 $\times$ 24|
| |= {{{correctAnswer0}}} {{{suffix0}}}|
correctAnswer0 prefix0 suffix0
Answers Specify one or more 'ANSWER' block(s) as exampled below. Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example: correctAnswer: 123.40 And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present. prefix: $ suffix: mm$^2$ width: 5
correctAnswerN correctAnswerValue Answer correctAnswer0 96
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
Variant 3 DifficultyLevel 718
Question
A square has an area of 324 square centimetres.
What is the perimeter?
Worked Solution
Let x \large x x = length of 1 side
x \large x x 2 ^2 2
= 324
x \large x x
= 324 \sqrt{324} 3 2 4
= 18 cm
∴ \therefore ∴ Perimeter
= 4 × \times × 18
= 72 cm
Question Type Answer Box
Variables Variable name Variable value question A square has an area of 324 square centimetres.
What is the perimeter?
workedSolution sm_nogap Let $\large x$ = length of 1 side
|||
|-:|-|
|$\large x$$^2$|= 324|
|$\large x$|= $\sqrt{324}$|
||= 18 cm|
|||
|-:|-|
|$\therefore$ Perimeter|= 4 $\times$ 18|
| |= {{{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 72
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
Variant 4 DifficultyLevel 729
Question
A square has an area of 1.44 square metres.
What is the perimeter?
Worked Solution
Let x \large x x = length of 1 side
x \large x x 2 ^2 2
= 1.44
x \large x x
= 1.44 \sqrt{1.44} 1 . 4 4
= 1.2 m
∴ \therefore ∴ Perimeter
= 4 × \times × 1.2
= 4.8 m
Question Type Answer Box
Variables Variable name Variable value question A square has an area of 1.44 square metres.
What is the perimeter?
workedSolution sm_nogap Let $\large x$ = length of 1 side
|||
|-:|-|
|$\large x$$^2$|= 1.44|
|$\large x$|= $\sqrt{1.44}$|
||= 1.2 m|
|||
|-:|-|
|$\therefore$ Perimeter|= 4 $\times$ 1.2|
| |= {{{correctAnswer0}}} {{{suffix0}}}|
correctAnswer0 prefix0 suffix0
Answers Specify one or more 'ANSWER' block(s) as exampled below. Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example: correctAnswer: 123.40 And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present. prefix: $ suffix: mm$^2$ width: 5
correctAnswerN correctAnswerValue Answer correctAnswer0 4.8
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
Variant 5 DifficultyLevel 726
Question
A square has an area of 3.61 square metres.
What is the perimeter?
Worked Solution
Let x \large x x = length of 1 side
x \large x x 2 ^2 2
= 3.61
x \large x x
= 3.61 \sqrt{3.61} 3 . 6 1
= 1.9 m
∴ \therefore ∴ Perimeter
= 4 × \times × 1.9
= 7.6 m
Question Type Answer Box
Variables Variable name Variable value question A square has an area of 3.61 square metres.
What is the perimeter?
workedSolution sm_nogap Let $\large x$ = length of 1 side
|||
|-:|-|
|$\large x$$^2$|= 3.61|
|$\large x$|= $\sqrt{3.61}$|
||= 1.9 m|
|||
|-:|-|
|$\therefore$ Perimeter|= 4 $\times$ 1.9|
| |= {{{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 7.6