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
Variant 0 DifficultyLevel 662
Question
The value of 0.25 \sqrt{0.25} 0 . 2 5 is
Give your answer as a decimal.
Worked Solution
0.25 \sqrt{0.25} 0 . 2 5
= 25 100 \sqrt{\dfrac{25}{100}} 1 0 0 2 5
= 25 100 \dfrac{\sqrt{25}}{\sqrt{100}} 1 0 0 2 5
= 5 10 \dfrac{5}{10} 1 0 5
= 0.5
Question Type Answer Box
Variables Variable name Variable value question The value of $\sqrt{0.25}$ is
Give your answer as a decimal.
workedSolution
| | |
| ------------------:| ---------------------------------------- |
| $\sqrt{0.25}$ | \= $\sqrt{\dfrac{25}{100}}$ |
| | \= $\dfrac{\sqrt{25}}{\sqrt{100}}$ |
| | \= $\dfrac{5}{10}$ |
| | \= {{{correctAnswer0}}} |
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 0.5
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
Variant 1 DifficultyLevel 663
Question
The value of 0.49 \sqrt{0.49} 0 . 4 9 is
Give your answer as a decimal.
Worked Solution
0.49 \sqrt{0.49} 0 . 4 9
= 49 100 \sqrt{\dfrac{49}{100}} 1 0 0 4 9
= 49 100 \dfrac{\sqrt{49}}{\sqrt{100}} 1 0 0 4 9
= 7 10 \dfrac{7}{10} 1 0 7
= 0.7
Question Type Answer Box
Variables Variable name Variable value question The value of $\sqrt{0.49}$ is
Give your answer as a decimal.
workedSolution
| | |
| ------------------:| ---------------------------------------- |
| $\sqrt{0.49}$ | \= $\sqrt{\dfrac{49}{100}}$ |
| | \= $\dfrac{\sqrt{49}}{\sqrt{100}}$ |
| | \= $\dfrac{7}{10}$ |
| | \= {{{correctAnswer0}}} |
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 0.7
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
Variant 2 DifficultyLevel 664
Question
The value of 0.0036 \sqrt{0.0036} 0 . 0 0 3 6 is
Give your answer as a decimal.
Worked Solution
0.0036 \sqrt{0.0036} 0 . 0 0 3 6
= 36 10000 \sqrt{\dfrac{36}{10000}} 1 0 0 0 0 3 6
= 36 10000 \dfrac{\sqrt{36}}{\sqrt{10000}} 1 0 0 0 0 3 6
= 6 100 \dfrac{6}{100} 1 0 0 6
= 0.06
Question Type Answer Box
Variables Variable name Variable value question The value of $\sqrt{0.0036}$ is
Give your answer as a decimal.
workedSolution
| | |
| ------------------:| ---------------------------------------- |
| $\sqrt{0.0036}$ | \= $\sqrt{\dfrac{36}{10000}}$ |
| | \= $\dfrac{\sqrt{36}}{\sqrt{10000}}$ |
| | \= $\dfrac{6}{100}$ |
| | \= {{{correctAnswer0}}} |
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 0.06
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
Variant 3 DifficultyLevel 665
Question
The value of 0.0144 \sqrt{0.0144} 0 . 0 1 4 4 is
Give your answer as a decimal.
Worked Solution
0.0144 \sqrt{0.0144} 0 . 0 1 4 4
= 144 10000 \sqrt{\dfrac{144}{10000}} 1 0 0 0 0 1 4 4
= 144 10000 \dfrac{\sqrt{144}}{\sqrt{10000}} 1 0 0 0 0 1 4 4
= 12 100 \dfrac{12}{100} 1 0 0 1 2
= 0.12
Question Type Answer Box
Variables Variable name Variable value question The value of $\sqrt{0.0144}$ is
Give your answer as a decimal.
workedSolution
| | |
| ------------------:| ---------------------------------------- |
| $\sqrt{0.0144}$ | \= $\sqrt{\dfrac{144}{10000}}$ |
| | \= $\dfrac{\sqrt{144}}{\sqrt{10000}}$ |
| | \= $\dfrac{12}{100}$ |
| | \= {{{correctAnswer0}}} |
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 0.12
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
Variant 4 DifficultyLevel 666
Question
The value of 0.0225 \sqrt{0.0225} 0 . 0 2 2 5 is
Give your answer as a decimal.
Worked Solution
0.0225 \sqrt{0.0225} 0 . 0 2 2 5
= 225 10000 \sqrt{\dfrac{225}{10000}} 1 0 0 0 0 2 2 5
= 225 10000 \dfrac{\sqrt{225}}{\sqrt{10000}} 1 0 0 0 0 2 2 5
= 15 100 \dfrac{15}{100} 1 0 0 1 5
= 0.15
Question Type Answer Box
Variables Variable name Variable value question The value of $\sqrt{0.0225}$ is
Give your answer as a decimal.
workedSolution
| | |
| ------------------:| ---------------------------------------- |
| $\sqrt{0.0225}$ | \= $\sqrt{\dfrac{225}{10000}}$ |
| | \= $\dfrac{\sqrt{225}}{\sqrt{10000}}$ |
| | \= $\dfrac{15}{100}$ |
| | \= {{{correctAnswer0}}} |
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 0.15