Number, NAPX-E3-CA22 SA
Question
1.381.38+6.21=
Worked Solution
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1.381.38+6.21 |
= 1.387.59 |
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= 1 + 1.386.21 |
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= 1 + 1.38(4×1.38)+0.69 |
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= 5 + 1.380.69 |
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= {{{correctAnswer0}}} |
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
Variant 0
DifficultyLevel
633
Question
1.381.38+6.21=
Worked Solution
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1.381.38+6.21 |
= 1.387.59 |
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= 1 + 1.386.21 |
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= 1 + 1.38(4×1.38)+0.69 |
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= 5 + 1.380.69 |
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= 5.5 |
Question Type
Answer Box
Variables
Variable name | Variable value |
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 | 5.5 | |