Algebra, NAPX-J4-NC08
Question
Complete the following equation,
44 − 33+ 22 − 11=
Worked Solution
44 − 33+ 22 − 11
|
| = (4×4×4×4) − (3×3×3)+(2×2) − 1 |
| = 256 − 27+4 − 1 |
| = {{{correctAnswer0}}} |
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
Variant 0
DifficultyLevel
770
Question
Complete the following equation,
44 − 33+ 22 − 11=
Worked Solution
44 − 33+ 22 − 11
|
| = (4×4×4×4) − (3×3×3)+(2×2) − 1 |
| = 256 − 27+4 − 1 |
| = 232 |
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 | 232 | |