Number, NAPX-F3-CA14
Question
What number is added to 321 to equal 441?
Worked Solution
441−321 = {{{correctAnswer}}}
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
Variant 0
DifficultyLevel
560
Question
What number is added to 321 to equal 441?
Worked Solution
441−321 = 43
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers