20132
Question
Which one of these is equal to 294?
Worked Solution
|
|
| 294 |
= 9(2×9)+4 |
|
= 922 |
|
= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
611
Question
Which one of these is equal to 294?
Worked Solution
|
|
| 294 |
= 9(2×9)+4 |
|
= 922 |
|
= 22 ÷ 9 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers