Algebra, NAPX-J3-CA27
Question
Which number sentence is correct when ? = 7
?
Worked Solution
Test each option to find the correct equation.
|
|
| 6×7 |
= 294÷7 |
| 42 |
= 42 ✓ |
∴ ? = 7
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
Variant 0
DifficultyLevel
685
Question
Which number sentence is correct when ? = 7
?
Worked Solution
Test each option to find the correct equation.
|
|
| 6×7 |
= 294÷7 |
| 42 |
= 42 ✓ |
∴ ? = 7
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer |
6 $\times$ ? = 294 $\div$ ?
|
Answers
| Is Correct? | Answer |
| x |
2 × ? = 14 ÷ ?
|
| x |
3 × ? = 343 ÷ ?
|
| ✓ |
6 × ? = 294 ÷ ?
|
| x |
8 × ? = 56 ÷ ?
|