20096
Question
Which number will complete this number sentence correctly?
|
|
|
| 2.5 = |
? |
× 3.5 |
Worked Solution
|
|
| 2.5 |
= ? × 3.5 |
| ? |
= 3.52.5 |
|
|
| ? |
= 3.52.5×22 |
| ? |
= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
589
Question
Which number will complete this number sentence correctly?
|
|
|
| 2.5 = |
? |
× 3.5 |
Worked Solution
|
|
| 2.5 |
= ? × 3.5 |
| ? |
= 3.52.5 |
|
|
| ? |
= 3.52.5×22 |
| ? |
= 75 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers