30241
Question
Which number is exactly halfway between {{frac1}} and {{frac2}} ?
Worked Solution
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| Halfway |
= ( {{frac1}} + {{frac2}} ) ÷ 2 |
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= {{frac3}} ÷ 2 |
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= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
475
Question
Which number is exactly halfway between 241 and 443 ?
Worked Solution
|
|
| Halfway |
= ( 241 + 443 ) ÷ 2 |
|
= 7 ÷ 2 |
|
= 321 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| frac1 | |
| frac2 | |
| frac3 | |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
475
Question
Which number is exactly halfway between 321 and 6 ?
Worked Solution
|
|
| Halfway |
= ( 321 + 6 ) ÷ 2 |
|
= 921 ÷ 2 |
|
= 443 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| frac1 | |
| frac2 | |
| frac3 | |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
475
Question
Which number is exactly halfway between 232 and 531 ?
Worked Solution
|
|
| Halfway |
= ( 232 + 531 ) ÷ 2 |
|
= 8 ÷ 2 |
|
= 4 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| frac1 | |
| frac2 | |
| frac3 | |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
475
Question
Which number is exactly halfway between 1 31 and 4 32 ?
Worked Solution
|
|
| Halfway |
= ( 1 31 + 4 32 ) ÷ 2 |
|
= 6 ÷ 2 |
|
= 3 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| frac1 | |
| frac2 | |
| frac3 | |
| correctAnswer | |
Answers