Number, NAPX-H3-CA22
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
Variant 0
DifficultyLevel
619
Question
? + 74=2
What makes this number sentence correct?
Worked Solution
|
|
| ? + 74 |
= 2 |
|
|
|
|
| ? |
= 714−74 |
|
|
| ? |
= 710 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | ? + $\dfrac{4}{7} = 2$
What makes this number sentence correct?
|
| workedSolution |
| | |
| ---------------------: | -------------- |
| ? + $\dfrac{4}{7}$ | \= 2
| | |
| | |
| ? | \= $\dfrac{14}{7} - \dfrac{4}{7}$ |
| | |
| ? | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
615
Question
? + 32=3
What makes this number sentence correct?
Worked Solution
|
|
| ? + 32 |
= 3 |
|
|
|
|
| ? |
= 39−32 |
|
|
| ? |
= 37 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | ? + $\dfrac{2}{3} = 3$
What makes this number sentence correct?
|
| workedSolution |
| | |
| ---------------------: | -------------- |
| ? + $\dfrac{2}{3}$ | \= 3
| | |
| | |
| ? | \= $\dfrac{9}{3} - \dfrac{2}{3}$ |
| | |
| ? | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
613
Question
? + 83=2
What makes this number sentence correct?
Worked Solution
|
|
| ? + 83 |
= 2 |
|
|
|
|
| ? |
= 816−83 |
|
|
| ? |
= 813 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | ? + $\dfrac{3}{8} = 2$
What makes this number sentence correct?
|
| workedSolution |
| | |
| ---------------------: | -------------- |
| ? + $\dfrac{3}{8}$ | \= 2
| | |
| | |
| ? | \= $\dfrac{16}{8} - \dfrac{3}{8}$ |
| | |
| ? | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
611
Question
? + 114=1
What makes this number sentence correct?
Worked Solution
|
|
| ? + 114 |
= 1 |
|
|
|
|
| ? |
= 1111−114 |
|
|
| ? |
= 117 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | ? + $\dfrac{4}{11} = 1$
What makes this number sentence correct? |
| workedSolution |
| | |
| ---------------------: | -------------- |
| ? + $\dfrac{4}{11}$ | \= 1
| | |
| | |
| ? | \= $\dfrac{11}{11} - \dfrac{4}{11}$ |
| | |
| ? | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
609
Question
? + 107=4
What makes this number sentence correct?
Worked Solution
|
|
| ? + 107 |
= 4 |
|
|
|
|
| ? |
= 1040−107 |
|
|
| ? |
= 1033 |
| ? |
= 3103 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | ? + $\dfrac{7}{10} = 4$
What makes this number sentence correct? |
| workedSolution |
| | |
| ---------------------: | -------------- |
| ? + $\dfrac{7}{10}$ | \= 4
| | |
| | |
| ? | \= $\dfrac{40}{10} - \dfrac{7}{10}$ |
| | |
| ? | \= $\dfrac{33}{10}$ |
| ? | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
| Is Correct? | Answer |
| ✓ | |
| x | |
| x | 12013 |
| x | |
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
Variant 5
DifficultyLevel
617
Question
? + 1211=3
What makes this number sentence correct?
Worked Solution
|
|
| ? + 1211 |
= 3 |
|
|
|
|
| ? |
= 1236−1211 |
|
|
| ? |
= 1225 |
| ? |
= 2121 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | ? + $\dfrac{11}{12} = 3$
What makes this number sentence correct? |
| workedSolution |
| | |
| ---------------------: | -------------- |
| ? + $\dfrac{11}{12}$ | \= 3
| | |
| | |
| ? | \= $\dfrac{36}{12} - \dfrac{11}{12}$ |
| | |
| ? | \= $\dfrac{25}{12}$ |
| ? | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | |
| x | |
| x | 31211 |
| ✓ | |