Number, NAPX-F4-NC11
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
Variant 0
DifficultyLevel
614
Question
26−24 = ?
Which number makes the expression above correct?
Worked Solution
|
|
| 26−24 |
= 64 − 16 |
| ? |
= 48 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | $2^6 - 2^4$ = ?
Which number makes the expression above correct? |
| workedSolution |
| | |
| --------------------- :| -------------- |
| $2^6 - 2^4$ | \= 64 $-$ 16 |
| ? | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
615
Question
33+22 = ?
Which number makes the expression above correct?
Worked Solution
|
|
| 33+22 |
= 27 + 4 |
| ? |
= 31 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | $3^3 + 2^2$ = ?
Which number makes the expression above correct? |
| workedSolution |
| | |
| ---------------------------: | ---------------- |
| $3^3 + 2^2$ | \= 27 $+$ 4 |
| ? | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
617
Question
33−23 = ?
Which number makes the expression above correct?
Worked Solution
|
|
| 33−23 |
= 27 − 8 |
| ? |
= 19 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | $3^3 - 2^3$ = ?
Which number makes the expression above correct? |
| workedSolution |
| | |
| ---------------------------: | ---------------- |
| $3^3 - 2^3$ | \= 27 $-$ 8 |
| ? | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
616
Question
25+23 = ?
Which number makes the expression above correct?
Worked Solution
|
|
| 25+23 |
= 32 + 8 |
| ? |
= 40 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | $2^5 + 2^3$ = ?
Which number makes the expression above correct? |
| workedSolution |
| | |
| ---------------------------: | ---------------- |
| $2^5 + 2^3$ | \= 32 $+$ 8 |
| ? | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
618
Question
43−33 = ?
Which number makes the expression above correct?
Worked Solution
|
|
| 43−33 |
= 64 − 27 |
| ? |
= 37 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | $4^3 - 3^3$ = ?
Which number makes the expression above correct? |
| workedSolution |
| | |
| ---------------------------: | ---------------- |
| $4^3 - 3^3$ | \= 64 $-$ 27 |
| ? | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers