Number, NAP_70026
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
Variant 0
DifficultyLevel
410
Question
Worked Solution
Solution 1:
|
|
| (6 - 3)2 |
= 62−2×6×3+32 |
|
= 36 - 36 + 9 |
|
= 9 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | |
| workedSolution | Solution 1:
|||
|-|-|
|(6 - 3)$^2$|= 3$^2$
||= {{{correctAnswer}}}|
sm_nogap Solution 2: Advanced
|||
|-|-|
|(6 - 3)$^2$|= 6$^2 - 2 \times 6 \times 3 + 3^2$ |
||= 36 - 36 + 9|
||= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
412
Question
Worked Solution
Solution 1:
|
|
| (9 - 3)2 |
= 92−2×9×3+32 |
|
= 81 - 54 + 9 |
|
= 36 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | |
| workedSolution | Solution 1:
|||
|-|-|
|(9 - 3)$^2$|= 6$^2$
||= {{{correctAnswer}}}|
sm_nogap Solution 2: Advanced
|||
|-|-|
|(9 - 3)$^2$|= 9$^2 - 2 \times 9 \times 3 + 3^2$ |
||= 81 - 54 + 9|
||= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
414
Question
Worked Solution
Solution 1:
|
|
| (5 - 2)2 |
= 52−2×5×2+22 |
|
= 25 - 20 + 4 |
|
= 9 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | |
| workedSolution | Solution 1:
|||
|-|-|
|(5 - 2)$^2$|= 3$^2$
||= {{{correctAnswer}}}|
sm_nogap Solution 2: Advanced
|||
|-|-|
|(5 - 2)$^2$|= 5$^2 - 2 \times 5 \times 2 + 2^2$ |
||= 25 - 20 + 4|
||= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
416
Question
Worked Solution
Solution 1:
|
|
| (8 - 4)2 |
= 82−2×8×4+42 |
|
= 64 - 64 + 16 |
|
= 16 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | |
| workedSolution | Solution 1:
|||
|-|-|
|(8 - 4)$^2$|= 4$^2$
||= {{{correctAnswer}}}|
sm_nogap Solution 2: Advanced
|||
|-|-|
|(8 - 4)$^2$|= 8$^2 - 2 \times 8 \times 4 + 4^2$ |
||= 64 - 64 + 16|
||= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
418
Question
Worked Solution
Solution 1:
|
|
| (10 - 5)2 |
= 52 |
|
= 25 |
|
|
| (10 - 5)2 |
= 102−2×10×5+52 |
|
= 100 - 100 + 25 |
|
= 25 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | |
| workedSolution | Solution 1:
|||
|-|-|
|(10 - 5)$^2$|= 5$^2$
||= {{{correctAnswer}}}|
sm_nogap Solution 2: Advanced
|||
|-|-|
|(10 - 5)$^2$|= 10$^2 - 2 \times 10 \times 5 + 5^2$ |
||= 100 - 100 + 25|
||= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
420
Question
Worked Solution
Solution 1:
|
|
| (7 - 5)2 |
= 72−2×7×5+52 |
|
= 49 - 70 + 25 |
|
= 4 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | |
| workedSolution | Solution 1:
|||
|-|-|
|(7 - 5)$^2$|= 2$^2$
||= {{{correctAnswer}}}|
sm_nogap Solution 2: Advanced
|||
|-|-|
|(7 - 5)$^2$|= 7$^2 - 2 \times 7 \times 5 + 5^2$ |
||= 49 - 70 + 25|
||= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers