Algebra, NAPX-G4-NC27, NAPX-G3-NC28
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
Variant 0
DifficultyLevel
685
Question
Which value of ? is closest to the missing number in this equation?
( ? + 39.3) ÷ 4.15 = 69.3
Worked Solution
|
|
| ( ? + 39.3) ÷ 4.15 |
= 69.3 |
|
|
|
|
| ( ? + 39.3) |
= 69.3 × 4.15 |
|
|
|
|
| ? |
≈(70×4) − 40 |
|
≈280 − 40 |
|
≈ 240 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which value of ? is closest to the missing number in this equation?
( ? + 39.3) ÷ 4.15 = 69.3
|
| workedSolution |
| | |
| ------------: | ---------- |
| ( ? + 39.3) ÷ 4.15 | \= 69.3 |
| | |
| | |
| ( ? + 39.3) | \= 69.3 × 4.15 |
| | |
| | |
| ? | $≈(70×4)\ −\ 40$ |
| | $≈280\ −\ 40$ |
| | ≈ {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
686
Question
Which value of ? is closest to the missing number in this equation?
( ? + 25.4) ÷ 3.9 = 48.2
Worked Solution
|
|
| ( ? + 25.4) ÷ 3.9 |
= 48.2 |
|
|
| ( ? + 25.4) |
= 48.2 × 3.9 |
|
|
| ? |
≈ (50 × 4) − 25 |
|
≈ 200 − 25 |
|
≈ 175 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which value of ? is closest to the missing number in this equation?
( ? + 25.4) ÷ 3.9 = 48.2 |
| workedSolution |
| | |
| -------------------------------: | ----------------- |
| ( ? + 25.4) ÷ 3.9| \= 48.2 |
| | |
| ( ? + 25.4) | \= 48.2 × 3.9 |
| | |
| ? | $\approx$ (50 × 4) − 25 |
| | $\approx$ 200 − 25 |
| | $\approx$ {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
687
Question
Which value of ? is closest to the missing number in this equation?
( ? − 21.4) × 5.1 = 78.6
Worked Solution
|
|
| ( ? − 21.4) × 5.1 |
= 78.6 |
|
|
| ( ? − 21.4) |
= 78.6 ÷ 5.1 |
|
|
| ? |
≈ (80 ÷ 5) + 21 |
|
≈ 16 + 21 |
|
≈ 37 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which value of ? is closest to the missing number in this equation?
( ? − 21.4) × 5.1 = 78.6 |
| workedSolution |
| | |
| ------------------------: | ------------------------- |
| ( ? − 21.4) × 5.1 | \= 78.6 |
| | |
| ( ? − 21.4) | \= 78.6 ÷ 5.1 |
| | |
| ? | $\approx$ (80 ÷ 5) + 21 |
| | $\approx$ 16 + 21 |
| | $\approx$ {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
688
Question
Which value of ? is closest to the missing number in this equation?
( ? + 31.6) ÷ 4.2 = 28.4
Worked Solution
|
|
| ( ? + 31.6) ÷ 4.2 |
= 28.4 |
|
|
| ( ? + 31.6) |
= 28.4 × 4.2 |
|
|
| ? |
≈ (28 × 4) − 32 |
|
≈ 112 − 32 |
|
≈ 80 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which value of ? is closest to the missing number in this equation?
( ? + 31.6) ÷ 4.2 = 28.4 |
| workedSolution |
| | |
| -----------------: | ------------------------- |
| ( ? + 31.6) ÷ 4.2 | \= 28.4 |
| | |
| ( ? + 31.6) | \= 28.4 × 4.2 |
| | |
| ? | $\approx$ (28 × 4) − 32 |
| | $\approx$ 112 − 32 |
| | $\approx$ {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
689
Question
Which value of ? is closest to the missing number in this equation?
( ? − 42.3) × 3.1 = 121.8
Worked Solution
|
|
| ( ? − 42.3) × 3.1 |
= 121.8 |
|
|
| ( ? − 42.3) |
= 121.8 ÷ 3.1 |
|
|
| ? |
≈ (120 ÷ 3) + 42 |
|
≈ 40 + 42 |
|
≈ 82 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which value of ? is closest to the missing number in this equation?
( ? − 42.3) × 3.1 = 121.8 |
| workedSolution |
| | |
| --------: | ------------------------- |
| ( ? − 42.3) × 3.1 | \= 121.8 |
| | |
| ( ? − 42.3) | \= 121.8 ÷ 3.1|
| | |
| ? | $\approx$ (120 ÷ 3) + 42 |
| | $\approx$ 40 + 42 |
| | $\approx$ {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
689
Question
Which value of ? is closest to the missing number in this equation?
( ? + 48.7) ÷ 7.2 = 19.4
Worked Solution
|
|
| ( ? + 48.7) ÷ 7.2 |
= 19.4 |
|
|
| ( ? + 48.7) |
= 19.4 × 7.2 |
|
|
| ? |
≈ (20 × 7) − 49 |
|
≈ 140 − 49 |
|
≈ 91 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which value of ? is closest to the missing number in this equation?
( ? + 48.7) ÷ 7.2 = 19.4 |
| workedSolution |
| | |
| -------------------------: | ------------------------- |
| ( ? + 48.7) ÷ 7.2 | \= 19.4 |
| | |
| ( ? + 48.7) | \= 19.4 × 7.2 |
| | |
| ? | $\approx$ (20 × 7) − 49 |
| | $\approx$ 140 − 49 |
| | $\approx$ {{{correctAnswer}}} |
|
| correctAnswer | |
Answers