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