Let's evaluate each answer for correctness, focusing on questions with provided equations, values, or representations.
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Correct: Solving \(x + 19 = -5\) gives \(x = -24\). This equation does have the lowest value.
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Incorrect: Solving \(x - \frac{7}{8} = -\frac{3}{2}\) gives \(x = -\frac{3}{2} + \frac{7}{8} = -\frac{12}{8} + \frac{7}{8} = -\frac{5}{8}\), which is not different from other reasonable values without additional context. More context is needed for comparison.
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Correct: \(n + 14 = 37\) correctly represents the situation. Trina sold 23 boxes: \(37 - 14 = 23\).
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Correct: \(x + 3.19 = 5.61\) leads to \(x = 5.61 - 3.19 = 2.42\).
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Incorrect: Solving \(x - 5 = 2\) gives \(x = 7\), not -10.
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Incorrect: Solving \(-3.2x = 0.64\) gives \(x = -0.2\) and \(x/4 = -0.05\) gives \(x = -0.2\). They have the same solution; correct.
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Correct: The equation \(3x = 24\) implies Andrew has been picking words for 8 weeks.
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Incorrect: The equation should be \(5x = 12\), leading to \(x = \frac{12}{5} = 2.4\) (which is phrased correctly).
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Correct: Solving \(5x + 11 = -24\) gives \(x = -7\): \(5(-7) + 11 = -35 + 11 = -24\).
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Correct: Solving \( \frac{1}{2}x - 3 = \frac{1}{2}\) gives \(x = 6\).
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Incorrect: The equation should be \(30x + 50 = 140\), solving gives \(x = 3\) weekdays practiced, not what the question provided.
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Incorrect: The weight increase calculation is \(224 - 150 = 74\), and since the increase is 2 lbs/day, it takes \(74 / 2 = 37\) days.
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Incorrect: The operations needed would be addition (to account for half and addition of 8) and division (to find half).
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Incorrect: Let \(p\) be the number of packages. So \(9p + 63 = 153\), solving gives \(9p = 90\) leads to \(p = 10\) which is correct.
Now let's summarize the incorrect answers:
- Q2: Incorrect
- Q5: Incorrect
- Q6: Incorrect
- Q8: Incorrect
- Q11: Incorrect
- Q12: Incorrect
- Q13: Incorrect
- Q14: Incorrect