Let's review each answer:
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Correct Answer:
- Equation: \(x + 19 = -5\)
- Solution: \(x = -5 - 19 = -24\) → This is the lowest value compared to others (assuming other equations were provided).
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Correct Answer:
- Equation: \(x - \frac{7}{8} = -\frac{3}{2}\)
- Solution: \(x = -\frac{3}{2} + \frac{7}{8}\) → Needs verification vs other equations (material context would help).
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Correct Answer:
- Equation: \(n + 14 = 37\)
- Solution: \(n = 37 - 14 = 23\) → Correct.
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Correct Answer:
- Equation: \(x + 3.19 = 5.61\)
- Solution: \(x = 5.61 - 3.19 = 2.42\) → Correct.
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Incorrect Answer:
- Equation: \(x - 5 = 2\)
- Solution: \(x = 2 + 5 = 7\) (not -10).
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Incorrect Answer:
- Equations:
- \( -3.2x = 0.64 \) → \( x = -\frac{0.64}{3.2} = -0.2\)
- \( \frac{x}{4} = -0.05 \) → \( x = -0.2 \)
- Both have the same solution, but only if the solution context provided was strictly identical.
- Equations:
-
Correct Answer:
- Equation Representation: Yes, it fits.
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Incorrect Answer:
- Equation: \(5x = 12\) represents the total change divided by time, \(x = \frac{12}{5} = 2.4\) (correctly states the hourly change).
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Correct Answer:
- Equation: \(5x + 11 = -24\)
- Solution: \(5x = -35; x = -7\) → Correct.
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Correct Answer:
- Solution should verify against other equations, looks likely correct but depends on provided options.
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Incorrect Answer:
- Equation: The form should translate into \(30x + 50 = 140\) points to \(30x = 90\), and hence \(x = 3\) is the number of weekdays.
- Incorrect Answer:
- Initial weight = 150 lbs, final weight = 224 lbs, gains = 224 - 150 = 74 lbs. At 2 lbs/day: it takes \(74/2 = 37\) (correct), but initial context led to it's an actual 37 days. However check math clearly.
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Correct Answer:
- \( \frac{s}{2} + 8 = 12 \) → \((x = \text{initial stickers})\); subtraction \(s/2\) and addition to achieve final count to determine units used.
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Correct Answer:
- \(9y + 63 = 153\) → \(9y = 90\) → \(y = 10\) → Correct.
Conclusion: Correct your answers for 5, 6, 8, 11, and closely verify more details on 12 and 13 before finalization. Would also confirm with original question contexts for overall accuracy.