Answer:
1. Using the formula for Charles's Law (V1/T1 = V2/T2), we can find V2:
V1 = 0.50 L
T1 = 25°C
T2 = 100°C
V2 = ?
(V1 / T1) = (V2 / T2)
(0.50 L / 25°C) = (V2 / 100°C)
Cross-multiplying:
(0.50 L) * (100°C) = (V2) * (25°C)
50 L°C = 25 V2
Dividing both sides by 25:
50 L°C / 25 = V2
V2 = 2 L
Therefore, V2 is equal to 2 liters.
2. Applying Charles's Law again, we can find V2:
V1 = 100 L
T1 = 15.2°C
T2 = 0.61°C
(100 L / 15.2°C) = (V2 / 0.61°C)
(100 L) * (0.61°C) = (V2) * (15.2°C)
61 L°C = 15.2 V2
Dividing both sides by 15.2:
61 L°C / 15.2 = V2
V2 ≈ 4.013 L (rounded to three decimal places)
Therefore, V2 is approximately 4.013 liters.
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Answers & Comments
Answer:
1. Using the formula for Charles's Law (V1/T1 = V2/T2), we can find V2:
V1 = 0.50 L
T1 = 25°C
T2 = 100°C
V2 = ?
(V1 / T1) = (V2 / T2)
(0.50 L / 25°C) = (V2 / 100°C)
Cross-multiplying:
(0.50 L) * (100°C) = (V2) * (25°C)
50 L°C = 25 V2
Dividing both sides by 25:
50 L°C / 25 = V2
V2 = 2 L
Therefore, V2 is equal to 2 liters.
2. Applying Charles's Law again, we can find V2:
V1 = 100 L
T1 = 15.2°C
T2 = 0.61°C
V2 = ?
(V1 / T1) = (V2 / T2)
(100 L / 15.2°C) = (V2 / 0.61°C)
Cross-multiplying:
(100 L) * (0.61°C) = (V2) * (15.2°C)
61 L°C = 15.2 V2
Dividing both sides by 15.2:
61 L°C / 15.2 = V2
V2 ≈ 4.013 L (rounded to three decimal places)
Therefore, V2 is approximately 4.013 liters.