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1. During a laboratory experiment a student filled a balloon with two different gases, CO_(2) and N_(2) The atmospheric pressure in the
laboratory was 103 kPa The partial pressure of the CO_(2) added to the balloon was 40 kPa. What was the partial pressure of the N)
in the balloon?
53 kpa
63 kpa
43 kPa
73 kPa"
POSSIBLE POINTS: 20 1. During a laboratory experiment a student filled a balloon with two different gases, CO_(2) and N_(2) The atmospheric pressure in the laboratory was 103 kPa The partial pressure of the CO_(2) added to the balloon was 40 kPa. What was the partial pressure of the N) in the balloon? 53 kpa 63 kpa 43 kPa 73 kPa
Solución
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To find the partial pressure of $N_{2}$ in the balloon, we can use Dalton's Law of Partial Pressures, which states that the total pressure of a gas mixture is equal to the sum of the partial pressures of each individual gas in the mixture.<br /><br />Given information:<br />- Atmospheric pressure in the laboratory: 103 kPa<br />- Partial pressure of $CO_{2}$ added to the balloon: 40 kPa<br /><br />Let's denote the partial pressure of $N_{2}$ in the balloon as $P_{N_{2}}$.<br /><br />According to Dalton's Law of Partial Pressures, the total pressure in the balloon is the sum of the partial pressures of $CO_{2}$ and $N_{2}$:<br /><br />$P_{total} = P_{CO_{2}} + P_{N_{2}}$<br /><br />Substituting the given values:<br /><br />$103 \text{ kPa} = 40 \text{ kPa} + P_{N_{2}}$<br /><br />Solving for $P_{N_{2}}$:<br /><br />$P_{N_{2}} = 103 \text{ kPa} - 40 \text{ kPa} = 63 \text{ kPa}$<br /><br />Therefore, the partial pressure of $N_{2}$ in the balloon is 63 kPa.<br /><br />The correct answer is 63 kPa.
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