MHB Gay-Lussac's Law of combining volumes

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The discussion confirms that the reaction of 50 cm³ of nitrogen with 150 cm³ of hydrogen to produce 100 cm³ of ammonia aligns with Gay-Lussac's Law of combining volumes. According to this law, the volumes of gases involved in a chemical reaction are in simple ratios that correspond to the ratios of their molecular quantities. In this case, the ratio of nitrogen to hydrogen to ammonia is 1:3:2, which matches the provided volumes. Thus, the formation of 100 cm³ of ammonia from the given gases is consistent with Gay-Lussac's principles. The conclusion is that the reaction adheres to the law as expected.
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50 cm^3 of nitrogen combine with 150 cm^3 of hydrogen gas to form 100 cm^3 of ammonia. Does this agree with gay lussacs law of combing volumes?. Explain your answer.

i feel the answer is yes but I can not give the reason why?
 
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markosheehan said:
50 cm^3 of nitrogen combine with 150 cm^3 of hydrogen gas to form 100 cm^3 of ammonia. Does this agree with gay lussacs law of combing volumes?. Explain your answer.

i feel the answer is yes but I can not give the reason why?

The reaction is:
$$\ce{N2 + 3H2 \to 2NH3}$$

Gay-Lussac says that the ratio of molecules corresponds to the ratio of volumes of gasses.
That is:
$$1:3:2 = 50 \text{ cm}^3 : 150 \text{ cm}^3 : 100 \text{ cm}^3$$
Therefore the $100 \text{ cm}^3$ of ammonia does indeed agree with Gay-Lussac's law.
 
I like Serena said:
The reaction is:
$$\ce{N2 + 3H2 \to 2NH3}$$

Gay-Lussac says that the ratio of molecules corresponds to the ratio of volumes of gasses.
That is:
$$1:3:2 = 50 \text{ cm}^3 : 150 \text{ cm}^3 : 100 \text{ cm}^3$$
Therefore the $100 \text{ cm}^3$ of ammonia does indeed agree with Gay-Lussac's law.
thank you very much
 
Here is a little puzzle from the book 100 Geometric Games by Pierre Berloquin. The side of a small square is one meter long and the side of a larger square one and a half meters long. One vertex of the large square is at the center of the small square. The side of the large square cuts two sides of the small square into one- third parts and two-thirds parts. What is the area where the squares overlap?

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