Surface Area/Pressure/Ideal Gas Law

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Surface area does not affect pressure in the context of the Ideal Gas Law (PV = nRT), as pressure is defined as force per unit area. While it might seem intuitive to assume an inverse relationship between surface area and pressure, especially when considering gas-filled containers with the same volume but different internal surface areas, the Ideal Gas Law indicates that pressure is independent of surface area. Instead, pressure is determined by the number of gas particles, temperature, and volume. Therefore, variations in surface area do not influence the pressure exerted by the gas within the confines of the Ideal Gas Law framework.
danielu13
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How does surface area affect pressure, since pressure is defined by \frac{Force}{Area}, and specifically how does this work with the Ideal Gas Law (PV = nRT)? I would think that surface area and pressure have an inverse relationship, as to pressure and volume. But what if you had gas-filled containers with the same volume but different internal surface areas? I would think that the pressure in the one with less surface area would be less, but this is not evidenced by the ideal gas law.
 
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Pressure is independent of surface area.
 
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