Respuesta :
1. What do they have in common?
As mentioned in the problem, these gases are present in equal amounts. So, that would infer that they are common in terms of their mass. Also, it is specified that the temperature is 25°C. Connected to that is the average kinetic energy, which is directly proportional. Hence, they are also common in temperature and average kinetic energy.
2. What are the differences?
They differ in type, of course. Also, they differ in average velocities which is a factor of temperature of molar mass. Since they are 3 different types of gases with different molar masses, they would also differ in their average velocities.
As mentioned in the problem, these gases are present in equal amounts. So, that would infer that they are common in terms of their mass. Also, it is specified that the temperature is 25°C. Connected to that is the average kinetic energy, which is directly proportional. Hence, they are also common in temperature and average kinetic energy.
2. What are the differences?
They differ in type, of course. Also, they differ in average velocities which is a factor of temperature of molar mass. Since they are 3 different types of gases with different molar masses, they would also differ in their average velocities.
The common things in all gases are temperature, average kinetic energy, and average velocities. The different thing about the gases is their masses.
Further explanation:
The given gases are helium, argon, and krypton. It is also given in the question that all gases are in equal amount. The temperature of the box containing all gases is 25 oC.
Common in all gases:
Temperature: Since all gases are in the box at temperature 25 oC, therefore, the temperature is the same for all gases.
Average kinetic energy: The average kinetic energy of the gas is given as,
[tex]K=\frac{3}{2}\frac{R}{{{N_A}}}T[/tex]
Here, K is average kinetic energy, R is a gas constant, [tex]{N_A}[/tex] is an Avogadro’s number, and T is temperature (in Kelvin)
Since the average kinetic energy is only related to temperature and temperature of all gases is the same, and therefore, average kinetic energy is also the same for all gases.
Average velocities: Average velocity of gases is directly related to the kinetic energy and temperature of gases thus the average velocity is also the same for all gases.
Different in all gases:
Mass: The given quantity of gases is the same. This means the number of particle of each gas present in the box is same. But the mass of each gas is different because the molar mass of each gas is different.
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Answer details:
Grade: Senior School
Subject: Chemistry
Chapter: Ideal gas equation
Keywords: Ideal gas, helium, argon, krypton, temperature, masses, average velocities, average kinetic energy, gas in the mixture.
