This is not an ideal gas and gas laws are are only approximately applicable.
Postulate #1: The force of attraction among molecules are negligible. Postulate #2: The molecules make elastic collisions. (kinetic energy concerved) Postulate #3: Despite contineous motion of molecules, the density remains constant.
In elastic collisions, gas particles retain their kinetic energy and momentum. The total kinetic energy of the particles remains constant before and after the collision, with only the direction and speed of the particles changing.
are small, point-like particles that are in constant random motion, and have perfectly elastic collisions with each other and the container walls. Additionally, they have negligible volume compared to the volume of the container in which they are enclosed.
In an ideal gas, particles do not interact with each other. This means that they move independently and only interact through simple elastic collisions.
According to the kinetic theory, the particles in a gas are considered to be small, hard spheres with an insignificant volume, and all the collisions between particles in a gas are perfectly elastic.
Ideal Gas
The kinetic molecular theory describes the behavior of gases based on five main points: Gas particles are in constant, random motion and collide with each other and the walls of their container. The volume of the gas particles themselves is negligible compared to the volume of the container. There are no attractive or repulsive forces between the particles; they exert pressure only during collisions. The average kinetic energy of the gas particles is directly proportional to the temperature of the gas in Kelvin. All collisions between gas particles are perfectly elastic, meaning that energy is conserved during collisions.
Postulate #1: The force of attraction among molecules are negligible. Postulate #2: The molecules make elastic collisions. (kinetic energy concerved) Postulate #3: Despite contineous motion of molecules, the density remains constant.
In ideal gases, collisions between particles are considered elastic because they conserve both kinetic energy and momentum. During these collisions, there are no intermolecular forces acting between the gas particles, allowing them to collide without any loss of energy to deformation, heat, or other forms of energy. As a result, the total energy of the system remains constant, which is a defining characteristic of elastic collisions. This behavior aligns with the assumptions made in the kinetic theory of gases, which describes the motion and interactions of gas particles.
Kinetic theory explains the pressure that a gas exerts on the walls of its container. This describes elastic collisions between the atoms or molecules in the gas with the container's walls, which collectively exert a measureable pressure.
All collisions between gas particles are considered to be perfectly elastic, meaning there is no loss of kinetic energy during the collision. This assumption allows for the conservation of momentum and energy to be applied to gas particle interactions.
In elastic collisions, gas particles retain their kinetic energy and momentum. The total kinetic energy of the particles remains constant before and after the collision, with only the direction and speed of the particles changing.
Examples of super elastic collisions include collisions between two superballs or collisions between an electron and a positron. In these collisions, kinetic energy is increased after the collision due to the conservation of momentum and conservation of kinetic energy principles.
the total kinetic energy of the gas particles remains constant before and after a collision. It also implies that there is no loss of energy during collisions, and that the particles do not stick together or lose any energy due to the collision.
are small, point-like particles that are in constant random motion, and have perfectly elastic collisions with each other and the container walls. Additionally, they have negligible volume compared to the volume of the container in which they are enclosed.
When gas particles hit each other, they undergo elastic collisions where kinetic energy is transferred between the particles. This causes their directions and speeds to change, but the total kinetic energy of the system remains constant. The collisions contribute to the pressure and temperature of the gas.
The statement describes the Kinetic Molecular Theory of Gases. This theory posits that gas particles are in continuous, random motion and that their collisions with one another and with the walls of their container are elastic, meaning they do not lose energy in these collisions. The theory helps explain various gas behaviors, such as pressure and temperature relationships.