Assuming temperature and moles of gas remains the same, then decreasing the volume of the gas will increase the pressure. Decreasing the volume enough will result in non ideal behavior.
The molecules will not collide as often with the walls decreasing the volume
Decreasing the volume of a container will shift the equilibrium towards the side with fewer gas molecules to increase pressure.
Decreasing the pressure applied to the gas (apex)
No, it does affect the volume of a gas according to the ideal gas law (PV=nRT).
It is called compression when a gas is squeezed into a smaller space, increasing its pressure and decreasing its volume.
If the temperature remains constant, decreasing the volume will increase the pressure.
The pressure increase.
The molecules will not collide as often with the walls decreasing the volume
As indicated by Charles's Law, at constant pressure, the volume decreases when the temperature decreases. This is due to slowed collisions between molecules.
Gas pressure is affected by factors such as temperature, volume, and the number of gas particles present. For instance, increasing the temperature of a gas will increase its pressure, while decreasing the volume of a gas will increase its pressure as well. Additionally, having more gas particles in a given space will lead to higher pressure.
Decreasing the volume of a container will shift the equilibrium towards the side with fewer gas molecules to increase pressure.
Decreasing the pressure applied to the gas (apex)
Decreasing the number of gas molecules typically decreases the volume of the gas, assuming pressure and temperature remain constant. This is because there are fewer molecules colliding with the container walls, reducing the pressure and allowing the gas to occupy a larger volume to maintain equilibrium.
If the temperature of the gas is decreasing, then in order to maintain constant pressure, you would have to compress it in volume.
Gas tends to take the shape of the volume it's in. If the volume is reduced, then the pressure of the gas will increase.
No, it does affect the volume of a gas according to the ideal gas law (PV=nRT).
It affects pressure, not volume.