This simulation allows you to explore the factors affecting the pressure of a gas. The pressure is visualised as pink flashes each time a gas particle strikes the surface of the container, and the pressure gauge at the top right gives an overall measurement of the pressure.
The particles in a gas are constantly moving at high speed, and so when they collide with a solid surface, such as the wall of a container or even your own skin, they exert a small force on it; the total of all of these forces together is called gas pressure. Like all forms of pressure, gas pressure is measured in units called Pascals (Pa) where 1 Pa is equal to a force of 1 N acting over an area of 1 m2; the pressure of the air around you right now is 100 kPa (100,000 Pa), which sounds like a lot, but you cannot feel it because it acts on us equally in all directions (not just downwards), and the inwards push from the air pressure is exactly balanced by the outwards push of the pressure of the gases and fluids in our bodies.
When the temperature increases, the gas particles move faster, which means they hit the walls of their container more often and with more force, which increases the gas pressure. This relationship is directly proportional so doubling the temperature (in Kelvin) will double the pressure. Note: This relationship only holds true if the volume and number of particles are kept constant.
When there are more particles in the same-sized container, they collide with the walls of the container, which increases the gas pressure. Note: The temperature stays the same, so the force of each collision stays the same; it is just that there are more particles to collide. This relationship is directly proportional, so doubling the number of gas particles will double pressure. Note: This relationship only holds true if the volume and temperature are kept constant.
As the volume of the container decreases, particles are forced towards the walls of the container, causing them to collide with the walls more often, which increases the pressure. This relationship is inversely proportional so halving the volume doubles the pressure, whilst doubling the volume halves the pressure. Note: This relationship only holds true if the temperature and number of particles are kept constant.