All else being equal the pressure would fall
If you increase the volume of the container, and not the gas itself, then the pressure decreases. If you increase the volume of the gas, and not the container, then the pressure increases.
If temperature increases, either the volume or the pressure must increase. Since you have limited the volume by closing the container, pressure must increase.
If the container is heated, the kinetic energy of the gas particles will increase, causing them to move faster and collide more frequently with the container walls. This increase in collisions will lead to a higher pressure within the container.
If the volume of a container of gas is reduced, the pressure inside the container will increase. This is because reducing the volume decreases the amount of space the gas molecules have to move around, leading to them colliding more frequently with the walls of the container, thus increasing the pressure.
No, because the gas is in a rigid steel container, its volume cannot increase as the temperature increases (assuming the steel does not deform). Instead, the pressure of the gas inside the container will increase. Of course, if the pressure is high enough, the container will explode, lowering the pressure and causing the gas to expand.
According to Boyle's Law, the pressure of a gas in a container is inversely proportional to its volume when temperature is constant. This means that as the volume of the container decreases, the pressure of the gas inside will increase, and vice versa.
If the volume of a container of air is reduced, the pressure of the air inside the container will increase. This is because the volume and pressure of a gas are inversely proportional according to Boyle's Law. The particles inside the container will collide more frequently with the walls, leading to an increase in pressure.
In a container the volume remain constant but the pressure increase.
This problem can be solved with the ideal gas law. The original pressure and volume of the container are proportional the final pressure and volume of the container. The original pressure was 1 atmosphere and the original volume was 1 liter. If the final volume is 1.8 liters, then the final pressure is 0.55 atmospheres.
Decreasing the volume of a container will shift the equilibrium towards the side with fewer gas molecules to increase pressure.
The pressure of the gas inside the container will increase due to the increased kinetic energy of the gas molecules. This is described by the ideal gas law, PV = nRT, where P is pressure, V is volume, n is the number of moles, R is the gas constant, and T is temperature.
As indicated by the Ideal Gas Laws, increasing temperature will tend to increase both volume and pressure. Of course, volume can't always increase, that depends upon the flexibility or inflexibility of the container that the gas is in, and if the volume does increase that will counteract the increase in pressure that would otherwise have happened. Temperature, pressure, and volume are all interconnected in a gas.