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If the temperature of the gas is kept constant, according to Boyle's Law, the pressure and volume of the gas are inversely proportional. As the piston moves to the 1.20 mark, reducing the volume, the pressure inside the container will increase to maintain equilibrium.
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.
There are a number of possible results from the increase in temperature and pressure of a gas held at a constant volume. In some cases, the container will fail and there will be an explosion (this is what happens with bombs, for example). But the container may be strong enough that it does not fail. In that case, under conditions of high temperature and pressure, you might see increased chemical activity in the gas in question, perhaps new compounds would be formed, but that would depend upon the gas in question, as well as the specific temperature and pressure that you reach. At sufficiently high temperature and pressure you can also get nuclear reactions. The higher the temperature and pressure become, the wider the range of possible results.
they also become constant.
The gas volume become constant when the pressure is increased to a point that makes the distance between the gas molecules equal to zero at this point no more increase of temperature with pressure is observed. Or if the pressure and temperature are kept constant within a system then the volume can also be constant as long as you are able to maintain the pressure and temperature at constant level.
If the temperature of the gas is kept constant, according to Boyle's Law, the pressure and volume of the gas are inversely proportional. As the piston moves to the 1.20 mark, reducing the volume, the pressure inside the container will increase to maintain equilibrium.
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.
they also become constant.
Use Boyle's Law, applicable for ideal gases at constant temperature, to solve this problem: P1*V1 = P2*V2
Cooling a pressurized container will cause the internal pressure to decrease.This works in reverse too. Depressurizing a pressurized container will lower the internal temperature (and by conduction, the temperature of the container itself). This is why ice often forms around propane gas cylinders after extended use.
There are a number of possible results from the increase in temperature and pressure of a gas held at a constant volume. In some cases, the container will fail and there will be an explosion (this is what happens with bombs, for example). But the container may be strong enough that it does not fail. In that case, under conditions of high temperature and pressure, you might see increased chemical activity in the gas in question, perhaps new compounds would be formed, but that would depend upon the gas in question, as well as the specific temperature and pressure that you reach. At sufficiently high temperature and pressure you can also get nuclear reactions. The higher the temperature and pressure become, the wider the range of possible results.
they also become constant.
The gas is likely to expand and raise the pressure inside the can. Should the pressure become too great the can will burst.
The gas is likely to expand and raise the pressure inside the can. Should the pressure become too great the can will burst.
The gas volume become constant when the pressure is increased to a point that makes the distance between the gas molecules equal to zero at this point no more increase of temperature with pressure is observed. Or if the pressure and temperature are kept constant within a system then the volume can also be constant as long as you are able to maintain the pressure and temperature at constant level.
The pressure and volume are related because both are variable of indefinite which means that both are not positive or definite and they tend to vary by the object they are in.
The volume become one third.