The volume of the gas will decrease. the gas will also attempt to increase in temperature.
As volume changes so does pressure. During the compression cycle of an engine, the volume is decreasing causing the pressure to increase. This happens so rapidly that I do not believe that temperature stays constant. For this to actually be following Boyle's law the temp is supposed to remain constant.
boyle's law holds good in this case and the gas experiences decrease in volume....provided the gas is not in a container with fixed dimensions! its volume will decrease
Boyle's law states that the pressure of a gas is inversely proportional to its volume at constant temperature. In a pressure cooker, as the volume decreases due to the sealed environment, the pressure inside increases, allowing the temperature to rise above the boiling point of water and cook food faster.
Pressure is given by the equation P = F/A, where F is force and A is the area it's applied over. For a solid or liquid, you can increase pressure just by pushing harder on it. For a gas, pressure is approximately given by P = (n*R*T)/V, where n is how much gas you have in moles, T is the temperature in kelvin, V is the volume of the container, and R is a constant. So to increase pressure, either increase the amount of gas, increase the temperature, or decrease the volume of the container.
The equation is pV=k (k is a constant at constant temperature).
The volume of the gas will decrease. the gas will also attempt to increase in temperature.
change the pressure and/or the temperature of the gas
It's Pressure would rise.
Increasing the volume of a gas is typically achieved by decreasing the pressure applied to it, as per Boyle's Law, which states that volume is inversely proportional to pressure at constant temperature. Decreasing the number of gas molecules would also lead to a decrease in pressure, potentially allowing for an increase in volume if the container size remains constant. However, decreasing the size of the gas molecules or the temperature would not directly lead to an increase in volume; in fact, decreasing temperature generally reduces the volume of a gas.
This is consequence of a very common law which is known as Boyle's law.According to it when we give pressure to the gas at constant temperature the volume of gas decreases.The gas law formula is: pV/T=k; the volume is decreasing.
Since Pressure is Force per Unit Area (P = F/A), there are intuitively two ways to increase pressure. You can either keep the area constant and increase the force being applied, or keep the force constant and decrease the area on which the force acts.
When force is exerted on a fluid in a closed container, the pressure will increase. This is because pressure is directly proportional to the force applied to a fluid.
As volume changes so does pressure. During the compression cycle of an engine, the volume is decreasing causing the pressure to increase. This happens so rapidly that I do not believe that temperature stays constant. For this to actually be following Boyle's law the temp is supposed to remain constant.
If all environmental conditions remain constant then the resistance will not change appreciably with applied voltage, but the current will increase. An increase in current will raise the temperature of the conductor which will increase the resistance somewhat.
Avogadro's principle can be applied to ideal gases at constant temperature and pressure. It states that equal volumes of gases at the same temperature and pressure contain the same number of molecules, allowing for calculations involving quantities of gases.
boyle's law holds good in this case and the gas experiences decrease in volume....provided the gas is not in a container with fixed dimensions! its volume will decrease
Boyle's law states that the pressure of a gas is inversely proportional to its volume at constant temperature. In a pressure cooker, as the volume decreases due to the sealed environment, the pressure inside increases, allowing the temperature to rise above the boiling point of water and cook food faster.