V = k*T/P
Apart from the fact that a change in temperature from 20C to 80C cannot be described as a reduction,
V2 = V1 * T2P1/T1P2
= 500*(273.15+80)*420/[(273.15+20)*650]
= 500*353.15*420/(293.15*650)
= 289.2 mL
To solve, use the combined gas law: (P1V1/T1) = (P2V2/T2). Plug in the initial conditions (P1 = 420 mm Hg, V1 = 500 mL, T1 = 20°C), and the final conditions (P2 = 650 mm Hg, T2 = 80°C) to find V2, the final volume. Remember to convert temperatures to Kelvin by adding 273 to the Celsius temperature.
490ml
When the temperature of a gas is increased at constant pressure, its volume also increases. This relationship is described by Charles's Law, which states that the volume of a gas is directly proportional to its temperature when pressure is held constant. As the gas molecules gain energy with increased temperature, they move more quickly and occupy a larger volume.
The answer is 0,19 moles.
At standard temperature and pressure conditions, 1 kilogram of gaseous hydrogen would occupy a volume of about 11.1 cubic meters.
At room temperature and pressure, 125 g of CO2 will occupy approximately 44.8 liters. This is calculated using the ideal gas law, which assumes ideal gas behavior.
A 0.50 mole sample of any ideal gas, including helium, will occupy 11.2 liters at standard temperature and pressure (STP), which is defined as 0 degrees Celsius and 1 atm pressure.
Assuming all other conditions remain constant (temperature and amount of gas), Boyle's law states that the volume of a gas is inversely proportional to its pressure. Therefore, if the pressure is increased to 40 kPa, the volume of the gas would decrease proportionally.
The volume of gas depends on the temperature, pressure, and number of gas particles present. These factors affect the amount of space the gas particles occupy.
The volume that 2.4 moles of chlorine gas would occupy depends on the temperature and pressure of the gas, according to the ideal gas law (PV = nRT). At standard temperature and pressure (STP), which is 0°C and 1 atm pressure, 2.4 moles of chlorine gas would occupy approximately 53.75 liters.
Compressing a gas means increasing the pressure on the gas and according to Boyle's law pressure is inversely proportional to the volume of a given amount of a gas(at constant temperature) . Therefore increasing the pressure (compression) of the gas reduces the volume of the gas.
The answer is 0,19 moles.
If the pressure of a gas is increased while keeping the temperature constant, the volume of the gas will decrease. This is because there is an inverse relationship between pressure and volume, known as Boyle's Law. Increasing pressure will result in the gas molecules being forced closer together, reducing the volume they occupy.
According to Boyle's Law, if the volume of a gas is decreased while keeping the temperature and number of gas particles constant, the pressure of the gas will increase. This is because there is less space for the gas particles to occupy, leading to more frequent collisions with the walls of the container, resulting in an increased pressure.
At standard temperature and pressure conditions, 1 kilogram of gaseous hydrogen would occupy a volume of about 11.1 cubic meters.
22g of CO2 at STP (standard temperature and pressure) is equivalent to 1 mole. The volume occupied by 1 mole of any gas at STP is approximately 22.4 liters.
At room temperature and pressure, 125 g of CO2 will occupy approximately 44.8 liters. This is calculated using the ideal gas law, which assumes ideal gas behavior.
A 0.50 mole sample of any ideal gas, including helium, will occupy 11.2 liters at standard temperature and pressure (STP), which is defined as 0 degrees Celsius and 1 atm pressure.
Increases and the temperature decreases, causing the gas molecules to come closer together and lose kinetic energy, leading to condensation.