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
490ml
Water's accepted density is 1.00 g/mL at standard temperature and pressure so depending on temperature the 1057 grams of water will occupy just about 1057 mL.
The answer is 0,19 moles.
What you need to know to work this out is that:- Moles of gases at standard temperature pressure (With P and T constant) are proportional to the volume they occupy, divided by their specific gas constant.
It depends on temperature and pressure. Assuming 25.0ºC and 1.00 atmospheres then 125 g CO2 occupies 54.7 dm3.
According to the ideal gas law, all gases occupy about 22.4 liters per moleof space at standard temperature and pressure, so 22.4x2.56=57.34 liters.
The volume you would expect the gas to occupy if the pressure is increased to 40 kPa would be 50 liters.
This depends on the temperature and the pressure. At standard temperature and pressure 1 mole will occupy 22.4 L, so multiply... 22.4 x 2.22 = 48.728 L at STP.
More pressure means less volume. Calculate the ratio of pressure, then divide the 4.2 liters by that ratio.This assumes: * That the temperature doesn't change. * That the gas behaves like an ideal gas.
Water's accepted density is 1.00 g/mL at standard temperature and pressure so depending on temperature the 1057 grams of water will occupy just about 1057 mL.
The answer is 0,19 moles.
7.41 L
A gas is most likely to change to the liquid phase when the pressure on the gas is increased. This is because the same number of molecules will have less space to occupy.
The volume is 13,64 L.
10 mg of 'standard' pure water, at standard temperature and pressure, occupy 0.01 mL of space.
What you need to know to work this out is that:- Moles of gases at standard temperature pressure (With P and T constant) are proportional to the volume they occupy, divided by their specific gas constant.
The mass is 10 727 kg.
The volume is 16,85 L.