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A hypothetical 'ideal' gas refers to one where the particles have no mass and no force acting between them.
pressure = force / area
n = V / Vm
Pascals (Pa) is the SI unit for pressure. Since the unit is small generally kilopascals (kPa) or atmospheres (atm) are used.
R = 8.315 LkPa/Kmol
Where n is the number of moles and Vm is the molar volume.
= 11.2 / 22.4
= 0.5
1 kPa = 1000 Pa
1 atm = 101325 Pa = 760 mmHg
At STP Vm = 22.4 mol/L
At SLC Vm = 24.5 mol/L
International units for pressure include the British Imperial unit, pounds per square inch (psi).
CH4 (methane)
V = 11.2 L
@ STP
m = ?
m = nM
1 mmHg refers to one millimeter of mercury on a Torricellian barometer.
R = 8.31
V = ?
n = 1
T = 1000°C = 1273 K
P = 0.5 atm = 50.6625 kPa
= 0.5 * 16
= 8 g
= (1 * 8.31 * 1273) / 50.6625
= 208.1 L
O^2 (oxygen)
V = 0.400m^3 = 400 L
@ SLC
Volume refers to the amount of space the gas has to exist inside of. Meters cubed (m^3) is the SI unit for volume. Litres (L) is more commonly used.
Kelvin (K) is the SI unit or temperature but the more common unit used is Celsius (°C). International units include Fahrenheit (°F) which is used in America.
n = V / Vm
= 400 / 24.5
= 16.33 mol
0 K, - 237°C, is know as absolute zero where all movement of all particles stops.
-273°C = 0 K
0°C = 273 K
100°C = 373 K
V / n = constant
pressure (kPa) * volume (L)
=
moles * constant * temperature (K)
If you place a dented ping pong ball under hot water the air inside expands and the ball is restored to its original state. An increase in temperate causes and increase in volume.
The ideal gas law is only accurate for some real gases under low pressures and high temperatures.
The ideal gas law can be found by combining Avogadro's law with the combined gas equation.
Standard temperature and pressure.
Standard laboratory conditions.
Gases have mass and forces operating in between them, properties that cannot be factored into the ideal gas law. The law requires modification to provide accurate results over a larger range of pressures and temperatures.
0°C
1.0 atm
101.3 kPa
25°C
1.0 atm
101.3 kPa
These standard collection conditions allow for comparisons to be made between different data sets. At these conditions the combined gas equation is used.
(pressure1 * volume1) / temperature1
=
(pressure2 * volume2) / temperature2
Where 'a' and 'b' represent different correction constants depending on the gas involved.
The combined gas equation combines Boyle's and Charles' equations to equal one single constant.
The law above replaces the constant with an duplicate of left hand side equation, it is used for comparison if variables are changed.