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Published byEarl McKinney Modified over 9 years ago
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Gas Laws
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Properties of Gases b Expand to completely fill their container b Take the shape of their container b Low density – mass divided by volume. Take up much more space than their mass. Much less than solid or liquid state b Compressible b Mixtures of gases are always homogeneous
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Characteristics of Gases b Gases can be compressed. low volume = lots of empty space b Gases undergo diffusion & effusion
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Factors That Affect Gases b Pressure – the force that a gas exerts on a given area of a container. b Volume – the space inside a container holding the gas. b Concentrations (Moles) – amount of the gas. We can convert to mass using molecular weight. b Temperature – the average speed of the gas particles.
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Pressure Conversions b KEY UNITS AT SEA LEVEL 101.3 kPa (kilopascal) 1 atm 760 mm Hg 760 torr 14.7 psi *These are all equal to each other!
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Pressure Conversions A) 2.5 atm = ?kPa B) 200 torr = ? mmHg C) 30 psi = ?atmD) 1200 torr = ? atm
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Temperature Conversions ºF ºC K -45932212 -2730100 0273373 K = ºC + 273 b Always use absolute temperature (Kelvin) when working with gases.
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Temperature Conversions A) 10 ºC = ? K B) 300 K = ? ºC
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STPSTP Standard Temperature & Pressure 273 K 1 atm STP
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Boyles’ Law b If the temperature remains constant, the volume and pressure vary inversely b i.e. if Pressure ↑, then Volume ↓; and vice versa P 1 V 1 = P 2 V 2
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Boyle’s Law (cont.)
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Boyles’ Law Example b If a gas has a volume of 200 ml at 800 mmHg pressure, calculate the volume of the same gas at 765 mmHg. b P 1 = 800mmHg b V 1 = 200ml b P 2 =765mmHg b V 2 =? Formula P 1 V 1 = P 2 V 2
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b Plug in values b 800 mmHg x 200 ml = 765 mmHg x V 2 b SolveV 2 = 800mmHg x 200ml b 765mmHg b V 2 = 209.15ml
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Charles’ Law b If the pressure remains constant, the volume and temperature vary directly b i.e. if Temperature ↑, then Volume ↑; and vice versa V 1 V 2 T 1 T 2 =
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Charles’ Law (cont.)
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Charles’ Law Example b The volume of a gas at 20°C is 500ml. Find its volume at standard temperature if the pressure is held constant. b T 1 = 20°C +273 b V 1 = 500ml b T 2 = 0°C +273 b V 2 =?
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Formula V 1 = V 2 T 1 T 2 b Plug in values b 500ml V 2 b 293K 273K b SolveV 2 = 273K x 500ml b 293K b V 2 = 465.87ml =
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Gay Lussac’s Law b If the volume remains constant, the temperature and pressure vary directly b i.e. if Pressure ↑, then Temperature ↑. *And vice versa P 1 P 2 T 1 T 2 =
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Pressure and Temperature (cont.)
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Gay-Lussac’s Example b A steel tank contains a gas at 27°C and a pressure of 12 atm. Determine the gas pressure when the tank is heated to 100°C. b T 1 = 27°C +273 b P 1 = 12 atm b T 2 = 100°C +273 b P 2 =?
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P 1 = P 2 T 1 T 2 b Plug in values b 12 atm P2 b 300K373K b SolveP 2 = 373K x 12atm b 300K b P 2 = 14.92 atm =
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