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Gas Laws Chapter 14

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Title: Gas Laws Chapter 14


1
Gas LawsChapter 14
2
Properties of Gases
  • Gases are easily compressed because of the space
    between the particles in the gas.

3
Properties of Gases
  • The amount of gas, volume, and temperature affect
    the pressure of a gas.

4
Properties of Gases
  • Doubling the number of particles in the container
    would double the pressure on a contained gas at
    constant temperature.
  • Boyles Law P1V1 P2V2

5
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6
  • A) 50 kPa
  • B) 33 kPa
  • C) inverse proportion - as one increases the
    other decreases

7
  • Reducing the volume of a contained gas to one
    third, while holding temperature constant, causes
    pressure to become tripled.

8
  • A gas occupies a volume of 2.50 L at a pressure
    of 350.0 kPa. If the temperature remains
    constant, what volume would the gas occupy at
    1750 kPa?
  • V V2 ? V1 2.50 L P1 350.0 kPa
  • P2 1750 kPa
  • F P1V1 P2V2
  • S (350.0 kPa)(2.50 L) (1750 kPa)V2
  • A V2 0.500 L

9
.
  • Boyles Law Temperature 14B
  • If the volume of a container of gas is reduced,
    the pressure inside the container will increase.

10
  • The graph of several pressure-volume readings on
    a contained gas at constant temperature would be
    a curved line.

11
  • If a balloon is squeezed, the pressure of the gas
    inside the balloon increases.

12
  • Temperature is directly proportional to the
    average kinetic energy of the particles in a
    substance.

13
  • As the temperature of the gas in a balloon
    decreases, the average kinetic energy of the gas
    decreases.

14
  • Absolute zero is the temperature at which the
    average kinetic energy of particles would
    theoretically be zero.
  • This is the lowest possible temperature.
    (-273.15C)

15
  • To get kelvins add 273 to the C.
  • To get C subtract 273 from the kelvins.

16
  • A temperature of -25C is equivalent to 248 K.
    -25273248
  • A temperature of 295 K is equivalent to 22 C.
    295-27322C

17
  • When the Kelvin temperature of an enclosed gas
    doubles, the particles of the gas move faster.
  • The Kelvin temperature must be used when working
    with proportions.

18
  • Problem
  • A balloon contains 30.0 L of helium gas at 103
    kPa. What is the volume of the helium when the
    balloon rises to an altitude where the
    temperature stays the same but the pressure is
    only 25.0 kPa?

19
  • V V2 ?
  • P1 103 kPa V1 30.0 L
  • P2 25.0 kPa V2 ?
  • F P1V1 P2V2
  • S (103 kPa)(30.0 L) (25.0 kPa)V2
  • A V2 124 L

20
Charles Law
Notes 14C
  • when the temperature is
    expressed in kelvins.

21
  • At constant pressure, the volume of a fixed mass
    of gas and its Kelvin temperature are said to be
    directly related.

22
  • If a balloon is heated, the volume of the air in
    the balloon increases if the pressure is constant.

23
  • The temperature of 6.24 L of a gas is increased
    from 125 K to 250 k at constant pressure. What
    is the new volume of the gas?

24
  • V V2 ? V1 6.24 L
  • T1 125 K T2 250. K
  • F
  • S
  • A V2 12.48 L

25
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26
  • A) kelvins B) increases C) 0 L

27
Combined Gas Law
Notes 14 D
  • Gay-Lussacs Law

28
  • If the Kelvin temperature of a gas in a closed
    container increases the pressure of the gas
    increases proportionally.

29
  • As the temperature of a fixed volume of a gas
    increases, the pressure will increase.

30
  • A sample of chlorine gas has a pressure of 9.99
    kPa at 27C. What will its pressure be at 627C
    if its volume remains constant?

31
  • V P2 ? P1 9.99 kPa
  • T1 300. K T2 900. K
  • F
  • S
  • A P2 29.97 kPa

32
  • The Combined Gas Law

The combined gas law relates temperature,
pressure, and volume.
33
  • If a sample of oxygen occupies a volume of 6.00 L
    at a pressure of 68.0 kPa and a temperature of
    264 K, what volume would this sample occupy at
    204 kPa and 528 K?

34
  • V V2 ? V1 6.00 L
  • P1 68.0 kPa T1 264 K
  • P2 204 kPa T2 528 K
  • F
  • S
  • A V2 4.00 L

35
Ideal Gas Law
Notes 14E
  • Ideal Gas Law PV nRT
  • Where n the number of moles
  • R is the Ideal Gas Constant
  • The ideal gas law can be used to calculate the
    number of moles of a contained gas.

36
  • What is the volume (in L) that would be occupied
    by 1.00 mol of O2 at STP?
  • V V ? n 1.00 mol T 273K
  • P 101.3 kPa
  • F PV nRT
  • S (101.3 kPa)V (1.00 mol)
    (273 K)
  • A Vol 22.4 L

37
  • How many moles of H2 would be contained in 83.1 L
    of the gas at 137 kPa and 1.0C?

38
  • V n ? V 83.1 L P 137 kPa
    T 1.0C 274 K
  • F PV nRT
  • S (137 kPa)(83.1 L) n (274. K)
  • A n 5.00 mol

39
Gas Mixtures
14 F
  • Daltons Law - In a mixture of gases, the total
    pressure is the sum of the partial pressures of
    the gases.
  • PTotal P1 P2 P3

40
  • A sample of H2 is collected over water such that
    the combined hydrogen-water vapor sample is held
    at a pressure of 1 standard atmosphere. What is
    the partial pressure of the H2 if that of the
    water vapor is 2.5 kPa?
  • 1 atm 101.3 kPa
  • 101.3 kPa 2.5 kPa 98.8 kPa

41
  • The tendency of molecules to move toward areas of
    lower concentration is called diffusion.
  • The gas propellant in an aerosol can moves from a
    region of high pressure to a region of lower
    pressure.

42
  • The process that occurs when a gas escapes
    through a tiny hole in the container is called
    effusion.
  • The substance with the smallest molar mass would
    have the fastest rate of effusion.
  • So CH4 effuses faster than NO2.
  • 16g/mol 46g/mol

43
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