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Chapters 13

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Title: Chapters 13


1
Chapters 13 14
  • Gases

2
13.1 A model to explain gas behavior.
  • Gases can exist as
  • Single atoms He, Ne, Ar, Kr, Xe, Rn
  • Diatomic molecules H2, N2, O2, F2, Cl2, Br2,
    I2
  • Polyatomic molecules CO2, CH4, NO
  • Physical properties common to all gases
  • Gases have mass.
  • -mass per unit volume is much less than a solid
    or liquid (low density)
  • Gases are compressible.
  • -can be forced into smaller containers.

3
  • Gases fill their container completely
  • -the particles distribute themselves evenly
    throughout
  • Different gases can move through each other quite
    rapidly
  • -diffusion
  • Gases exert pressure
  • The pressure of a gas depends on the temperature.
  • -pressure and temperature have a direct
    relationship

4
  • Postulates of the Kinetic-Molecular Theory
  • Gases consist of tiny particles that have mass.
  • -most gases are molecules, except the noble
    gases
  • The distance between gas particles is large
    relative to the size of the particles.
  • -explains why a gas is compressible
  • Particles of a gas are in constant, rapid, random
    motion
  • -explains why gases fill their containers and
    diffuse easily

5
  • Particles of a gas frequently collide with each
    other and the walls of their container (causing
    pressure) with perfectly elastic collisions.
  • Perfectly elastic collision-no energy of motion
    is lost
  • The average kinetic energy of the particles
    depends on the temperature.
  • Gas particles exert no force on one another.

6
  • Four Variables used to describe gases
  • Amount of Gas (n)- expressed in moles
  • Volume (V)- the volume of the container,
  • expressed in liters
  • Temperature (T)- expressed in Kelvin
  • K C 273
  • Pressure (P)- expressed in
  • - atmospheres(atm)
  • - millimeters of mercury (mmHg)
  • - torr
  • - pounds per square inch (lb/in2)
  • - Pascal's (Pa)

7
  • Units of Pressure Equality Equations
  • 1 atm 101,325 Pa
  • 101,325 Pa 760. mm Hg
  • 1 atm 760. mm Hg 760. Torr
  • 1 atm 14.70 lb/in2

8
14.1 The Gas Laws
  • Boyles Law The Pressure-Volume Relationship
  • Inverse relationship at constant temperature.
  • V ? P ?
  • V ? P ?
  • P1V1 P2V2
  • P1 - initial pressure V1- initial volume
  • P2 - final pressure V2 - final volume

9
  • 1. A gas occupies a volume of 458 mL at a
    pressure of 1.01 kPa. When the pressure is
    changed, the volume becomes 477 mL. If there has
    been not change in temperature, what is the new
    pressure?
  • P1 1.01 kPa
  • V1  458 mL
  • P2   ?
  • V2 477 mL
  • P2 (P1 x V1) ? V2
  • P2 (1.01 kPa x 458 mL) ? 477 mL
  • P2 0.97 kPa

10
  • 2. A gas occupies a volume of 2.45 L at a a
    pressure of 1.03 atm. What volume will the gas
    occupy if the pressure changes to 0.980 atm and
    the temperature does not change?
  • P1 1.03 atm
  • V1  2.45 L
  • P2  0.980 atm
  • V2 ?
  • V2 (P1 x V1) ? P2
  • V2 (1.03 atm x 2.45 L) ? 0.980atm
  • V2 2.58 L

11
.
  • Charless Law The Temperature-Volume
    Relationship
  • Direct relationship at constant pressure.
  • T ? V ?
  • T ? V ?
  • V1T2V2T1
  • V1 initial volume T2 final temperature
  • V2 - final volume T1 initial temperature
  • Absolute zero-lowest possible temp., no movement
    of particles (0 Kelvin, -273 C)

12
  • 1. What will be the volume of a gas sample
  • at 309 K if its volume at 215 K is 3.42 L?
  • Assume that pressure is constant.
  • V1 3.42 L
  • T2 309 K
  • V2 ? 
  • T1 215 K
  • V2 (T2 x V1) ? T1
  • V2 (309 K x 3.42 L ) ? 215 K
  • V2 4.92 L

13
  • 2. A gas sample at 83 ?C occupies a volume
  • of 1400 m3. At what temperature will it
  • occupy 1200 m3?
  • V1 1400 m3
  • T2   ?
  • V2  1200 m3
  • T1 83 ?C 273 356 K ?
  • T2 (T1 x V2) ? V1
  • T2 (356 K x 1200m3) ? 1400 m3
  • T2 305.14 K
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