Chem Chapters 13, 14 Williams

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States of Matter and the Behavior of Gasses (Gas Laws)

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kinetic energy

energy of motion

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KE formula

  • KE = ½ mv^2 = 3/2 kT

    • k = boltzmann’s constant (maxwell - boltzmann’s distribution)

    • T = temperature in kelvin

    • m = mass (kg)

    • v = velocity (m/s)

    • v 𝜶 T

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“proportional to”

𝜶

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sublimation

solid to gas

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deposition

gas to solid

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melting

solid to liquid

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freezing

liquid to solid

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evaporation

liquid to gas

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condensation

gas to liquid

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vaporization

solid or liquid to gas when boiling

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gas assumptions

  • Particles are small, hard spheres with insignificant volume

  • Particles move in a straight line and random motion

  • Particles colliding with other particles or the container walls are elastic

    • In elastic collisions, particles bounce off each other like billiard balls

    • When inelastic collisions take place, particles can stick together (bond) or deform from the impact (cars)

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gas pressure

The result of gas particles striking the surface of the container

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what is pressure measured in?

  • Pressure (kPa) = force/area = newtons/m2

  • Measurement unit for pressure: SI unit for pressure: Pascal (Pa) and NY State also uses atmospheres (atm)

    • Units for pressure: in Hg, mm Hg, PSI, torr, bar

    • 1 mmHg = 1 torr

    • 30 in Hg = 760 mmHg = 760 torr = 14.7 psi = 1 atm

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devices used to measure gas pressure

barometer, manometer, gauge

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barometer

<p>Pressure of atmosphere pushes down on mercury + based on the air pressure the mercury will rise or fall certain levels</p>

Pressure of atmosphere pushes down on mercury + based on the air pressure the mercury will rise or fall certain levels

<p>Pressure of atmosphere pushes down on mercury + based on the air pressure the mercury will rise or fall certain levels</p>
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manometer

<p>Fill with tested gas + high density liquid (aka mercury) to determine pressure - if pressure were the same, the blue levels would be parallel to each other</p>

Fill with tested gas + high density liquid (aka mercury) to determine pressure - if pressure were the same, the blue levels would be parallel to each other

<p>Fill with tested gas + high density liquid (aka mercury) to determine pressure - if pressure were the same, the blue levels would be parallel to each other</p>
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gauge

<p>Pressure gauges work through a Bourdon tube, a hollow piece of metal. When a gas or liquid enters the tube, it expands and pushes a lever. The distance the lever moves is proportional to the gas or liquid pressure inside the hollow tube.</p>

Pressure gauges work through a Bourdon tube, a hollow piece of metal. When a gas or liquid enters the tube, it expands and pushes a lever. The distance the lever moves is proportional to the gas or liquid pressure inside the hollow tube.

<p>Pressure gauges work through a Bourdon tube, a hollow piece of metal. When a gas or liquid enters the tube, it expands and pushes a lever. The distance the lever moves is proportional to the gas or liquid pressure inside the hollow tube.</p>
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nature of liquids

Intermolecular forces dictate the properties of liquids

  • Van der Waal forces

    • Hydrogen bonding

  • London Dispersion forces (LDF)

    • Dipole - dipole

    • Dipole - induced dipole

    • Induced dipole - induced dipole

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dipole

the electrons spending more time at one end of the molecule because of the charges attracting

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evaporation

  • Particles at the surface of a liquid have sufficient kinetic energy to “escape” the intermolecular forces

    • Liquid temperature is well below the boiling temperature

    • Temperature of liquid particles follow a “normal distribution”

      • Particles on the right have enough energy (temperature) to overcome the intermolecular forces holding them in the liquid

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boiling point

<p><strong>temperature when the atmospheric pressure is equal to the vapor pressure</strong></p><ul><li><p>At the boiling point, there is gas inside the liquid (bubbles)</p><ul><li><p>The boiling point of a liquid is not a specific value</p><ul><li><p>The boiling point changes based upon the atmospheric pressure</p></li><li><p>The “Normal Boiling Point” is the temperature that a liquid boils when the pressure is 101.3 kPa or 1.00 atm</p></li></ul></li></ul></li></ul>

temperature when the atmospheric pressure is equal to the vapor pressure

  • At the boiling point, there is gas inside the liquid (bubbles)

    • The boiling point of a liquid is not a specific value

      • The boiling point changes based upon the atmospheric pressure

      • The “Normal Boiling Point” is the temperature that a liquid boils when the pressure is 101.3 kPa or 1.00 atm

<p><strong>temperature when the atmospheric pressure is equal to the vapor pressure</strong></p><ul><li><p>At the boiling point, there is gas inside the liquid (bubbles)</p><ul><li><p>The boiling point of a liquid is not a specific value</p><ul><li><p>The boiling point changes based upon the atmospheric pressure</p></li><li><p>The “Normal Boiling Point” is the temperature that a liquid boils when the pressure is 101.3 kPa or 1.00 atm</p></li></ul></li></ul></li></ul>
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Vapor pressure

  • When particles “escape” the liquid, they become gas particles

    • These gas particles generate a pressure

    • As temperature increases, the number of particles escaping the liquid increases

      • More particles mean that they will strike the surface of the pressure sensor

      • Measurement of pressure increases

      • Manometer commonly used to measure vapor pressure

  • In an open container, the gas particles can drift away which allows more liquid particles to evaporate

  • In a closed container, the gas particles are trapped. If the gas particles lose enough energy through collisions, they can be “recaptured” by the liquid

Establishes a dynamic equilibrium

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model for solids

Solids reflect an organized arrangement of the particles in fixed locations

  • It is important to remember that the particles in the solid are in constant vibrational, rotational, and very limited translational motion

    • The lower the temperature goes, the slower these movements become

    • At 0 K, all movement of the particles theoretically “stops”.

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How does 0 K violate the conservation of energy law?

law says energy can’t be created nor destroyed - 0K is saying that there is essentially no energy left which can never be true

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unit cell

<p>All solids are build on one of these structures</p><ul><li><p>Each unit cell has unique properties</p></li><li><p>When exposed to heat, solids can change the unit cell</p></li></ul>

All solids are build on one of these structures

  • Each unit cell has unique properties

  • When exposed to heat, solids can change the unit cell

<p>All solids are build on one of these structures</p><ul><li><p>Each unit cell has unique properties</p></li><li><p>When exposed to heat, solids can change the unit cell</p></li></ul>
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Simple Cubic

tends to be fragile

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Face centered cubic (FCC)

tend to be strong but brittle

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Body centered cubic (BCC)

tends to be strong and elastic

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crystal systems

<p>All solids are build around one of these seven crystal systems - cubic, tetragonal, monoclinic, orthorhombic, triclinic, hexagonal, trigonal</p>

All solids are build around one of these seven crystal systems - cubic, tetragonal, monoclinic, orthorhombic, triclinic, hexagonal, trigonal

<p>All solids are build around one of these seven crystal systems - cubic, tetragonal, monoclinic, orthorhombic, triclinic, hexagonal, trigonal</p>
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allotrope

<p>substance that is made from the same elements but can form two or more different structures</p>

substance that is made from the same elements but can form two or more different structures

<p>substance that is made from the same elements but can form two or more different structures</p>
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amorphous solid

<p>a substance that lacks an ordered internal structure</p><ul><li><p>Glass is an example of an amorphous solid</p></li></ul>

a substance that lacks an ordered internal structure

  • Glass is an example of an amorphous solid

<p>a substance that lacks an ordered internal structure</p><ul><li><p>Glass is an example of an amorphous solid</p></li></ul>
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Phase Diagrams

<p>Shows the relationship between phase changes as a function of temperature and pressure</p><ul><li><p>Every substance has a phase diagram  describing:</p><ul><li><p><strong>melting/freezing point</strong></p></li><li><p><strong>boiling /condensation point</strong></p></li><li><p><strong>Triple point: point where all three phases coexist</strong></p></li></ul></li></ul><p><strong>Sublimation range:</strong> range when change from gas to solid</p>

Shows the relationship between phase changes as a function of temperature and pressure

  • Every substance has a phase diagram  describing:

    • melting/freezing point

    • boiling /condensation point

    • Triple point: point where all three phases coexist

Sublimation range: range when change from gas to solid

<p>Shows the relationship between phase changes as a function of temperature and pressure</p><ul><li><p>Every substance has a phase diagram  describing:</p><ul><li><p><strong>melting/freezing point</strong></p></li><li><p><strong>boiling /condensation point</strong></p></li><li><p><strong>Triple point: point where all three phases coexist</strong></p></li></ul></li></ul><p><strong>Sublimation range:</strong> range when change from gas to solid</p>
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critical point

where substance enters plasma phase

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property of gas: compressibility

<p>Since gas particles are “far” apart, they can be forced closer together without dramatically altering the properties of the gas</p><ul><li><p>Pressure and density increase when a gas is compressed, but it remains a gas</p></li></ul>

Since gas particles are “far” apart, they can be forced closer together without dramatically altering the properties of the gas

  • Pressure and density increase when a gas is compressed, but it remains a gas

<p>Since gas particles are “far” apart, they can be forced closer together without dramatically altering the properties of the gas</p><ul><li><p>Pressure and density increase when a gas is compressed, but it remains a gas</p></li></ul>
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What factors affect gas pressure?

<p>Kinetic Theory of Gasses can be used to understand these factors</p><ul><li><p><strong>Amount</strong> of gas</p><ul><li><p>The quantity of gas inside the container</p></li></ul></li><li><p><strong>Volume</strong> of the container</p><ul><li><p>The volume of the container</p></li></ul></li><li><p><strong>Temperature</strong> of the gas</p><ul><li><p>Temperature is a measurement of the average kinetic energy</p></li></ul></li></ul>

Kinetic Theory of Gasses can be used to understand these factors

  • Amount of gas

    • The quantity of gas inside the container

  • Volume of the container

    • The volume of the container

  • Temperature of the gas

    • Temperature is a measurement of the average kinetic energy

<p>Kinetic Theory of Gasses can be used to understand these factors</p><ul><li><p><strong>Amount</strong> of gas</p><ul><li><p>The quantity of gas inside the container</p></li></ul></li><li><p><strong>Volume</strong> of the container</p><ul><li><p>The volume of the container</p></li></ul></li><li><p><strong>Temperature</strong> of the gas</p><ul><li><p>Temperature is a measurement of the average kinetic energy</p></li></ul></li></ul>
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Boyle’s Law

as volume increases, pressure decreases

  • Pressure (kPa/atm) vs Volume (L) - TEMPERATURE AND N ARE CONSTANT

    • P1 x V1 = P2 x V2

    • Indirect relationship

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Charles’ Law

as temperature increases, volume increases - PRESSURE AND N ARE CONSTANT

  • Volume (L) vs Temperature (K)

  • V1/T1 = V2/T2

  • Direct relationship

  • Must use Kelvin scale because does not have negative values

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Gay-Lussac’s Law

as temperature increases, pressure increases

  • Pressure (kPa/atm) vs Temperature (K)

    • P1/T1 = P2/T2

    • Direct relationship

  • Must use Kelvin scale

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Combined Gas Law

When all three responses are combined with a fixed amount of gas

  • Moles of gas are constant

  • Allows for each variable to be manipulated independently

  • PV/T = K

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The Ideal Gas Law

expands the Combined Gas Law to include the variable of matter - moles

  • PV/T = constant

  • PV/nT = R

    • n is the mole value of the gas

    • R is the universal gas constant

    • R = 8.31L•kPa/mol•K = 0.0821 L•atm/mol•K

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Dalton’s Law

The total pressure is the sum of the partial pressures of each gas in the mixture

  • PT = P1 + P2 + P3 + …

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Graham’s Law

Describes the rate one gas will move through another gas

  • RateA/RateB = √ (molar massB/molar massA)

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Effusion

particles having a barrier, when removed they randomly mix - or particles escaping through a hole in barrier (pinhole) due to differences in pressure inside and outside

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Diffusion

gas particles move from higher concentration to lower concentration to reach equilibrium

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