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Energy and States of Matter

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Title: Energy and States of Matter


1
Energy and States of Matter
2
Energy
  • When particles collide, energy is transferred
    from one particle to another.
  • Law of conservation of energy energy can be
    neither created nor destroyed it can only be
    converted from one form to the other.

3
Particle Diagram
  • Draw particle diagrams of water molecules for
    solid, liquid, and gas.

Solid/Ice Liquid/Water Gas/Steam
http//www.fda.gov/Food/ResourcesForYou/Consumers/
ucm197586.htm
http//www.volusia.org/services/public-works/water
-resources-and-utilities/
http//teacouncil.net/make-the-perfect-cup-of-tea/
4
Particle Diagram
5
Particle Diagram
Solid Liquid Gas
http//www.patana.ac.th/secondary/science/anrophys
ics/unit5/commentary.htm
Motion/Kinetic Energy of Particles Force of
Attraction for the Same Substance
6
PhET Simulation
  • PhET Simulation

7
Solids
  • Physical properties used to describe solids
  • Hardness
  • Shape
  • Malleable
  • Ductile
  • Density
  • Elasticity
  • Characteristics of solids
  • Particles are very close together
  • Strong attractive forces between particles
  • Particles vibrate but do not move out of position
  • Fixed shape
  • Fixed volume

8
Liquids
  • Physical properties used to describe liquids
  • Viscosity (resistance to flow)
  • Concentration
  • Fluid (has the ability to flow)
  • Density
  • Characteristics of liquids
  • Particles are close together
  • Weak attractive forces between particles
  • Particles slide past each other
  • Takes the shape of the container
  • Fixed volume
  • compressible
  • Cohesion (ex. water-water)
  • Adhesion (ex. Water-leaf surface)

9
Gasses
  • Properties
  • Particles are far apart
  • No attractive forces between particles
  • Takes the shape of the container
  • Particles spread out to fill the container
  • Can be identified by burning splint test
  • O2 gas causes the burning splint to re-light
  • CO2 gas causes the burning splint to go out
    quietly (fire extinguisher)
  • H2 gas causes a popping sound

10
Real-world application
  • Why are air bags safer than liquid bags or
    solid bags?

http//www.superstock.com/stock-photos-images/1570
R-134389
11
Gasses as Diatomic Molecules
  • There are seven elements (all gasses) whose atoms
    are not stable as individuals.
  • These atoms will always bond with another atom.
  • If no other type of atom is available, they bond
    with another atom of the same type. These are
    called DIATOMIC MOLECULES.
  • They are H2, O2, F2, Br2, I2, N2, Cl2

12
Common Gases
Air is a mixture of gases Nitrogen (N2) Oxygen
(O2) Argon (Ar) Carbon dioxide (CO2) Hydrogen
(H2) Ammonia (NH3) Methane (CH4)
http//patti-isaacs.com/portfolio/
13
Gas has Mass
  • At your station there are two balloons filled
    with different gases (balloon A balloon B).
  • Make observations about the following variables
    in both balloons
  • (1) Volume (is one balloon bigger, or are they
    about the same?)
  • (2) Temperature
  • (3) Pressure
  • Hold balloons A B at shoulder height and
    release.
  • What happens to each balloon?
  • What can you conclude about the density of each
    balloon (remember, Dm/V) compared to the density
    of the gas in the room?
  • Find the mass of balloons B C on the scale.
  • Does gas have mass? Support your response with
    your observations.

14
Grahams law (of effusion)
  • Effusion when a gas escapes through a tiny hole
    in its container
  • States that the rate of effusion of a gas is
    inversely proportional to the square root of the
    gass (molar) mass.
  • What you need to know lighter gases travel
    faster than heavier gases.
  • The bottom (decimal) number on the periodic table
    is the mass.

15
Temperature
  • Temperature measure of the average kinetic
    energy of each particle within an object.
  • Gases at the same temperature have the same
    kinetic energy.
  • Kinetic energy ½(mv2)

16
Thermal EquilibriumTwo physical systems are in
thermal equilibrium if no heat flows between them
when they are connected by a path permeable to
heat.
  • The arrows represent the relative movement of the
    particles (circles).

17
  • Temperature
  • Kelvin scale sets 0 as the temperature at which
    no more energy can be removed from matter and all
    motion stops.
  • absolute zero- 0 on Kelvin scale written as 0K
  • No negative Kelvin temps
  • For all gas law problems, the temp must be in
    Kelvin

18
Temperature
  • K C 273
  • Convert the following temperatures into Kelvin
  • a. 43 oC
  • b. 135 0C
  • Convert the following temperatures into Celsius
  • a. 340 K
  • 30 K
  • Hint c to k, add
  • k to c, subtract

19
Kinetic Molecular Theory
  1. Gases consist of tiny particles (atoms or
    molecules).
  2. These particles are so small, compared with the
    distances between them that the volume (size) of
    the individual particles can be assumed to be
    negligible (zero).
  3. The particles are in constant random motion,
    colliding with the walls of the container. These
    collisions with the walls cause the pressure
    exerted by the gas.
  4. The particles are assumed to not attract nor
    repel each other.
  5. The average kinetic energy of the gas particles
    is directly proportional to the Kelvin
    temperature of the gas.

20
Pressure
Measures the force of particles hitting the
container per unit area
Which has more pressure? Why?
A
B
http//www.wisegeek.com/what-is-a-pressure-gauge.h
tm
21
Pressure
  • The metric unit for measuring pressure is
    ATMOSPHERE (atm).
  • Other units for measuring pressure
  • mm of Hg (millimeters of mercury) 760 mm Hg 1
    atm
  • kPa (kilopascals) 101.3 kPa 1 atm
  • psi (pounds per square inch) 14.7 psi 1 atm

22
How to convert between pressure units
  • Convert 795 mm Hg into atmospheres.
  • Identify conversion factor.
  • 760 mm Hg 1 atm
  • Set up a dimensional analysis problem
  • a series of fractions
  • First fraction is number you started with over 1
  • Second fraction is the conversion factor
  • Units you started with should go at bottom of
    second fraction
  • 795 mm Hg 1atm_____
  • 1 760 mm Hg
  • Solve the problem and cancel units
  • (795)(1) 795 1.05 atm
  • (1)(760) 760

23
Pressure conversions guided practice
  • 1. The air pressure for a certain tire is 109
    kPa. What is this pressure in atmospheres?

24
Pressure conversions independent practice
  • 1. The air pressure inside a submarine is 0.62
    atm. What would be the height of a column of
    mercury balanced by this pressure?
  • 2. The weather news gives the atmospheric
    pressure as 1.07 atm. What is this atmospheric
    pressure in mm Hg?
  • 3. An experiment at Sandia National Labs in New
    Mexico is performed at 758.7 mm Hg. What is this
    pressure in atm?
  • 4. A bag of potato chips is sealed in a factory
    near sea level. The atmospheric pressure at the
    factory is 761.3 mm Hg. The pressure inside the
    bag is the same. What is the pressure inside the
    bag of potato chips in kPa?
  • 10 minutes

25
Atmospheric pressure
  • Atmospheric pressure is the result of collisions
    of air molecules with objects.
  • Atmospheric pressure decreases with an increase
    in altitude. The air around the earth thins out
    at higher elevations.

(www.naval-technology.com)
(ghccprimetimers.org)
Which has more pressure exerted on it?
26
Atmospheric Pressure decreases with increasing
altitude.
(hendrix2.uoregon.edu)
1 atmosphere is defined as the air pressure at
sea level.
27
Measuring air pressure
  • Barometers
  • Manometers
  • used to measure atmospheric pressure (weather
    reports)
  • used to measure the pressure of other gases as
    compared to atmospheric pressure

28
STPStandard Temperature and Pressure
1 atm
OC
29
Relationships
  • Direct Relationship when changing one variable
    causes the other variable to change in the same
    direction
  • when one goes up, the other goes up when one
    goes down, the other goes down

30
Relationships
  • Inverse Relationship when changing one variable
    causes the other variable to change in the
    opposite direction
  • when one goes up,
  • the other goes down
  • Another word for inverse is indirect.

31
Boyles law
  • Demo marshmallows and vacuum pump
  • Independent variable_______________________
  • Dependent variable ________________________
  • Observations ____________________________________
    ________________________________________________
  • Relationship ______________________________

32
Boyles Law
  • Boyles Law states that gas pressure is inversely
    proportional to volume at constant temperature
    and number of particles of gases.
  • Mathematical relationship
  • P1V1 P2V2

This means pressure one times volume one
equals pressure two times volume two)
33
How does Boyles Law explain this?
(www.faculty.sdmiramar.edu) 
  • A was balloon inflated in San Diego, CA and then
    taken to Denver, CO

34
Explain how these represent Boyles law?
A.
B.
syringe
Pressure gauge
ffden-2.phys.uaf.edu
(www.chemwiki.ucdavis.edu)
35
Boyles Law Example
  • A gas has a volume of 100 ml when the pressure is
    1.4 atm. What is the volume, in mL, when the
    pressure is increased to 1.6 atm and the
    temperature is held constant?

36
If a gas has a volume of 100 ml when the
pressure is 1.4 atm, what is the volume, in mL,
when the pressure is increased to 1.6 atm and
the temperature is held constant?
  • 1. List variables
  • V1 100 mL
  • P1 1.4 atm
  • V2 ? mL
  • P2 1.6 atm
  • 2. Write formula
  • P1V1 P2V2
  • 3. Substitute in known values
  • (100mL)(1.4atm) (V2)(1.6atm)
  • 4. Rewrite without units.
  • (100)(1.4) (V2)(1.6)
  • If desired, switch the sides
  • (V2)(1.6) (100)(1.4)
  • If desired, switch the unknown and number
  • (1.6)(V2) (100)(1.4)
  • 5. Solve for unknown
  • Combine terms
  • (1.6)(V2) 140
  • Isolate the variable
  • (1.6)(V2) 140
  • 1.6 1.6
  • V2 87.5 mL

37
L-level Boyles Law Guided practice
  • The volume of a quantity of a gas held at
    constant temperature and 1.00 atm of pressure is
    100. mL. What pressure does it take to reduce
    the volume to 95 mL?

38
K-level Boyles Law Guided Practice
  • The pressure of a balloon is 101 kPa. What is the
    new pressure of a balloon after its volume is
    changed from 502 mL to 301 mL?

39
K-level Boyles Law Independent Practice
  • A gas tank holds 2785 L of propane (C3H8) at 830.
    mm Hg. What is the volume of the propane at
    standard pressure?
  • 2. A sample of neon (Ne) occupies a volume of
    85.0 mL at STP. What will be the volume of the
    neon when the pressure is reduced to 65.5 kPa?
  • 3. 352 mL of chlorine (Cl2) under a pressure of
    680. mm Hg are transferred in a 450. ml
    container. The temperature remains constant at
    296 K. What is the pressure of the gas in the new
    container?
  • 10 minutes

40
Charles law
  • Demo balloons
  • Independent variable_______________________
  • Dependent variable ________________________
  • Observations ____________________________________
    __________________________________________________
    ________________________________________
  • Relationship ______________________________

41
Charles Law
  • The volume of a given amount of gas varies
    directly to its kelvin temperature when pressure
    is constant.
  • Mathematical relationship
  • V1 V2
  • T1 T2

This means volume one divided by temperature
one equals volume two divided by temperature two)
42
Charles Law
43
Charles Law
cfbt-us.com
44
Charles Law example
  • A balloon inflated in an air conditioned room at
    27?C has a volume of 4.00 L. If it is heated to
    57?C and the pressure remains constant, what is
    the new volume?

45
A balloon inflated in an air conditioned room at
27?C has a volume of 4.00 L. If it is heated to
57?C and the pressure remains constant, what is
the new volume?
  • 2. Write formula
  • V1 V2
  • T1 T2
  • 3. Substitute in known values
  • (4.00L) (V2)_
  • (300K) (330K)
  • 4. Rewrite without units
  • (4.00) (V2)_
  • (300) (330)
  • Cross multiply
  • (4.00)(330) (300)(V2)
  • Combine terms
  • 1320 (300)(V2)
  • If desired, switch sides
  • (300)(V2) 1320
  • Isolate variable
  • (300)(V2) 1320
  • 300 300
  • 5. Solve for unknown
  • 1. List variables and
  • Convert temp to Kelvin
  • T1 27C 273 300 K
  • V1 4.00 L
  • T2 57C 273 330 K
  • V2 ? L

46
L-level Charles law guided practice
  • A gas kept at constant pressure has a volume of
    10.0 L at 25.0 C. At what Celsius temperature
    would the gas have a volume of 20.0 L?

47
K-level Charles law practice
  • A container holds 50.0 mL of nitrogen at 25 C
    and a pressure of 736 mm Hg. What will be its
    volume if the temperature increases by 35 C?

48
Gay-Lussacs law
  • Demo crush the can
  • Independent variable_______________________
  • Dependent variable ________________________
  • Observations ____________________________________
    ________________________________________________
  • Relationship ______________________________

49
Gay Lussacs Law
  • The pressure of a gas varies directly to the
    Kelvin temperature of the sample, if the volume
    remains constant.
  • Mathematical relationship
  • P1 P2
  • T1 T2

This means pressure one divided by temperature
one equals pressure two divided by temperature
two)
50
Gay-Lussacs law
51
Gay Lussacs Law
cfbt-us.com
52
Graph of Gay-Lussacs Law(direct relationship)
53
Gay-Lussacs Law example
  • A gas in an aerosol can is at a pressure of 1.00
    atm and 27.0 oC. If the can is thrown into a
    fire, what is the internal pressure of the gas
    when the temperature reaches 927 oC?

54
A gas in an aerosol can is at a pressure of 1.00
atm and 27.0 oC. If the can is thrown into a
fire, what is the internal pressure of the gas
when the temperature reaches 927 oC?
  • Write formula
  • P1 P2
  • T1 T2
  • Substitute in known values
  • (1.00atm) (P2)
  • (300K) (1200K)
  • Rewrite without units
  • (1.00) (P2)
  • (300) (1200)
  • Cross-multiply
  • (1.00)(1200) (300)(P2)
  • Combine terms
  • 1200 (300)(P2)
  • If desired, switch sides
  • (300)(P2) 1200
  • Isolate variable
  • (300)(P2) 1200
  • 300 300
  • Solve for unknown
  • List variables
  • Convert temp to Kelvin
  • P1 1.00 atm
  • T1 27C 273 300 K
  • P2 ? atm
  • T2 927C 273 1200 K

55
Gay- Lussacs law guided practice
  • A sample of a gas has a pressure of 851 mm Hg at
    285C. To what Celsius temperature must the gas
    be heated to double its pressure if there is no
    change in the volume of the gas?

56
Real-world application
  • Car tire pressure should be measured when the
    tires are warm after it has been driven. Why?

http//www.racintoday.com/archives/39412
57
Real-world application
  • This tanker was steam cleaned on the inside, then
    closed. Why did it implode?

http//jmfs1.ortn.edu/myschool/DHundermark/jms8bsc
ience/index_testpage.html
58
Real-world application
  • Why do aerosol cans have a warning to not
    incinerate them (put them in fire)?

http//www.sunlive.co.nz/news/26907-explosion-and-
fire-warning.html
59
K-level only Combined Gas Law
  • Use when p, t, and v all change
  • Temperature must be in Kelvin

60
Combined Gas Law practice
  • A 25.0 ml balloon at 1.20 atm and 45oC, what is
    the temperature (in Celsius) of the gas when the
    volume changes to 100.0 mL and the pressure is
    0.816 atm?

61
A 25.0 ml balloon at 1.20 atm and 45oC, what
temperature would the gas be when the volume
changes to 100 mL and the pressure is 0.816 atm?
  • 4. Substitute in known values
  • (1.20atm)(25.0mL) (0.816atm)(100mL)
  • (318K) (T2)
  • 5. Rewrite without units
  • (1.20)(25.0) (0.816)(100)
  • (318) (T2)
  • Combine terms
  • 30 81.6
  • 318 T2
  • Cross multiply
  • (30)(T2) (318)(81.6)
  • Combine terms
  • (30)(T2) 25948.8
  • Isolate variable
  • (30)(T2) 25948.8
  • 30 30
  • 6. Solve for unknown
  • T2 865 K
  • 6. Check to see if your answer makes sense
  • 1. List variables
  • 2. Convert temp to Kelvin
  • V1 25.0 mL
  • P1 1.20 atm
  • T1 45C 273 318 K
  • T2 ? K
  • V2 100 ml
  • P2 0.816 atm
  • 3. Write formula
  • P1V1 P2V2
  • T1 T2

62
Combined gas law practice
  • A sample of gas is stored in a 500.0 mL flask at
    1.07 atm and 10.0oC. The gas is transferred to a
    750.0 mL flask at 21.0oC. What is the new
    pressure in the flask?

63
IDEAL VS. REAL GASES
  • Ideal gases dont really exist, but many gases do
    behave ideally under certain conditions (far
    apart and not able to attract each other).
  • Ideal behavior occurs when the
  • Pressure is ______________
  • Temperature is __________
  • Mass is ___________
  • Volume is ____________
  • Molecules are nonpolar.

64
  • Which would act more ideally?
  • He(g)
  • H2O(g)
  • Why?
  • Does helium act more ideally at
  • 800K
  • 80K
  • Why?
  • Does helium act more ideally at
  • 20.0 atm
  • 1.00 atm
  • Why?

65
Ideal Gas Law
  • relates
  • Pressure
  • Volume
  • Temperature
  • number of moles(n)
  • For a gas at STP, moles(n) and volume (v) are
    DIRECTLY related.
  • 1 mole 22.4 L at STP
  • This is called molar volume

We havent used this variable yet!
66
READ ONLY, DO NOT COPY!!!!!!
  • For any ideal gas, the ratio VP is constant.
  • nT
  • We call this ratio R, the ideal gas constant.
  • Using standard temp and pressure conditions, we
    can calculate the value of R.
  • R (22.4L)(1atm)
  • (1mol)(273K)
  • R 0.0821 L atm/mole K
  • Because of the units on R, P must be in atm, V
    must be in L, and T must be in K.
  • Since R is a constant, we will never be solving
    for it. Rearrange
  • R VP
  • nT to PV nRT
  • PV nRT (pronounced pivnert) is called the
    ideal gas law equation

67
Ideal Gas Law practice
  • What volume would 1.41 moles of oxygen occupy at
    351K and 2.30 atm?

68
What volume would 1.41 moles of oxygen occupy
at 351K and 2.30 atm?
  • 1. List variables
  • 2. Convert temp to
  • Kelvin
  • V ?
  • n 1.41 moles
  • T 351 K
  • P 2.30 atm
  • R 0.0821 L atm/mol K
  • 3. Write formula
  • PV nRT
  • 4. Substitute in known values
  • (2.30atm)(V) (1.41mol)(0.0821Latm/molK)(351K)
  • Rewrite with no units
  • (2.30)(V) (1.41)(0.0821)(351)
  • Combine terms
  • 5. Solve for unknown Combine variables, then
    divide to get v by itself.
  • V 17.7 L

69
Ideal gas law practice
  • What temperature, in Celsius, would
  • 6.00 moles of Helium occupy in a 25.0 L container
    at 1.26 atm?

70
Independent Practice (10 min)
  • Calculate the pressure (in atm) of a 212 Liter
    tank containing 23.3 mol of argon gas at 25C?
  • 2. At what temperature would 2.10 moles of N2
    gas have a pressure of 1.25 atm and in a 25.0 L
    tank?
  • 3. What volume is occupied by 5.03 g of He at
    28C and a pressure of 0.998atm?
  • 4. A 5000. L weather balloon contains 10.0 moles
    of He gas. What is the pressure (in atm) when the
    balloon rises to a point where the temperature is
    -10.0C and the gas has completely filled the
    balloon.

71
Avogadros Principle
  • Equal volumes of gases at the same temperature
    and pressure contain the same number of
    molecules.
  • The type of gas doesnt matter.
  • V1 V2
  • n1 n2

72
Avogadros principle example
  Relationship between n and V Increased number
of gas particles Increased number of collisions
with the walls of the container Increased total
force of collisions Inside pressure greater than
outside pressure Container expands
73
Avogadros Law
  • At STP, one mole of a gas occupies a volume of
    22.4 L.
  • 1.0 mol of gas
  • or
  • 6.02 x 1023 particles

22.4 L container
74
Which container has the most gas particles?
5 L 0.20 atm
C
B
3 L 0.5 atm
A
2 L 1 atm
All containers are at the same temperature.
75
Compare Properties of Three States of Water
  • You have seen water in its three common states of
    matter before solid (ice), liquid (water), and
    gas (steam or water vapor). However, have you
    ever thought about how the water particles are
    changing between these three states? You will
    investigate the physical and chemical properties
    of water in its different states.
  • For your observations of the shape and volume,
    they can be either definite or not definite.
  • Observe the ice cubes in their beaker.
  • Do the cubes have a definite shape or do they
    take the shape of their container?
  • Do the cubes have a definite volume or can the
    ice be compressed?
  • Observe the liquid water in its beaker.
  • Do the water molecules have a definite shape or
    do they take the shape of their container?
  • Do the water molecules have a definite volume or
    can they be compressed?
  • Observe the beaker full of air. In Houston we
    have enough humidity that there are actually
    quite a lot of gaseous water molecules in that
    beaker.
  • Do the water and air particles have a definite
    shape or do they take the shape of their
    container?
  • Do the water and air particles have a definite
    volume or can they be compressed?

  Shape Volume Particle Diagram
  Ice (solid)        
  Water (liquid)        
  Air (gas)        
76
Compare the compressibility of the three states
of matter using syringes
Plunger ?
Compressibility tells scientists how close
together particles are to each other and how much
closer they can be squeezed together. You will
compare the relative amount of compressibility
for samples in different states of matter.
  • Gently push in the plunger of the syringe
    containing sand.
  • Gently push in the plunger of the syringe
    containing water.
  • Gently push in the plunger of the syringe
    containing air.
  • 1)Record your observations ranking the syringes
    as the most, middle, or least compressible
    samples.
  • 2)When scientists discuss compressibility, they
    are determining how much closer together
    particles can get to each other. Based on this
    knowledge, infer whether the samples had the
    most, middle, or least space between the
    particles.
  • 3)For the particle diagrams, sketch the end of
    the syringe containing the samples and how close
    together or far apart the particles are for each
    sample before being compressed by the plunger.

1 2 3
  Observed Compressibility Inferred Space Between Particles Particle Diagram
  Sand (solid)        
  Water (liquid)        
  Air (gas)        
77
Holey Bottle
  • Cover the hole near the bottom of the bottle with
    your finger, then fill the bottle with water.
  • Without removing your finger, tighten the cap on
    the water bottle.
  • Make a prediction of what the water will do when
    the finger is removed from the hole.
  • Remove your finger and observe the water in the
    bottle.
  • Do your observations match your prediction?
  • Twist the cap on and off the water bottle.
  • How does the water react differently to the cap
    being on and off the bottle?
  • Based on your knowledge of the air pressure
    inside and outside of the bottle, why doesnt the
    bottle leak when the cap is on?

78
Broken Straw?
  • Fill the cup partially with water.
  • A student will try to use two straws to drink the
    water simultaneously one straw inside the cup
    of water, the other outside the cup of water.
  • Make a prediction about what will happen when the
    student tries to drink with both straws
    simultaneously.
  • Have a student volunteer try to use both straws
    simultaneously to drink water out of the cup.
  • Do your observations match your prediction?
  • Based on your knowledge of the properties of
    gases and liquids, why does the student not drink
    any water?
  • Throw the used straws in the trash.
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