July 16, Week 7 Today: Temperature and Heat, Chapter 11 Final - - PowerPoint PPT Presentation

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July 16, Week 7 Today: Temperature and Heat, Chapter 11 Final - - PowerPoint PPT Presentation

July 16, Week 7 Today: Temperature and Heat, Chapter 11 Final Homework #7 now available. Due Monday at 5:00PM. Thermodynamics 16th July 2014 Temperature In all phases, the molecules have random speeds. (In liquids and gases, the molecules


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SLIDE 1

July 16, Week 7

Thermodynamics 16th July 2014

Today: Temperature and Heat, Chapter 11 Final Homework #7 now available. Due Monday at 5:00PM.

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SLIDE 2

Temperature

Thermodynamics 16th July 2014

In all phases, the molecules have random speeds. (In liquids and gases, the molecules have random directions too.)

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SLIDE 3

Temperature

Thermodynamics 16th July 2014

In all phases, the molecules have random speeds. (In liquids and gases, the molecules have random directions too.) Temperature - A measure of the average kinetic energy of the molecules “Measure” ⇒ A number directly proportional to the average kinetic energy

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SLIDE 4

Temperature

Thermodynamics 16th July 2014

In all phases, the molecules have random speeds. (In liquids and gases, the molecules have random directions too.) Temperature - A measure of the average kinetic energy of the molecules “Measure” ⇒ A number directly proportional to the average kinetic energy In the U.S. there are currently three temperature scales used:

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SLIDE 5

Temperature

Thermodynamics 16th July 2014

In all phases, the molecules have random speeds. (In liquids and gases, the molecules have random directions too.) Temperature - A measure of the average kinetic energy of the molecules “Measure” ⇒ A number directly proportional to the average kinetic energy In the U.S. there are currently three temperature scales used: Celsius scale

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SLIDE 6

Temperature

Thermodynamics 16th July 2014

In all phases, the molecules have random speeds. (In liquids and gases, the molecules have random directions too.) Temperature - A measure of the average kinetic energy of the molecules “Measure” ⇒ A number directly proportional to the average kinetic energy In the U.S. there are currently three temperature scales used: Celsius scale - Pure water at sea level freezes at 0◦ C and boils at 100◦ C

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SLIDE 7

Temperature

Thermodynamics 16th July 2014

In all phases, the molecules have random speeds. (In liquids and gases, the molecules have random directions too.) Temperature - A measure of the average kinetic energy of the molecules “Measure” ⇒ A number directly proportional to the average kinetic energy In the U.S. there are currently three temperature scales used: Celsius scale - Pure water at sea level freezes at 0◦ C and boils at 100◦ C Fahrenheit scale

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SLIDE 8

Temperature

Thermodynamics 16th July 2014

In all phases, the molecules have random speeds. (In liquids and gases, the molecules have random directions too.) Temperature - A measure of the average kinetic energy of the molecules “Measure” ⇒ A number directly proportional to the average kinetic energy In the U.S. there are currently three temperature scales used: Celsius scale - Pure water at sea level freezes at 0◦ C and boils at 100◦ C Fahrenheit scale - Pure water at sea level freezes at 32◦ F and boils at 212◦ F

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Kelvin Scale

Thermodynamics 16th July 2014

The Kelvin scale is based on the physical definition of temperature.

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SLIDE 10

Kelvin Scale

Thermodynamics 16th July 2014

The Kelvin scale is based on the physical definition of temperature. Lower temperature ⇒ lower kinetic energy ⇒ slower speeds

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SLIDE 11

Kelvin Scale

Thermodynamics 16th July 2014

The Kelvin scale is based on the physical definition of temperature. Lower temperature ⇒ lower kinetic energy ⇒ slower speeds Absolute Zero - The lowest possible temperature. At absolute zero, all molecular motion would stop.

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SLIDE 12

Kelvin Scale

Thermodynamics 16th July 2014

The Kelvin scale is based on the physical definition of temperature. Lower temperature ⇒ lower kinetic energy ⇒ slower speeds Absolute Zero - The lowest possible temperature. At absolute zero, all molecular motion would stop. On the Kelvin scale, absolute zero = 0 K (No degree sign.)

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SLIDE 13

Kelvin Scale

Thermodynamics 16th July 2014

The Kelvin scale is based on the physical definition of temperature. Lower temperature ⇒ lower kinetic energy ⇒ slower speeds Absolute Zero - The lowest possible temperature. At absolute zero, all molecular motion would stop. On the Kelvin scale, absolute zero = 0 K (No degree sign.) The spacing on the Kelvin scale was chosen to be the same as the Celsius scale

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SLIDE 14

Kelvin Scale

Thermodynamics 16th July 2014

The Kelvin scale is based on the physical definition of temperature. Lower temperature ⇒ lower kinetic energy ⇒ slower speeds Absolute Zero - The lowest possible temperature. At absolute zero, all molecular motion would stop. On the Kelvin scale, absolute zero = 0 K (No degree sign.) The spacing on the Kelvin scale was chosen to be the same as the Celsius scale ⇒ ∆T(K) = ∆T(◦C) So any equation with ∆T can use either Kelvin or Celsius

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SLIDE 15

Kelvin Scale

Thermodynamics 16th July 2014

The Kelvin scale is based on the physical definition of temperature. Lower temperature ⇒ lower kinetic energy ⇒ slower speeds Absolute Zero - The lowest possible temperature. At absolute zero, all molecular motion would stop. On the Kelvin scale, absolute zero = 0 K (No degree sign.) The spacing on the Kelvin scale was chosen to be the same as the Celsius scale ⇒ ∆T(K) = ∆T(◦C) So any equation with ∆T can use either Kelvin or Celsius From experiment, 0 K = −273◦C

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SLIDE 16

Kelvin Scale

Thermodynamics 16th July 2014

The Kelvin scale is based on the physical definition of temperature. Lower temperature ⇒ lower kinetic energy ⇒ slower speeds Absolute Zero - The lowest possible temperature. At absolute zero, all molecular motion would stop. On the Kelvin scale, absolute zero = 0 K (No degree sign.) The spacing on the Kelvin scale was chosen to be the same as the Celsius scale ⇒ ∆T(K) = ∆T(◦C) So any equation with ∆T can use either Kelvin or Celsius From experiment, 0 K = −273◦C ⇒ T(K) = T(◦C) + 273

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SLIDE 17

Kelvin Scale

Thermodynamics 16th July 2014

The Kelvin scale is based on the physical definition of temperature. Lower temperature ⇒ lower kinetic energy ⇒ slower speeds Absolute Zero - The lowest possible temperature. At absolute zero, all molecular motion would stop. On the Kelvin scale, absolute zero = 0 K (No degree sign.) The spacing on the Kelvin scale was chosen to be the same as the Celsius scale ⇒ ∆T(K) = ∆T(◦C) So any equation with ∆T can use either Kelvin or Celsius From experiment, 0 K = −273◦C ⇒ T(K) = T(◦C) + 273 Also, T(◦C) = 5 9 (T(◦F) − 32◦)

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Temperature Exercise

Thermodynamics 16th July 2014

Which of the following is the correct ranking of temperatures from coldest to hottest?

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Temperature Exercise

Thermodynamics 16th July 2014

Which of the following is the correct ranking of temperatures from coldest to hottest? (a) 100◦C, 100◦F, 100 K

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Temperature Exercise

Thermodynamics 16th July 2014

Which of the following is the correct ranking of temperatures from coldest to hottest? (a) 100◦C, 100◦F, 100 K (b) 100◦F, 100◦C, 100 K

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SLIDE 21

Temperature Exercise

Thermodynamics 16th July 2014

Which of the following is the correct ranking of temperatures from coldest to hottest? (a) 100◦C, 100◦F, 100 K (b) 100◦F, 100◦C, 100 K (c) 100 K, 100◦C, 100◦F

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Temperature Exercise

Thermodynamics 16th July 2014

Which of the following is the correct ranking of temperatures from coldest to hottest? (a) 100◦C, 100◦F, 100 K (b) 100◦F, 100◦C, 100 K (c) 100 K, 100◦C, 100◦F (d) 100 K, 100◦F, 100◦C

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Temperature Exercise

Thermodynamics 16th July 2014

Which of the following is the correct ranking of temperatures from coldest to hottest? (a) 100◦C, 100◦F, 100 K (b) 100◦F, 100◦C, 100 K (c) 100 K, 100◦C, 100◦F (d) 100 K, 100◦F, 100◦C (e) 100◦C, 100 K, 100◦F

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Temperature Exercise

Thermodynamics 16th July 2014

Which of the following is the correct ranking of temperatures from coldest to hottest? (a) 100◦C, 100◦F, 100 K (b) 100◦F, 100◦C, 100 K (c) 100 K, 100◦C, 100◦F (d) 100 K, 100◦F, 100◦C (e) 100◦C, 100 K, 100◦F

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SLIDE 25

Temperature Exercise

Thermodynamics 16th July 2014

Which of the following is the correct ranking of temperatures from coldest to hottest? (a) 100◦C, 100◦F, 100 K (b) 100◦F, 100◦C, 100 K (c) 100 K, 100◦C, 100◦F (d) 100 K, 100◦F, 100◦C (e) 100◦C, 100 K, 100◦F 100 K = −173◦C = −279◦F 100◦C = 212◦F = 373 K

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Ideal Gas

Thermodynamics 16th July 2014

In the case of an Ideal Gas, the relationship between the average kinetic energy of the molecules and the temperature was discovered by Ludwig Boltzmann.

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Ideal Gas

Thermodynamics 16th July 2014

In the case of an Ideal Gas, the relationship between the average kinetic energy of the molecules and the temperature was discovered by Ludwig Boltzmann. Ideal Gas - A gas with no interaction between the molecules except for their random, elastic collisions.

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SLIDE 28

Ideal Gas

Thermodynamics 16th July 2014

In the case of an Ideal Gas, the relationship between the average kinetic energy of the molecules and the temperature was discovered by Ludwig Boltzmann. Ideal Gas - A gas with no interaction between the molecules except for their random, elastic collisions. Kav = 3 2kBT Average kinetic energy for a single molecule in an ideal gas

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SLIDE 29

Ideal Gas

Thermodynamics 16th July 2014

In the case of an Ideal Gas, the relationship between the average kinetic energy of the molecules and the temperature was discovered by Ludwig Boltzmann. Ideal Gas - A gas with no interaction between the molecules except for their random, elastic collisions. Kav = 3 2kBT Average kinetic energy for a single molecule in an ideal gas kB = 1.38 × 10−23 J/K = the Boltzmann constant

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SLIDE 30

Ideal Gas

Thermodynamics 16th July 2014

In the case of an Ideal Gas, the relationship between the average kinetic energy of the molecules and the temperature was discovered by Ludwig Boltzmann. Ideal Gas - A gas with no interaction between the molecules except for their random, elastic collisions. Kav = 3 2kBT Average kinetic energy for a single molecule in an ideal gas kB = 1.38 × 10−23 J/K = the Boltzmann constant Eth = 3 2NkBT Thermal energy of an ideal gas with N total molecules

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Ideal Gas Exercise

Thermodynamics 16th July 2014

An ideal gas has its temperature increased from 20◦C to 50◦C, without gaining or losing molecules. What was the change in the gas’s thermal energy, ∆Eth?

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Ideal Gas Exercise

Thermodynamics 16th July 2014

An ideal gas has its temperature increased from 20◦C to 50◦C, without gaining or losing molecules. What was the change in the gas’s thermal energy, ∆Eth? (a) ∆Eth = 0

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SLIDE 33

Ideal Gas Exercise

Thermodynamics 16th July 2014

An ideal gas has its temperature increased from 20◦C to 50◦C, without gaining or losing molecules. What was the change in the gas’s thermal energy, ∆Eth? (a) ∆Eth = 0 (b) ∆Eth = 3 2NkB(20)

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SLIDE 34

Ideal Gas Exercise

Thermodynamics 16th July 2014

An ideal gas has its temperature increased from 20◦C to 50◦C, without gaining or losing molecules. What was the change in the gas’s thermal energy, ∆Eth? (a) ∆Eth = 0 (b) ∆Eth = 3 2NkB(20) (c) ∆Eth = 3 2NkB(30)

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SLIDE 35

Ideal Gas Exercise

Thermodynamics 16th July 2014

An ideal gas has its temperature increased from 20◦C to 50◦C, without gaining or losing molecules. What was the change in the gas’s thermal energy, ∆Eth? (a) ∆Eth = 0 (b) ∆Eth = 3 2NkB(20) (c) ∆Eth = 3 2NkB(30) (d) ∆Eth = 3 2NkB(50)

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SLIDE 36

Ideal Gas Exercise

Thermodynamics 16th July 2014

An ideal gas has its temperature increased from 20◦C to 50◦C, without gaining or losing molecules. What was the change in the gas’s thermal energy, ∆Eth? (a) ∆Eth = 0 (b) ∆Eth = 3 2NkB(20) (c) ∆Eth = 3 2NkB(30) (d) ∆Eth = 3 2NkB(50) (e) There is not enough information since I don’t have my calculator and so can’t convert Celsius into Kelvin

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SLIDE 37

Ideal Gas Exercise

Thermodynamics 16th July 2014

An ideal gas has its temperature increased from 20◦C to 50◦C, without gaining or losing molecules. What was the change in the gas’s thermal energy, ∆Eth? (a) ∆Eth = 0 (b) ∆Eth = 3 2NkB(20) (c) ∆Eth = 3 2NkB(30) (d) ∆Eth = 3 2NkB(50) (e) There is not enough information since I don’t have my calculator and so can’t convert Celsius into Kelvin

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Ideal Gas Exercise

Thermodynamics 16th July 2014

An ideal gas has its temperature increased from 20◦C to 50◦C, without gaining or losing molecules. What was the change in the gas’s thermal energy, ∆Eth? (a) ∆Eth = 0 (b) ∆Eth = 3 2NkB(20) (c) ∆Eth = 3 2NkB(30) (d) ∆Eth = 3 2NkB(50) (e) There is not enough information since I don’t have my calculator and so can’t convert Celsius into Kelvin ∆Eth = 3 2NkB∆T ∆T(K) = ∆T(◦C)

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Heat

Thermodynamics 16th July 2014

Heat - Transfer of energy between the molecules of two different temperature objects that results in a change in the thermal energy

  • f both.

Higher Temp Lower Temp

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SLIDE 40

Heat

Thermodynamics 16th July 2014

Heat - Transfer of energy between the molecules of two different temperature objects that results in a change in the thermal energy

  • f both.

Higher Temp Lower Temp

Heat, Q

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SLIDE 41

Heat

Thermodynamics 16th July 2014

Heat - Transfer of energy between the molecules of two different temperature objects that results in a change in the thermal energy

  • f both.

Higher Temp Lower Temp

Heat, Q The higher temperature

  • bject

has more energy so conservation ⇒ heat spontaneously flows from higher to lower temperature

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Heat

Thermodynamics 16th July 2014

Heat - Transfer of energy between the molecules of two different temperature objects that results in a change in the thermal energy

  • f both.

Higher Temp Lower Temp

Heat, Q The higher temperature

  • bject

has more energy so conservation ⇒ heat spontaneously flows from higher to lower temperature Thermal Equilibrium - The net heat transfer stops when two

  • bjects reach the same temperature
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Thermodynamics

Thermodynamics 16th July 2014

In 1840, James Joule discovered that work being done to an object can also cause a change in thermal energy

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Thermodynamics

Thermodynamics 16th July 2014

In 1840, James Joule discovered that work being done to an object can also cause a change in thermal energy 1 2mv2

i + mgyi + 1

2ks2

i + W + Q = 1

2mv2

f + mgyf + 1

2ks2

f + ∆Eth

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SLIDE 45

Thermodynamics

Thermodynamics 16th July 2014

In 1840, James Joule discovered that work being done to an object can also cause a change in thermal energy 1 2mv2

i + mgyi + 1

2ks2

i + W + Q = 1

2mv2

f + mgyf + 1

2ks2

f + ∆Eth

Just the thermal energy

  • f
  • ne object
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SLIDE 46

Thermodynamics

Thermodynamics 16th July 2014

In 1840, James Joule discovered that work being done to an object can also cause a change in thermal energy 1 2mv2

i + mgyi + 1

2ks2

i + W + Q = 1

2mv2

f + mgyf + 1

2ks2

f + ∆Eth

Just the thermal energy

  • f
  • ne object

Positive Q ⇒ increase in thermal energy so on left side

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SLIDE 47

Thermodynamics

Thermodynamics 16th July 2014

In 1840, James Joule discovered that work being done to an object can also cause a change in thermal energy 1 2mv2

i + mgyi + 1

2ks2

i + W + Q = 1

2mv2

f + mgyf + 1

2ks2

f + ∆Eth

Just the thermal energy

  • f
  • ne object

W other is just called W here Positive Q ⇒ increase in thermal energy so on left side

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SLIDE 48

Thermodynamics

Thermodynamics 16th July 2014

In 1840, James Joule discovered that work being done to an object can also cause a change in thermal energy 1 2mv2

i + mgyi + 1

2ks2

i + W + Q = 1

2mv2

f + mgyf + 1

2ks2

f + ∆Eth

Just the thermal energy

  • f
  • ne object

Speed

  • f

the center

  • f gravity

W other is just called W here Positive Q ⇒ increase in thermal energy so on left side

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SLIDE 49

Thermodynamics

Thermodynamics 16th July 2014

In 1840, James Joule discovered that work being done to an object can also cause a change in thermal energy 1 2mv2

i + mgyi + 1

2ks2

i + W + Q = 1

2mv2

f + mgyf + 1

2ks2

f + ∆Eth

Just the thermal energy

  • f
  • ne object

Speed

  • f

the center

  • f gravity

W other is just called W here Positive Q ⇒ increase in thermal energy so on left side

For an object that has no change in potential energy or kinetic energy of its center: vi = vf, yi = yf, si = sf

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SLIDE 50

Thermodynamics

Thermodynamics 16th July 2014

In 1840, James Joule discovered that work being done to an object can also cause a change in thermal energy 1 2mv2

i + mgyi + 1

2ks2

i + W + Q = 1

2mv2

f + mgyf + 1

2ks2

f + ∆Eth

Just the thermal energy

  • f
  • ne object

Speed

  • f

the center

  • f gravity

W other is just called W here Positive Q ⇒ increase in thermal energy so on left side

For an object that has no change in potential energy or kinetic energy of its center: vi = vf, yi = yf, si = sf First Law of Thermodynamics: W + Q = ∆Eth

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SLIDE 51

Thermodynamics

Thermodynamics 16th July 2014

In 1840, James Joule discovered that work being done to an object can also cause a change in thermal energy 1 2mv2

i + mgyi + 1

2ks2

i + W + Q = 1

2mv2

f + mgyf + 1

2ks2

f + ∆Eth

Just the thermal energy

  • f
  • ne object

Speed

  • f

the center

  • f gravity

W other is just called W here Positive Q ⇒ increase in thermal energy so on left side

For an object that has no change in potential energy or kinetic energy of its center: vi = vf, yi = yf, si = sf First Law of Thermodynamics: W + Q = ∆Eth “Motion” of Heat

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SLIDE 52

First Law of Thermodynamics

Thermodynamics 16th July 2014

First Law of Thermodynamics: W + Q = ∆Eth

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SLIDE 53

First Law of Thermodynamics

Thermodynamics 16th July 2014

First Law of Thermodynamics: W + Q = ∆Eth There are two ways to change the thermal energy of on object - Work being done to the object (W) and heat (Q)

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SLIDE 54

First Law Signs

Thermodynamics 16th July 2014

In applying the first law of thermodynamics, we have to think about the “system” = the object that is of interest. Everything else is called the environment

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SLIDE 55

First Law Signs

Thermodynamics 16th July 2014

In applying the first law of thermodynamics, we have to think about the “system” = the object that is of interest. Everything else is called the environment

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SLIDE 56

First Law Exercise

Thermodynamics 16th July 2014

For which of the following situations is the work positive and the heat zero? In each case, the system has been underlined.

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SLIDE 57

First Law Exercise

Thermodynamics 16th July 2014

For which of the following situations is the work positive and the heat zero? In each case, the system has been underlined. (a) Steam is used to spin a turbine. (Assume the turbine’s temperature remains constant.)

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SLIDE 58

First Law Exercise

Thermodynamics 16th July 2014

For which of the following situations is the work positive and the heat zero? In each case, the system has been underlined. (a) Steam is used to spin a turbine. (Assume the turbine’s temperature remains constant.) (b) Ice is removed from the freezer and sits on a counter.

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SLIDE 59

First Law Exercise

Thermodynamics 16th July 2014

For which of the following situations is the work positive and the heat zero? In each case, the system has been underlined. (a) Steam is used to spin a turbine. (Assume the turbine’s temperature remains constant.) (b) Ice is removed from the freezer and sits on a counter. (c) An expanding gas inflates a balloon.

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SLIDE 60

First Law Exercise

Thermodynamics 16th July 2014

For which of the following situations is the work positive and the heat zero? In each case, the system has been underlined. (a) Steam is used to spin a turbine. (Assume the turbine’s temperature remains constant.) (b) Ice is removed from the freezer and sits on a counter. (c) An expanding gas inflates a balloon. (d) After 30 minutes of baking, a pan is removed from the oven and sits on a counter.

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SLIDE 61

First Law Exercise

Thermodynamics 16th July 2014

For which of the following situations is the work positive and the heat zero? In each case, the system has been underlined. (a) Steam is used to spin a turbine. (Assume the turbine’s temperature remains constant.) (b) Ice is removed from the freezer and sits on a counter. (c) An expanding gas inflates a balloon. (d) After 30 minutes of baking, a pan is removed from the oven and sits on a counter. (e) A nail is struck repeatedly with a hammer.

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SLIDE 62

First Law Exercise

Thermodynamics 16th July 2014

For which of the following situations is the work positive and the heat zero? In each case, the system has been underlined. (a) Steam is used to spin a turbine. (Assume the turbine’s temperature remains constant.) (b) Ice is removed from the freezer and sits on a counter. (c) An expanding gas inflates a balloon. (d) After 30 minutes of baking, a pan is removed from the oven and sits on a counter. (e) A nail is struck repeatedly with a hammer.

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SLIDE 63

First Law Exercise

Thermodynamics 16th July 2014

For which of the following situations is the work positive and the heat zero? In each case, the system has been underlined. (e) A nail is struck repeatedly with a hammer. First Law: W + Q = ∆Eth ⇒ W + 0 = ∆Eth ⇒ W = ∆Eth W is positive ⇒ Eth will increase ⇒ the nail’s temperature will increase

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SLIDE 64

First Law Exercise II

Thermodynamics 16th July 2014

For which of the following situations is the work zero and the heat positive? In each case, the system has been underlined.

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SLIDE 65

First Law Exercise II

Thermodynamics 16th July 2014

For which of the following situations is the work zero and the heat positive? In each case, the system has been underlined. (a) Steam is used to spin a turbine. (Assume the turbine’s temperature remains constant.)

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SLIDE 66

First Law Exercise II

Thermodynamics 16th July 2014

For which of the following situations is the work zero and the heat positive? In each case, the system has been underlined. (a) Steam is used to spin a turbine. (Assume the turbine’s temperature remains constant.) (b) Ice is removed from the freezer and sits on a counter.

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SLIDE 67

First Law Exercise II

Thermodynamics 16th July 2014

For which of the following situations is the work zero and the heat positive? In each case, the system has been underlined. (a) Steam is used to spin a turbine. (Assume the turbine’s temperature remains constant.) (b) Ice is removed from the freezer and sits on a counter. (c) An expanding gas inflates a balloon.

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SLIDE 68

First Law Exercise II

Thermodynamics 16th July 2014

For which of the following situations is the work zero and the heat positive? In each case, the system has been underlined. (a) Steam is used to spin a turbine. (Assume the turbine’s temperature remains constant.) (b) Ice is removed from the freezer and sits on a counter. (c) An expanding gas inflates a balloon. (d) After 30 minutes of baking, a pan is removed from the oven and sits on a counter.

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SLIDE 69

First Law Exercise II

Thermodynamics 16th July 2014

For which of the following situations is the work zero and the heat positive? In each case, the system has been underlined. (a) Steam is used to spin a turbine. (Assume the turbine’s temperature remains constant.) (b) Ice is removed from the freezer and sits on a counter. (c) An expanding gas inflates a balloon. (d) After 30 minutes of baking, a pan is removed from the oven and sits on a counter. (e) A nail is struck repeatedly with a hammer.

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SLIDE 70

First Law Exercise II

Thermodynamics 16th July 2014

For which of the following situations is the work zero and the heat positive? In each case, the system has been underlined. (a) Steam is used to spin a turbine. (Assume the turbine’s temperature remains constant.) (b) Ice is removed from the freezer and sits on a counter. (c) An expanding gas inflates a balloon. (d) After 30 minutes of baking, a pan is removed from the oven and sits on a counter. (e) A nail is struck repeatedly with a hammer.

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SLIDE 71

First Law Exercise II

Thermodynamics 16th July 2014

For which of the following situations is the work zero and the heat positive? In each case, the system has been underlined. (b) Ice is removed from the freezer and sits on a counter. First Law: W + Q = ∆Eth ⇒ 0 + Q = ∆Eth ⇒ Q = ∆Eth Q is positive ⇒ Eth will increase ⇒ the ice will melt and then increase temperature

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SLIDE 72

First-Law Followup

Thermodynamics 16th July 2014

Process W Q ∆Eth ∆T

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SLIDE 73

First-Law Followup

Thermodynamics 16th July 2014

Process W Q ∆Eth ∆T Steam is used to spin a turbine. (Assume the turbine’s temperature remains constant)

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SLIDE 74

First-Law Followup

Thermodynamics 16th July 2014

Process W Q ∆Eth ∆T Steam is used to spin a turbine. (Assume the turbine’s temperature remains constant) − − −

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SLIDE 75

First-Law Followup

Thermodynamics 16th July 2014

Process W Q ∆Eth ∆T Steam is used to spin a turbine. (Assume the turbine’s temperature remains constant) − − − An expanding gas inflates a balloon

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SLIDE 76

First-Law Followup

Thermodynamics 16th July 2014

Process W Q ∆Eth ∆T Steam is used to spin a turbine. (Assume the turbine’s temperature remains constant) − − − An expanding gas inflates a balloon − − −

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SLIDE 77

First-Law Followup

Thermodynamics 16th July 2014

Process W Q ∆Eth ∆T Steam is used to spin a turbine. (Assume the turbine’s temperature remains constant) − − − An expanding gas inflates a balloon − − − After 30 minutes of baking, a pan is removed from the oven and sits on a counter

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SLIDE 78

First-Law Followup

Thermodynamics 16th July 2014

Process W Q ∆Eth ∆T Steam is used to spin a turbine. (Assume the turbine’s temperature remains constant) − − − An expanding gas inflates a balloon − − − After 30 minutes of baking, a pan is removed from the oven and sits on a counter − − −