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First and Second Laws of Thermodynamics

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Reversibility is the ability to run a process back and forth (backwards and ... Two kg of water (Cv=4.2 kJ/kg K) is heated by 200 BTU of energy. ... – PowerPoint PPT presentation

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Title: First and Second Laws of Thermodynamics


1
First and Second Laws of Thermodynamics
  • Class 12.1

2
Class Objectives
  • Understand the definitions of
  • temperature, pressure, density, amount of
    substance
  • states of matter and phase diagrams
  • gas laws
  • Understand and apply
  • work, energy, reversibility, heat capacity
  • First and Second Laws of Thermodynamics

3
Reversibility
  • Reversibility is the ability to run a process
    back and forth (backwards and forwards)
    infinitely without losses.
  • Money analogy Currency conversion
  • no service fee 100 ? 40, and one hour later at
    the same place, 40 ? 100
  • with service fees 100 ? 38, and one hour later
    at the same place, 38 ? 90

4
Reversibility and Energy
  • If irreversibilities were eliminated, these
    systems would run forever.
  • Perpetual machines

5
Example Popping a Balloon
  • A reversible process can go in either
    direction, but these processes are rare.
  • Generally, the irreversibility shows up as waste
    heat

6
Sources of Irreversibilities
  • Friction (force drops)
  • Voltage drops
  • Pressure drops
  • Temperature drops
  • Concentration drops

7
Basic Laws of Thermodynamics
  • First Law of Thermodynamics
  • energy can neither be created nor destroyed
  • Second Law of Thermodynamics
  • naturally occurring processes are directional

8
First Law of Thermodynamics
  • One form of work may be converted into another,
  • Or, work may be converted to heat,
  • Or, heat may be converted to work,
  • But, final energy initial energy

9
2nd Law of Thermodynamics
  • We intuitively know that heat flows from higher
    to lower temperatures and NOT the other
    direction.
  • i.e., heat flows downhill just like water
  • You cannot raise the temperature in this room by
    adding ice cubes.
  • Thus processes that employ heat are inherently
    irreversible.

10
Heat/Work Conversions
  • Heat transfer is inherently irreversible. This
    places limits on the amount of work that can be
    produced from heat.
  • Heat can be converted to work using heat engines
  • Jet engines (planes), steam engines (trains),
    internal combustion engines (automobiles)

11
Heat into Work
  • A heat engine takes in an amount of heat, Qhot,
    and produces work, W, and waste heat Qcold.
  • Nicolas Carnot (kar no) derived the limits of
    converting heat into work.

12
Carnot Equation Efficiency
  • Given the heat engine on the previous slide, the
    maximum work that can be produced is governed by
  • where the temperatures are absolute
    temperatures.
  • Thus, as Thot ?Tcold, Wmax ? 0.
  • This ratio is also called the efficiency, h.

13
Pairs Exercise (5 min)
  • Use Excel to create a graph showing the trend of
    work per unit heat for a heat engine whose the
    source temperature is increases from 300 K to
    3000 K and the waste heat is rejected to an
    ambient temperature of 300 K.

14
Work into Heat
  • Although there are limits on the amount of heat
    converted to work, work may be converted to heat
    with 100 efficiency.
  • This is shown by Joules Experiment

15
Joules Experiment
Joules Mechanical Equivalent of Heat
This proved 1 kcal 4,184 J
DT 1oC
m
F
Dx
1 kg H2O
E FDx 4,184 J
16
Where did the energy go?
  • By the First Law of Thermodynamics, the energy we
    put into the water (either work or heat) cannot
    be destroyed.
  • The heat or work added increased the internal
    energy of the water.
  • This is the energy stored in the atoms and
    molecules that make up the water they move faster

17
Heat Capacity
  • An increase in internal energy causes a rise in
    the temperature of the medium.
  • Different mediums require different amounts of
    energy to produce a given temperature change.

18
Heat Capacity Defined
  • Heat capacity the ratio of heat, Q, needed to
    change the temperature of a mass, m, by an amount
    DT
  • Sometimes called specific heat

19
Heat Capacity for Constant Volume Processes (Cv)
insulation
DT
Heat, Q added
m
m
  • Heat is added to a substance of mass m in a fixed
    volume enclosure, which causes a change in
    internal energy, U. Thus,
  • Q U2 - U1 DU m Cv DT
  • The v subscript implies constant volume

20
Heat Capacity for Constant Pressure Processes (Cp)
  • Heat is added to a substance of mass m held at a
    fixed pressure, which causes a change in internal
    energy, U, AND some PV work.

21
Cp Defined
  • Thus,
  • Q DU PDV DH m Cp DT
  • The p subscript implies constant pressure
  • H, enthalpy. is defined as U PV,
  • so DH D(UPV) DU VDP PDV DU PDV
  • Experimentally, it is easier to add heat at
    constant pressure than constant volume, thus you
    will typically see tables reporting Cp for
    various materials (Table 22.2 in your text).

22
Individual Exercises (5 min.)
  • Calculate the change in enthalpy per unit lbm of
    nitrogen gas as its temperature decreases from
    1000 oR to 700 oR.
  • Two kg of water (Cv4.2 kJ/kg K) is heated by 200
    BTU of energy. What is the change in temperature
    in K? In oF?

23
Assignment 17 (Team Assignment)
  • FOUNDATIONS 11.9, 11.11, 11.12
  • Due1st class of week 13
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