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 2 PARTS-
 Thermo – Heat
 Dynamics – Study of motion
(Study of motion of heat)
 SYSTEM- the part of universe
 SURROUNDING
 IMAGINARY OR REAL SURFACE
SURROUNDING SYSTE
M
REAL
SURFACE
 SYSTEM TYPES-
Matter ex. Energy ex.
1. Open
2. Close
3. Isolated
 State variables
 P
 V
 T
 M
 Any action which can change the state of the
system
 Types
 Reversible
o Slow
o Can be reverted at any point by small operation
force
 Irreversible
o Fast
o Can’t be reverted
 Intrinsic / Intensive- does not depend on
the amount of system.
 Extrinsic / extensive- depended on the
amount of system
PVT P,T,V/2 P,T,V/2
 Heat –
 Heat added to the system (+)
 Heat release by the system(-)
 Work-
 Work done on the system (+)
 Work done by the system (-)
piston
 change in energy is depends on effect of
heat (Q) and effect of work(W).
E=Q+W
 No work , no heat exchange then
change in system energy
E=0
1. When small change in ex. Pressure is=Pex
2. Then small change in volume =dV
3. And work
dW= -Pex.dV ( –ve bcz of opposing force)
 The max. work which a system can do
w/o any external energy take.
 Can’t be calculated
 But change in energy can be calculated
(?>>,?<<)
FUNCTIONS
 State F.-
 It doesn’t matter which
way choose to reach
from E1 to E2
ex- internal energy
 Path F-
 Depends up on path
ex- work,heat
E1,P,V,T
E2,P’,V’,T’
 Energy is conserved.
 Energy can’t be created , can’t be
destroy ,it can only be converted one
form to another form.
 For isolated system - E=0
 For open and closed system-
E =Q+W
 Change in internal energy at constant
pressure=
E=Qp-P. V
 Change at constant volume=
E=Qv-P*0
E=Qv
So heat given at constant volume is equal to direct
change in internal energy
enthalpy
 It is a thermodynamic state function
 Like internal energy it can’t be exactly
calculated
 H=E+PV
H= E+P. V (at constant pressure)
H=Qp-P. V+P. V ( bcz E=Qp-P V at
constant pressure)
H=Qp so heat given at constant
pressure =direct change in enthalpy
Molar/specific heat capacity
Amount of heat in joules required to rise 1 mole
of a substance 1 Kelvin.
at constant pressure If we have n mole gas, increased
it temp T and heat expended Qp
Then Cp= Qp/n. T
Similarly to constant volume = Cv=Qv/n. T
(when a system absorbs heat, the temp increases the heat
capacity of a system is defined as the ratio of change in heat to
the change in temp).
we have to prove that Cp-Cv=R……1
Qp/n. T-Qv/n. T= Qp-Qv/n. T = Cp-Cv
we know that H=Qp (enthalpy), and E=Qv (internal energy).
H- E/n. T = Cp-Cv…………2
But we know H= E- P V,put in eqn 2
P v/n. T=Cp-Cv……………...3
We know PV=nRT
P( V) = nR( T) ( we are working at cons. pressure )
P V/n. T= R (put the value in eqn 3)
So Cp-Cv=R where R is 2 cal/mol/k
 Kelvin statement- In a cyclic process
,heat can not be 100% converted to
work.
 Clausiu’s statement- Heat does not
spontaneously flow from cold to hot.
 Randomness/ Dis-orderness
solid liquid gas
 Low entropy=low randomness
 N2(g)+3H2(g)=2NH3(g)
1 + 3 = 2 (randomness decrease S= -ve)
 S=Qreversible/T
 Entropy =0 (at truly reversible process) &
 >0 for an irreersible
Gas in
container
Reversible process at Q
heat
Constant temp
 Ideal cycle
 Initial state = final state
 No human involved
 4 steps – 2 isothermal (T cons) ,2 adiabatic ( no heat
exchange)
 1st step (thermal expension)
P
v
a
b
Power step
 Step 2-adiabatic expansion( Q=0)
 Volume increases then Temp. reduces
 Why not compress the gas is isothermally and bring it back
to initial position?
If we do that work net =0
 Why adiabatic expansion?
we want to perform less work during compression to make
cycle viable .
 One of the way is to do that is to reduce pressure i.e.- reduce
temp.
 In first two step system did the work.. After 2 step we will
perform.
a
b
 Step 3-isothermal compression
 Compression will increase heat so its use
reservoir.
 Constant heat is to reduce pressure. Because
 low pressure =less work .
T2
 Volume is close to initial but temp. is low..
 Step 4- gas is compressed to bring it back to
originally state.
 Introductory chemistry for the environmental science (second
edition)
by R.M. HARISON
 Chemistry of Atmosphere
by P.S. SINDHU
 https://chem.libretexts.org
 www.edu.thermodynamics
 www.study.com
 www.brightubengineering.com
 Web.mit.edu
laws of thermodynamics & carnot cycle

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laws of thermodynamics & carnot cycle

  • 1.
  • 2.  2 PARTS-  Thermo – Heat  Dynamics – Study of motion (Study of motion of heat)
  • 3.  SYSTEM- the part of universe  SURROUNDING  IMAGINARY OR REAL SURFACE SURROUNDING SYSTE M REAL SURFACE
  • 4.  SYSTEM TYPES- Matter ex. Energy ex. 1. Open 2. Close 3. Isolated
  • 5.  State variables  P  V  T  M
  • 6.  Any action which can change the state of the system  Types  Reversible o Slow o Can be reverted at any point by small operation force  Irreversible o Fast o Can’t be reverted
  • 7.  Intrinsic / Intensive- does not depend on the amount of system.  Extrinsic / extensive- depended on the amount of system PVT P,T,V/2 P,T,V/2
  • 8.  Heat –  Heat added to the system (+)  Heat release by the system(-)  Work-  Work done on the system (+)  Work done by the system (-)
  • 10.  change in energy is depends on effect of heat (Q) and effect of work(W). E=Q+W  No work , no heat exchange then change in system energy E=0
  • 11. 1. When small change in ex. Pressure is=Pex 2. Then small change in volume =dV 3. And work dW= -Pex.dV ( –ve bcz of opposing force)
  • 12.
  • 13.  The max. work which a system can do w/o any external energy take.  Can’t be calculated  But change in energy can be calculated (?>>,?<<)
  • 14. FUNCTIONS  State F.-  It doesn’t matter which way choose to reach from E1 to E2 ex- internal energy  Path F-  Depends up on path ex- work,heat E1,P,V,T E2,P’,V’,T’
  • 15.  Energy is conserved.  Energy can’t be created , can’t be destroy ,it can only be converted one form to another form.  For isolated system - E=0  For open and closed system- E =Q+W
  • 16.  Change in internal energy at constant pressure= E=Qp-P. V  Change at constant volume= E=Qv-P*0 E=Qv So heat given at constant volume is equal to direct change in internal energy
  • 17.
  • 18. enthalpy  It is a thermodynamic state function  Like internal energy it can’t be exactly calculated  H=E+PV H= E+P. V (at constant pressure) H=Qp-P. V+P. V ( bcz E=Qp-P V at constant pressure) H=Qp so heat given at constant pressure =direct change in enthalpy
  • 19. Molar/specific heat capacity Amount of heat in joules required to rise 1 mole of a substance 1 Kelvin. at constant pressure If we have n mole gas, increased it temp T and heat expended Qp Then Cp= Qp/n. T Similarly to constant volume = Cv=Qv/n. T (when a system absorbs heat, the temp increases the heat capacity of a system is defined as the ratio of change in heat to the change in temp). we have to prove that Cp-Cv=R……1 Qp/n. T-Qv/n. T= Qp-Qv/n. T = Cp-Cv we know that H=Qp (enthalpy), and E=Qv (internal energy).
  • 20. H- E/n. T = Cp-Cv…………2 But we know H= E- P V,put in eqn 2 P v/n. T=Cp-Cv……………...3 We know PV=nRT P( V) = nR( T) ( we are working at cons. pressure ) P V/n. T= R (put the value in eqn 3) So Cp-Cv=R where R is 2 cal/mol/k
  • 21.  Kelvin statement- In a cyclic process ,heat can not be 100% converted to work.  Clausiu’s statement- Heat does not spontaneously flow from cold to hot.
  • 22.  Randomness/ Dis-orderness solid liquid gas  Low entropy=low randomness  N2(g)+3H2(g)=2NH3(g) 1 + 3 = 2 (randomness decrease S= -ve)
  • 23.  S=Qreversible/T  Entropy =0 (at truly reversible process) &  >0 for an irreersible Gas in container Reversible process at Q heat Constant temp
  • 24.  Ideal cycle  Initial state = final state  No human involved  4 steps – 2 isothermal (T cons) ,2 adiabatic ( no heat exchange)  1st step (thermal expension) P v a b Power step
  • 25.  Step 2-adiabatic expansion( Q=0)  Volume increases then Temp. reduces
  • 26.  Why not compress the gas is isothermally and bring it back to initial position? If we do that work net =0  Why adiabatic expansion? we want to perform less work during compression to make cycle viable .  One of the way is to do that is to reduce pressure i.e.- reduce temp.  In first two step system did the work.. After 2 step we will perform. a b
  • 27.  Step 3-isothermal compression  Compression will increase heat so its use reservoir.  Constant heat is to reduce pressure. Because  low pressure =less work . T2
  • 28.  Volume is close to initial but temp. is low..  Step 4- gas is compressed to bring it back to originally state.
  • 29.  Introductory chemistry for the environmental science (second edition) by R.M. HARISON  Chemistry of Atmosphere by P.S. SINDHU  https://chem.libretexts.org  www.edu.thermodynamics  www.study.com  www.brightubengineering.com  Web.mit.edu