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TOPIC : PHASE DIAGRAM
PHASE DIAGRAMS FOR BINARY
SOLUTIONS
 There are two typs of binary solution
1 constant-pressure equilibria
2 constant-temperature equilibria
1 CONSTANT –PRESSURE EQUILIBRIA:
 consider a binary system made up components A and B. component A is
assumed to be more volatile than B, the vapour pressure of A is greater
than B at any given temperature.
 For a binary liquid mixture in equilibrium with its vapour, according to the
gibbs phase rule, the number of degrees of freedom is two.
 Vapour –liquid equilibrium data at constant pressure are usually
represented by means of either the temperature-composition diagrams or
the distribution diagrams.
BOILING-POINT DIAGRAM
 The boiling point diagrams are plots of temperature as ordinate against
composition of liquid and vapor as abscissa.
 The composition of liquid is usually indicated by the mole fraction of more
volatile component in the liquid, x, and the composition of the vapor is
indicated by the mole fraction of the more volatile component in the vapor, y.
therefore, the boiling point diagram are also called T-x-y diagrams.
 The upper curve in figure gives the temperature versus vapor composition(y),
and is known as the ‘ dew-point curve’.
 The lower curve in the figure is temperature versus liquid composition(x), also
called the ‘bubble-point curve’ .
 Below the bubble-point curve the mixture is subcooled liquid and above the
dew-point curve the mixture is superheated vapor.
 Between the bubble-point and dew-point curves the mixture cannot exist as a
single phase, it spontaneously separates into saturated liquid and vapor phase
that are in equilibrium.
 The point A lies below the bubble-point curve, the solution is entirely liquid.
the mixture is taken in a closed container and the pressure over the system is
maintained at a constant value by a piston.
 The mixture is heated slowly so that its temperature increases along the
vertical line passing through point A till point B on the bubble-point curve is
reached.
 The temperature T1 corresponding to point B, is the bubble point of the
original mixture.
 The first bubble of the vapor is produced at this temperature and it will have
the composition(y1) represented by point C on the upper curve.
 The vapor is richer in the more volatile component. Therefore y1>x1, and the
dew-point curve lies above the bubble-point curve.
 The mixtures at points B and C are the liquid and vapor at equilibrium at the
system pressure and temperature T1.
 Since both are at the same temperature, they can be joined by a horizontal line
BC, known as a ‘tie line’.
 Further heating will result in the vaporization of more liquid, and at
temperature T2 the system will consist of saturated liquid represented by point
D and saturated vapor represented by point E, which are in equilibrium.
 These relative amounts are given by the ratio in which the point representing
the combined mixture divides the tie line DE. By material balance
consideration , it can be easily verified that
amount of liquid = line EF
amount of vapor line DF
 A temperature T3 is reached when almost all liquid is vaporized. The last drop
of liquid getting vaporized at this temperature has a composition denoted by
point G and the equilibrium vapor has the composition at H same as the
original mixture.
 The mixture temperature increase along the vertical line HJ on further heating.
On cooling the superheated mixture at point J, when the temperature droops
T3, the dew point of the mixture and the composition of the liquid is given by
point G.
 For a solution, the term ‘boiling point’ has no meaning , because, at a given
pressure the temperature during vaporization of a solution varies from the
bubble point to the dew point.
 EQUILIBRIUM DIAGRAM :
 A liquid-vapor equilibrium curve very close to the diagonal means that the
composition of the vapor is not much different from the composition of the
liquid with which it is in equilibrium; when the curve coincides with the
diagonal, x and y are equal.
EFFECT OF PRESSURE ON VLE :
 on the boiling point diagram the temperatures corresponding to x=0 and y=1
are the boiling point of pure substance B and A respectively. the boiling points
of pure substance increase with pressure.
 In this figer the consequently boiling point diagram at higher pressure will be
above the boiling point diagrams at lower pressure.
 The relative volatility decreases as pressure is increased, the closed loop formed
by the dew-point and bubble-point curve becomes narrow at high pressures.
 In below the figure indicates the effect of pressure on the distribution diagram.
2 CONSTANT – TMPERATURE EQUILIBRIA:
Vapor-liquid equilibrium data at constant temperature are represented by means
of P-x-y
Diagrams; fig
the pressure at x=0 is the vapor pressure of pure B(Pb) and the pressure at x=1 is
the vapor pressure of pure A(Pa).
when the temperature is less than the critical temperature of both components,
the looped curve such as the one shown at the bottom of fig. the other two
curve refer to temperatures greater than the critical temperature of A.
Phase diagrams For Binary Mixtures

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Phase diagrams For Binary Mixtures

  • 1. TOPIC : PHASE DIAGRAM
  • 2. PHASE DIAGRAMS FOR BINARY SOLUTIONS  There are two typs of binary solution 1 constant-pressure equilibria 2 constant-temperature equilibria 1 CONSTANT –PRESSURE EQUILIBRIA:  consider a binary system made up components A and B. component A is assumed to be more volatile than B, the vapour pressure of A is greater than B at any given temperature.  For a binary liquid mixture in equilibrium with its vapour, according to the gibbs phase rule, the number of degrees of freedom is two.  Vapour –liquid equilibrium data at constant pressure are usually represented by means of either the temperature-composition diagrams or the distribution diagrams.
  • 4.  The boiling point diagrams are plots of temperature as ordinate against composition of liquid and vapor as abscissa.  The composition of liquid is usually indicated by the mole fraction of more volatile component in the liquid, x, and the composition of the vapor is indicated by the mole fraction of the more volatile component in the vapor, y. therefore, the boiling point diagram are also called T-x-y diagrams.  The upper curve in figure gives the temperature versus vapor composition(y), and is known as the ‘ dew-point curve’.
  • 5.  The lower curve in the figure is temperature versus liquid composition(x), also called the ‘bubble-point curve’ .  Below the bubble-point curve the mixture is subcooled liquid and above the dew-point curve the mixture is superheated vapor.  Between the bubble-point and dew-point curves the mixture cannot exist as a single phase, it spontaneously separates into saturated liquid and vapor phase that are in equilibrium.  The point A lies below the bubble-point curve, the solution is entirely liquid. the mixture is taken in a closed container and the pressure over the system is maintained at a constant value by a piston.  The mixture is heated slowly so that its temperature increases along the vertical line passing through point A till point B on the bubble-point curve is reached.  The temperature T1 corresponding to point B, is the bubble point of the original mixture.
  • 6.  The first bubble of the vapor is produced at this temperature and it will have the composition(y1) represented by point C on the upper curve.  The vapor is richer in the more volatile component. Therefore y1>x1, and the dew-point curve lies above the bubble-point curve.  The mixtures at points B and C are the liquid and vapor at equilibrium at the system pressure and temperature T1.  Since both are at the same temperature, they can be joined by a horizontal line BC, known as a ‘tie line’.  Further heating will result in the vaporization of more liquid, and at temperature T2 the system will consist of saturated liquid represented by point D and saturated vapor represented by point E, which are in equilibrium.
  • 7.  These relative amounts are given by the ratio in which the point representing the combined mixture divides the tie line DE. By material balance consideration , it can be easily verified that amount of liquid = line EF amount of vapor line DF  A temperature T3 is reached when almost all liquid is vaporized. The last drop of liquid getting vaporized at this temperature has a composition denoted by point G and the equilibrium vapor has the composition at H same as the original mixture.  The mixture temperature increase along the vertical line HJ on further heating. On cooling the superheated mixture at point J, when the temperature droops T3, the dew point of the mixture and the composition of the liquid is given by point G.  For a solution, the term ‘boiling point’ has no meaning , because, at a given pressure the temperature during vaporization of a solution varies from the bubble point to the dew point.
  • 9.  A liquid-vapor equilibrium curve very close to the diagonal means that the composition of the vapor is not much different from the composition of the liquid with which it is in equilibrium; when the curve coincides with the diagonal, x and y are equal. EFFECT OF PRESSURE ON VLE :  on the boiling point diagram the temperatures corresponding to x=0 and y=1 are the boiling point of pure substance B and A respectively. the boiling points of pure substance increase with pressure.
  • 10.
  • 11.  In this figer the consequently boiling point diagram at higher pressure will be above the boiling point diagrams at lower pressure.  The relative volatility decreases as pressure is increased, the closed loop formed by the dew-point and bubble-point curve becomes narrow at high pressures.  In below the figure indicates the effect of pressure on the distribution diagram.
  • 12. 2 CONSTANT – TMPERATURE EQUILIBRIA:
  • 13. Vapor-liquid equilibrium data at constant temperature are represented by means of P-x-y Diagrams; fig the pressure at x=0 is the vapor pressure of pure B(Pb) and the pressure at x=1 is the vapor pressure of pure A(Pa). when the temperature is less than the critical temperature of both components, the looped curve such as the one shown at the bottom of fig. the other two curve refer to temperatures greater than the critical temperature of A.