Gibb’s phase rule
F + P = C + 2
where, F = No. of degrees of freedom.
P: No of phases present.
C: No of components
Note: The degree of freedom is zero at the triple point.
Type of Phase Diagrams
Rules to find the actual composition and relative amounts of phases present:
Rule 1: Chemical composition of phases
Rule 2: Relative amount of each phase (Using Lever Rule)
Note: For phase diagram only one parameter is changed thus Gibb’s rule reduced to:
TYPE-II: Materials having completely solubility in liquid state but partial solubility in solid state (eutectic phase diagram):
Partial solubility means that one component can form a solid solution with other only up to a maximum concentration.
Binary Eutectic system consists of three phases as follows:
Here a eutectic point is defined, where degree of freedoms are zero
Note: Eutectic temperature is lowest melting point as compared to that for all other composition.
Fe-C system constitutes four invariant reactions:
(a) Peritectic reaction: at 1495°C and 0.16%C.
δ-ferrite + L ↔ γ-iron (austenite)
(b) Monotectic reaction: 1495°C and 0.51%C.
L ↔ L+ γ-iron (austenite)
(c) Eutectic reaction: at 1147°C and 4.3%C.
L ↔ γ-iron + Fe3C (cementite)
The mixture of γ-iron + Fe3C (cementite) is called the ledburite.
(d) Eutectoid reaction: at 723°C and 0.8%C.
γ-iron L ↔ α-ferrite + Fe3C (cementite) [pearlite]
Microstructures of various phase of steel.
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1. What is a phase diagram and why is it important in mechanical engineering? |
2. How can phase diagrams help in material selection for mechanical engineering applications? |
3. What are the key features to look for in a phase diagram for mechanical engineering purposes? |
4. How can phase diagrams be used to optimize heat treatment processes in mechanical engineering? |
5. Are phase diagrams applicable only to pure substances or can they also be used for alloys and mixtures? |
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