For an equilibrium phase diagram of a binary A-B alloy at a constant pressure as shown in the figure, the degree of freedom at 'X' is (answer in integer) _______________.
Step 1: Identify phases at point XXX
Point XXX lies inside the two-phase region → Liquid + Solid
So, number of phases:
$ P = 2 $
Step 2: Apply Gibbs phase rule (constant pressure)
$ F = C - P + 1 $
For binary system:
$ C = 2 $
So,
$ F = 2 - 2 + 1 = 1 $
Final Answer:
$\boxed{1}$
Maximum number of phases that can be in equilibrium for a 5-component system at constant temperature and pressure is ________ (in integer).
| Group I | Group II |
| P. Eutectic | 1. $\gamma + \beta \rightarrow \alpha$ |
| Q. Peritectic | 2. $L \rightarrow \alpha + \beta$ |
| R. Peritectoid | 3. $L_1 \rightarrow L_2 + \alpha$ |
| S. Monotectic | 4. $L + \beta \rightarrow \alpha$ |
Identify the type of the following invariant reaction:
$liquid \ 1 + solid \ 1 \rightleftharpoons solid \ 2$