This question concerns the crystallization behavior of a specific feldspar composition, $Or_{50}Ab_{50}$, within the Albite-Orthoclase (Ab-Or) system under different conditions: hypersolvus and subsolvus.
The Albite ($Ab$) and Orthoclase ($Or$) end-members form a binary system. At high temperatures, they form a complete solid solution series, meaning any intermediate composition can exist as a single, homogeneous mineral phase. However, at lower temperatures, a solvus develops. The solvus is a boundary curve on a phase diagram that separates the field where a single solid solution exists from the field where two separate solid phases coexist.
These terms describe the crystallization environment concerning the solvus:
Consider the composition $Or_{50}Ab_{50}$:
Thus, the single feldspar of composition $Or_{50}Ab_{50}$ can form in a hypersolvus system but not typically persist as a single phase in a subsolvus system due to exsolution.
If 'X' represents the initial composition of a melt, which one of the trends indicated by arrows in the schematic diagram corresponds to the evolution of the residual melt composition during crystallization of diopside?
The diagram given below shows phase relations between components P and Q at 1 bar pressure. If ‘X' represents the initial liquid composition, which of the following statements is/are CORRECT during equilibrium crystallization?
The following diagram shows phase relations in a system consisting of components A and B at 1 bar pressure. If the initial composition of liquid is R, during cooling and crystallization of magma, which of the following statement(s) is/are CORRECT? 
The figure below represents an isobaric binary liquidus phase diagram, with the solid phases A, B and C. What are the degrees of freedom associated with equilibrium phase assemblages represented by the bulk compositions w, x, y and z, in the fields indicated in the figure?

The given T-X diagram shows the phase relations in olivine solid solution at 1 bar pressure. If 'P' is the initial position of melt, the proportion of melt at $1500^\circ$C is __________ %.
