In the monoclinic system, the crystal is described by vectors of unequal lengths. The two combinations of vectors are perpendicular (right angles), while the third pair forms an angle other than 90°.
a=b=c; \(\alpha\)≠\(\beta\)≠\(\gamma\)≠900
a=b≠c; \(\alpha\)=\(\beta\)=\(\gamma\)=900
a=b=c; \(\alpha\)=\(\beta\)=\(\gamma\)=900
a≠b≠c; \(\alpha\)=\(\gamma\)= 900; \(\beta\)≠ 900
Monoclinic crystal has dimension: a≠b≠c; \(\alpha\)=\(\gamma\)= 900; \(\beta\)≠ 900
For monoclinic crystals, axial lengths are not equal. Hence a≠b≠c and the axial angles \(\alpha\) =\(\gamma\)= 900; \(\beta\)≠ 900
The monoclinic crystal system is one of the practical crystal systems in crystallography. Three vectors are used to describe the crystal system. For example, quartz is described by vectors of inequitable lengths forming a rectangular type prism with a parallelogram base. Some of the common characteristics of the monoclinic crystals are:
Also Read: Amorphous and Crystalline Solids