The figure below shows a cubic unit cell with lattice constant \(a\). The shaded crystallographic plane intersects the x-axis at 0.5a. The Miller indices of the shaded plane are: 
(\(\={2}10\))
Step 1: Identify intercepts.
Given that the shaded plane cuts the x-axis at \(0.5a\) and is parallel to the y-axis, it does not intersect the y-axis (intercept is β). It also cuts the z-axis at \(a\).
Step 2: Express intercepts in terms of \(a\).
Intercepts = (0.5a, β, a).
Step 3: Take reciprocals of the fractional intercepts.
\[ \text{Reciprocals:} \ (2, 0, 1) \]
Step 4: Conclusion.
The Miller indices of the shaded plane are (210).
Consider the crystal structure shown in the figure, where black and grey spheres represent atoms of two different elements and \(a\) denotes the lattice constant. The Bravais lattice for this structure is: 
Which one of the following crystallographic planes represent \( (101) \) Miller indices of a cubic unit cell? 
The location of Cs$^+$ and Cl$^-$ ions inside the unit cell of CsCl crystal is shown in the figure. The Bravais lattice of CsCl is 