The Miller indices of the shown lattice plane in a simple cubic Bravais lattice are :
(110)
To determine the Miller indices of the lattice plane shown, we need to follow these steps:
There are no fractions to clear in this case.
The Miller indices are written as (110).
Conclusion: The correct Miller indices for the shown lattice plane are \((110)\). This matches option (110).

Tip: Miller indices (hkl) are determined by finding the intercepts of the plane with the axes, taking the reciprocals, and clearing fractions.
Arrange the Hydrogen of the following compounds from most acidic to least acidic :
Choose the correct answer from the options given below :
| List - I (Number of d-electrons) | List - II (CFSE) |
|---|---|
| A. $\text{d}^{6}$ | I. $-0.4$ |
| B. $\text{d}^{4}$ | II. $-1.2$ |
| C. $\text{d}^{7}$ | III. $-0.8$ |
| D. $\text{d}^{8}$ | IV. $-0.6$ |
| List - I | List - II |
|---|---|
| A. Root mean square speed | I. $(8 \text{ kT}/\pi\mu)^{1/2}$ |
| B. Mean speed | II. $(8 \text{ RT}/\pi\text{M})^{1/2}$ |
| C. Most probable speed | III. $(3 \text{ RT}/\text{M})^{1/2}$ |
| D. Mean relative speed | IV. $(2 \text{ RT}/\text{M})^{1/2}$ |
| List-I | List-II |
| Electronic Configuration | First Ionisation energy (kJ mol$^{-1}$) |
| (A). ns$^2$ | (I). 2100 |
| (B). ns$^2$np$^1$ | (II). 1400 |
| (C). ns$^2$np$^3$ | (III). 800 |
| (D). ns$^2$np$^6$ | (IV). 900 |
| List-I | List-II |
| Spectroscopy | Property |
| (A). Raman | (I). Polarizability |
| (B). FTIR | (II). Dipole Moment |
| (C). UV-Visible | (III). Absorbance |
| (D). NMR | (IV). Spin |