
Paramagnetic substances are characterized by their magnetic susceptibility ($\chi$) at temperatures above any ordering transition (like the ferromagnetic Curie temperature, $T_C$). Their behavior is typically described by the Curie's Law.
Curie's Law states that the magnetic susceptibility ($\chi$) of a paramagnetic material is inversely proportional to the absolute temperature ($T$) in Kelvin:
$ \chi = \frac{C}{T} $
Here, $C$ is the Curie constant, a material-specific positive constant.
To find the relationship for reciprocal susceptibility ($\frac{1}{\chi}$), we can rearrange Curie's Law:
$ \frac{1}{\chi} = \frac{T}{C} $
This equation shows a direct linear relationship between $\frac{1}{\chi}$ and $T$. The plot of $\frac{1}{\chi}$ versus $T$ should be a straight line.
The plot matching this description is shown in Option 3:

The Miller indices of the shown lattice plane in a simple cubic Bravais lattice are :

The R/S configuration of C - 2 and C - 3 in the given molecule will be :
Predict the % product formation in the given reaction :