- A$\frac{32}{3}\text{Am}^{-1}$
- B$\frac{2}{3}\text{Am}^{-1}$
- C$6\text{Am}^{-1}$
- D$2.4\text{Am}^{-1}.$
Solution:
From the Curie’s law explains, $\text{I}\propto\frac{\text{B}}{\text{T}}$
Here, B is magnetic field induction, I is the intensity of magnetisation and T is absolute temperature.
$\Rightarrow\ \Big(\frac{\text{I}_2}{\text{I}_1}\Big)=\Big(\frac{\text{B}_2}{\text{B}_1}\Big)\times\Big(\frac{\text{T}_1}{\text{T}_2}\Big)$
Given,
I1 = 8 Am-1, B1 = 0.6T, T1 = 4 K, B2 = 0.2T, T2 = 16 K, I2 = ?
By putting values in equation …(i), we have,
$\text{I}_2=\Big(\frac{2}{3}\Big)\text{Am}^{-1}.$
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