To answer the question about the relationship expressed by Wien's displacement law, we need to understand what this law states in the context of blackbody radiation.
**Wien's Displacement Law** is a fundamental principle in thermodynamics and quantum mechanics, and it describes the relationship between the temperature of a blackbody and the wavelength at which it emits radiation most intensely.
The mathematical expression of Wien's Displacement Law is given as:
\lambda_{\text{max}} = \frac{b}{T}
Here:
**Explanation of the Options:**
Thus, the correct answer is: Option 1: Wavelength corresponding to maximum energy and temperature.
A cone made of conducting material is given a charge $ Q $. $ \sigma_1, \sigma_2, \sigma_3 $ and $ \sigma_4 $ are charge densities at four points $ P, Q, R $ and $ S $. $ P $ is at the vertex of the cone and $ Q, R, S $ are at the periphery of the base. Choose the correct option. 