Match List-I with List-II
Choose the correct answer from the options given below: |
(A)-(II), (B)-(IV), (C)-(I), (D)-(III) (A)-(II), (B)-(III), (C)-(I), (D)-(IV) (A)-(II), (B)-(I), (C)-(IV), (D)-(III) (A)-(III), (B)-(IV), (C)-(I), (D)-(II) |
(A)-(II), (B)-(IV), (C)-(I), (D)-(III) |
The correct answer is Option (1) → (A)-(II), (B)-(IV), (C)-(I), (D)-(III) (A) Einstein's photoelectric Equation → (II) $K_{max} = \frac{hc}{\lambda} - \phi$ This is the fundamental relation for photoelectric emission, showing how the energy of an incident photon is used to overcome the work function ($\phi$) and the rest appears as kinetic energy ($K_{max}$) of the emitted electron. (B) de-Broglie wavelength → (IV) $\frac{h}{p}$ According to de Broglie, any moving particle has a wavelength associated with it, inversely proportional to its momentum ($p$). This shows the wave nature of matter. (C) Stopping potential → (I) $\frac{K_{max}}{e}$ The stopping potential is the potential needed to stop the fastest photoelectrons. It is related to their maximum kinetic energy by this formula. (D) Threshold wavelength → (III) $\frac{hc}{\phi}$ The threshold wavelength is the longest wavelength (least energy) of light that can just cause photoemission. It's derived by setting $K_{max} = 0$ in Einstein’s equation. |