Step 1: Depletion widths.
Depletion width on a side is inversely proportional to doping.
p-side is more doped → depletion region on n-side is wider.
So (A) true.
Step 2: Charge neutrality.
Total negative charge in n-side depletion region = total positive charge in p-side region.
Thus (C) true.
Step 3: Built-in potential.
\[
V_{bi} = \frac{kT}{e} \ln\left(\frac{N_A N_D}{n_i^2}\right)
\]
Depends on doping ⇒ (D) true.
Step 4: Fermi level.
At equilibrium, Fermi levels align → (B) is false.
Step 5: Conclusion.
Correct: (A), (C), (D).
Match the LIST-I with LIST-II
| LIST-I | LIST-II |
|---|---|
| A. Mobility of electrons (\(\mu\)) | I. \( Ne^2\tau/m \) |
| B. Drift velocity of electrons (\(v_d\)) | II. \( \mu E \) |
| C. Electrical conductivity of conduction electrons (\(\sigma\)) | III. \( \mu m/e \) |
| D. Relaxation time of electrons (\(\tau\)) | IV. \( 1/\rho ne \) |
Choose the correct answer from the options given below:
