Match the following lists : Correct codes are :List – I List – II a. Abrupt p-n junction i. p+ n+ b. Linearly graded p-n junction ii. p+ n n+ c. Tunnel diode iii. p π(ν) n d. p-i-n diode iv. p+ p n n+
a-ii, b-iv, c-i, d-iii
To solve this problem, we need to match the types of p-n junctions listed in List – I with their corresponding configurations in List – II.
p+, n, n+, as it represents a sharp transition between regions of different doping levels. Therefore, the correct match is a-ii.p+, p, n, n+. This corresponds to configuration iv. Therefore, the correct match is b-iv.p+, n+. This high doping leads to quantum mechanical tunneling. Hence, the configuration i matches this. So, the correct match is c-i.p, π(ν), n. The corresponding configuration is iii. Therefore, the correct match is d-iii.Based on the above reasoning, the correct code matching List – I to List – II is: a-ii, b-iv, c-i, d-iii.
In a p-n junction diode
1. In reverse bias mode the bulk resistance is dominant.
2. The junction impedance is variable.
In a MOS transistor, if n+ region is diffused in p-type substrate, the type of pn junction generated towards channel and drain is:
Consider the following statements for a p-n junction diode :
(a) It is an active component
(b) Depletion layer width decreases with forward biasing
(c) In the reverse bias case, saturation current increases with increasing temperature
Which of the statements given above are correct ?
Match the following lists :
| List – I | List – II |
| a. Junction deptd | i. \(N_Ax_1=N_Dx_2\) |
| b. Junction built in voltage | ii. \(\sqrt{\dfrac{2\epsilon_{si}}{qN_A}\phi_o}\) |
| c. Charge neutrality condition | iii. \(\dfrac{kT}{q}\ln\left(\dfrac{N_AN_D}{n_i^{2}}\right)\) |
| d. Law of mass action | iv. \(n\cdot p=n_i^{2}\) |
In a pn junction diode, depletion layer is formed due to
The leakage current in a pn junction is of the order of:
The depletion region consists of:
In the P-N junction, the barrier voltage
In an abrupt p-n junction if N A << N D, the barrier potential is: