The process of adding impurities to a pure semiconductor is called
Doping
The field of electronics heavily relies on semiconductors, materials with electrical conductivity between that of a conductor and an insulator. Pure, or intrinsic, semiconductors like silicon or germanium, have limited conductivity at room temperature. To make them useful for electronic devices, their electrical properties need to be precisely controlled.
The specific process of intentionally adding impurities to a pure semiconductor to alter its electrical conductivity is known as doping. This fundamental technique is crucial for creating the building blocks of modern electronics, such as diodes, transistors, and integrated circuits.
Depending on the type of impurity added, two main types of extrinsic semiconductors are formed:
Doping allows engineers to tailor the electrical properties of semiconductors, enabling the creation of regions with different conductivities within a single crystal. This precise control over charge carrier concentration is what makes semiconductor devices functional and versatile.
Therefore, the process of adding impurities to a pure semiconductor is correctly termed Doping.
The velocity with which electrons are emitted in the photoemission process
Mobility and conductivity are related by which of the following equations?
How many electrons are there in the valence shell of a pure semiconductor?
In a pure silicon, what is the time for an electron to drift $1\mu m$ in an electric field of 100 V/cm?
Assume electron mobility of $1350 \text{ cm}^2/V-s$
Match the LIST-I with LIST-II
| LIST-I | LIST-II |
| A. Einstein relation | I. ${qD_n} \frac{dn}{dx}$ |
| B. Diffusion length of electron | II. $\sqrt{D_n \tau_n}$ |
| C. Electron diffusion current density | III. $\frac{D_n}{\mu_n} = \frac{KT}{q}$ |
| D. Electron Drift velocity | IV. $\mu_n E$ |
Choose the correct answer from the options given below: