Principle of laser is
both (b) and (c)
The operation of a laser, which stands for Light Amplification by Stimulated Emission of Radiation, is fundamentally based on a specific quantum mechanical process. Understanding this process is key to grasping how lasers produce coherent, monochromatic light.
Atoms and molecules can emit light through two primary mechanisms:
The photons produced through stimulated emission have very specific characteristics that are essential for laser operation:
This identity in properties means that stimulated emission leads to the amplification of light. One photon can stimulate the emission of another, which can then stimulate more, creating a chain reaction of identical photons. This process is how a small amount of light can be amplified into the intense, coherent beam characteristic of a laser.
For stimulated emission to dominate over absorption and spontaneous emission, a condition known as "population inversion" is required. This means that there must be more atoms in an excited energy state than in a lower energy state. When population inversion is achieved, a stimulating photon is more likely to encounter an excited atom and cause stimulated emission than to be absorbed by an atom in a lower state. This allows for net light amplification within the laser medium.
The fundamental principle behind laser operation is indeed stimulated emission, which is also referred to as induced emission. These two terms describe the same physical phenomenon where an incident photon causes an excited atom to emit an identical photon, leading to light amplification. Therefore, the correct principle involves both stimulated emission and induced emission.
In n-type material, majority carriers would be
A Si sample is doped with 1017 Arsenic atoms/cm3. Displacement of EF relative to Ei is ______
In a semiconductor, if the Fermi energy level lies in the conduction band, then the semiconductor is known as
In N-type semi conductor, the majority carriers are______
A Si ingot is doped with 1016 arsenic atoms / cm3. Find its fermi-level from bottom of the conduction band at room temperature (300 K) when effective density of states of silicon are 2.8 x 1019 cm-3, options are :