When an intrinsic semiconductor is doped with a trivalent impurity (p-type doping), acceptor energy levels are introduced just above the valence band. The overall energy gap remains unchanged, but the effective gap for conduction decreases due to these additional energy levels. For more visit here:Read more
When an intrinsic semiconductor is doped with a trivalent impurity (p-type doping), acceptor energy levels are introduced just above the valence band. The overall energy gap remains unchanged, but the effective gap for conduction decreases due to these additional energy levels.
The angular momentum of an electron in the second excited state (n=3) of a hydrogen atom, according to Bohr's model, is given by L = nℏ, where n = 3. Thus, L = 3ℏ. For more visit here: https://www.tiwariacademy.com/ncert-solutions/class-12/physics/chapter-12/
The angular momentum of an electron in the second excited state (n=3) of a hydrogen atom, according to Bohr’s model, is given by L = nℏ, where
n = 3. Thus, L = 3ℏ.
How does the energy gap of an intrinsic semiconductor change when doped with a trivalent impurity?
When an intrinsic semiconductor is doped with a trivalent impurity (p-type doping), acceptor energy levels are introduced just above the valence band. The overall energy gap remains unchanged, but the effective gap for conduction decreases due to these additional energy levels. For more visit here:Read more
When an intrinsic semiconductor is doped with a trivalent impurity (p-type doping), acceptor energy levels are introduced just above the valence band. The overall energy gap remains unchanged, but the effective gap for conduction decreases due to these additional energy levels.
For more visit here:
See lesshttps://www.tiwariacademy.com/ncert-solutions/class-12/physics/chapter-14/
What is the value of angular momentum of electron in second excited state of hydrogen atom as per Bohr’s model?
The angular momentum of an electron in the second excited state (n=3) of a hydrogen atom, according to Bohr's model, is given by L = nℏ, where n = 3. Thus, L = 3ℏ. For more visit here: https://www.tiwariacademy.com/ncert-solutions/class-12/physics/chapter-12/
The angular momentum of an electron in the second excited state (n=3) of a hydrogen atom, according to Bohr’s model, is given by L = nℏ, where
n = 3. Thus, L = 3ℏ.
For more visit here:
See lesshttps://www.tiwariacademy.com/ncert-solutions/class-12/physics/chapter-12/