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In n-type semiconductors at room temperature, what is the primary source of electrons in the conduction band?

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Explanation

The context mentions, 'at room temperature, most of the donor atoms get ionised but very few (~10^12) atoms of Si get ionised. So the conduction band will have most electrons coming from the donor impurities.' This highlights that doping is the dominant source of conduction electrons in n-type semiconductors.

At room temperature, in a p-type extrinsic semiconductor, what primarily determines the density of holes in the valence band?

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Explanation

The NCERT text explains, 'At room temperature, most of the acceptor atoms get ionised leaving holes in the valence band. Thus at room temperature the density of holes in the valence band is predominantly due to impurity in the extrinsic semiconductor.'

How does doping affect the intrinsic concentration of minority carriers in an extrinsic semiconductor?

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Explanation

The NCERT states, 'In extrinsic semiconductors, because of the abundance of majority current carriers, the minority carriers produced thermally have more chance of meeting majority carriers and thus getting destroyed. Hence, the dopant, by adding a large number of current carriers of one type, which become the majority carriers, indirectly helps to reduce the intrinsic concentration of minority carriers.'

What is the primary reason that electrons from the donor energy level ($E_D$) in an n-type semiconductor can move into the conduction band ($E_C$) with minimal energy supply?

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Explanation

The passage confirms, 'the donor energy level $E_D$ is slightly below the bottom $E_C$ of the conduction band and electrons from this level move into the conduction band with very small supply of energy.' This small energy difference makes it easy for electrons to transition.

Which of the following statements about the overall charge neutrality of extrinsic semiconductors is correct?

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Explanation

The NCERT explicitly states for p-type semiconductors, and generally applies, 'Note that the crystal maintains an overall charge neutrality as the charge of additional charge carriers is just equal and opposite to that of the ionised cores in the lattice.'

In an n-type semiconductor, when donor atoms ionise at room temperature, what is the approximate number of intrinsic silicon atoms also ionising, compared to donor atoms?

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Explanation

The text states, 'At room temperature, most of the donor atoms get ionised but very few (~10^12) atoms of Si get ionised.' This implies a significantly lower number of intrinsic Si atoms ionising compared to donor atoms contributing to free charge carriers.

In a p-type semiconductor, which event is equivalent to an electron from the valence band jumping to the acceptor level $E_A$?

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Explanation

The NCERT states, 'With very small supply of energy an electron from the valence band can jump to the level $E_A$ and ionise the acceptor negatively. (Alternately, we can also say that with very small supply of energy the hole from level $E_A$ sinks down into the valence band. Electrons rise up and holes fall down when they gain external energy).'

What is the relationship between electron concentration ($n_e$), hole concentration ($n_h$), and intrinsic carrier concentration ($n_i$) in an extrinsic semiconductor at thermal equilibrium?

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Explanation

The NCERT explicitly provides the relationship: 'The electron and hole concentration in a semiconductor in thermal equilibrium is given by $n_e n_h = n_i^2$ (14.5).'

The presence of additional energy states due to donor impurities ($E_D$) and acceptor impurities ($E_A$) in extrinsic semiconductors primarily affects which aspect of their properties?

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Explanation

The NCERT states, 'The semiconductor’s energy band structure is affected by doping. In the case of extrinsic semiconductors, additional energy states due to donor impurities ($E_D$) and acceptor impurities ($E_A$) also exist.'

In an n-type semiconductor, the majority carriers are electrons. What role do the donor impurity atoms play in this process?

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Explanation

The donor impurity atoms, being pentavalent, have an extra electron that is weakly bound and can easily be donated to the conduction band, making them the source of majority carriers (electrons) in n-type semiconductors, as implied by $E_D$ being slightly below $E_C$.

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