Semiconductor Materials: Properties, Carriers & Doping: 17 MCQs with answers
All 17 multiple-choice questions from this kit, free and with no sign-up.
Warm-up · 6 questions
Q1. Which range best describes the conductivity of a semiconductor?
BeginnerShow answer & explanation
$10^{-6}$ to $10^3$ S/cm
Semiconductors sit between conductors ($10^4$ to $10^7$ S/cm) and insulators ($10^{-12}$ to $10^{-18}$ S/cm), in the range $10^{-6}$ to $10^3$ S/cm.
Q2. A silicon crystal is cooled to absolute zero. What is its electrical behaviour?
BeginnerShow answer & explanation
It behaves as an insulator
At absolute zero, all valence electrons are locked in covalent bonds, so no free carriers exist and the crystal behaves as an insulator.
Q3. Which particle is responsible for the second type of current in a pure semiconductor, alongside free electrons?
BeginnerShow answer & explanation
The hole
Thermal breaking of a covalent bond frees an electron and leaves a hole, which behaves as a positive carrier and contributes to current.
Q4. Which of the following is a pentavalent donor dopant used to make n-type silicon?
BeginnerShow answer & explanation
Phosphorus (P)
Phosphorus is pentavalent (Group V) and acts as a donor. Boron, aluminium, and gallium are trivalent acceptors.
Q5. In an n-type semiconductor, which carriers are the majority carriers?
BeginnerShow answer & explanation
Electrons
Donor atoms contribute free electrons, so electrons outnumber holes and are the majority carriers in n-type material.
Q6. Semiconductors have a negative temperature coefficient of resistivity, meaning resistivity decreases as temperature rises — the opposite of metals.
BeginnerShow answer & explanation
True
Semiconductors have a negative temperature coefficient of resistivity, meaning resistivity decreases as temperature rises — the opposite of metals.
Building up · 6 questions
Q7. A student claims that a hole is a real positively charged particle moving through the crystal. Why is this claim wrong?
IntermediateShow answer & explanation
A hole is the absence of an electron at a bond site, so no positive particle actually moves
A hole is a vacancy left by a freed electron. Because an electron is negative, its absence looks positive, but no real positive particle is moving — bound electrons hop between bonds instead.
Q8. A silicon sample is heated from room temperature to a much higher temperature. What happens to its resistivity?
IntermediateShow answer & explanation
It decreases, because more covalent bonds break and free more carriers
Semiconductors have a negative temperature coefficient of resistivity. Heating breaks more covalent bonds, creating more electron-hole pairs and lowering resistivity.
Q9. Which dopant would you choose to make a p-type semiconductor?
IntermediateShow answer & explanation
Boron, because it is trivalent and accepts an electron
Trivalent dopants such as boron, indium, aluminium, and gallium act as acceptors and produce p-type material. Arsenic, antimony, and phosphorus are donors.
Q10. Assertion (A): In a p-type semiconductor, the acceptor level $E_a$ lies just above the valence band $E_v$. Reason (R): Trivalent dopants create holes that are easily promoted into the valence band.
IntermediateShow answer & explanation
Both A and R are true, and R correctly explains A
The acceptor level sits just above $E_v$ precisely because the hole it creates is only weakly bound and easily released into the valence band, so R is the correct reason for A.
Q11. Which statement about the direction of hole motion is correct?
IntermediateShow answer & explanation
Hole motion is opposite in direction to the bound electron motion that creates it
When a bound electron fills a neighbouring hole, a new hole appears where that electron came from. The hole therefore appears to move opposite to the electron that filled it.
Q12. Which of the following is NOT a property of semiconductors?
IntermediateShow answer & explanation
They obey Ohm's law exactly at all voltages
Semiconductors are nonlinear conductors and do not obey Ohm's law. The other three statements are all standard semiconductor properties.
Topper level · 5 questions
Q13. A silicon crystal is doped with arsenic. Which energy-level description matches the result?
AdvancedShow answer & explanation
A donor level $E_d$ appears just below the conduction band $E_c$
Arsenic is pentavalent and acts as a donor. Its loosely held fifth electron creates a donor level $E_d$ just below the conduction band $E_c$, giving n-type behaviour.
Q14. A student says that doping a silicon crystal with boron makes the crystal negatively charged because holes are removed. Why is this reasoning flawed?
AdvancedShow answer & explanation
Doping changes the dominant carrier type but leaves the crystal electrically neutral overall
Each dopant atom substitutes for a silicon atom and contributes the same number of nuclear charges as the atom it replaces, so the crystal remains neutral. Only the balance of carrier types changes.
Q15. Which pair correctly matches a compound semiconductor family with its constituent groups?
AdvancedShow answer & explanation
III-V semiconductors combine one Group III element with one Group V element
III-V compounds pair a Group III element with a Group V element, while II-VI compounds pair a Group II element with a Group VI element.
Q16. A designer needs a semiconductor whose dominant carrier type can be switched from electrons to holes without changing the host crystal. Which approach achieves this?
AdvancedShow answer & explanation
Replace a pentavalent dopant with a trivalent dopant
Pentavalent donors give electron-majority n-type material; trivalent acceptors give hole-majority p-type material. Switching the dopant type switches the dominant carrier.
Q17. A silicon crystal is doped with a trivalent atom, creating a p-type semiconductor. If the concentration of holes is measured to be $1.5 \times 10^{16} \text{ cm}^{-3}$, what is the expected concentration of electrons in the crystal, assuming intrinsic carrier concentration is $n_i = 1.5 \times 10^{10} \text{ cm}^{-3}$? Use the mass action law, which states that for a semiconductor, the product of the concentrations of electrons and holes is constant: $n \cdot p = n_i^2$.
AdvancedShow answer & explanation
$1.5 \times 10^{2} \text{ cm}^{-3}$
Using the mass action law, we have \( n \cdot p = n_i^2 \). Given \( p = 1.5 \times 10^{16} \text{ cm}^{-3} \) and \( n_i = 1.5 \times 10^{10} \text{ cm}^{-3} \), we can calculate \( n \):…
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