Home
Class 12
CHEMISTRY
Assertion : Conductivity of silicon incr...

Assertion : Conductivity of silicon increases by doping it with
group-15 elements.
Reason : Doping means introduction of small amount of
impurities like P, As or Bi into the pure crystal.

A

If both assertion and reason are true and reason is the correct explanation of assertion

B

If both assertion and reason are true but reason is not the correct explanation of assertion

C

If assertion is true but reason is false

D

If both assertion and reason are false.

Text Solution

AI Generated Solution

The correct Answer is:
To solve the question, we need to analyze both the assertion and the reason provided. ### Step 1: Analyze the Assertion The assertion states that "Conductivity of silicon increases by doping it with group-15 elements." - **Explanation**: Silicon (Si) is a semiconductor. When we dope silicon with group-15 elements such as phosphorus (P), arsenic (As), or bismuth (Bi), these elements have five valence electrons. In the silicon crystal lattice, each silicon atom is covalently bonded to four neighboring silicon atoms. When a group-15 atom replaces a silicon atom, it forms four covalent bonds with the neighboring silicon atoms using four of its five valence electrons. This leaves one extra electron that is free to move and contribute to electrical conductivity. **Conclusion**: The assertion is true. ### Step 2: Analyze the Reason The reason states that "Doping means the introduction of small amounts of impurities like P, As, or Bi into the pure crystal." - **Explanation**: Doping indeed refers to the process of adding a small amount of impurities to a semiconductor to change its electrical properties. In this case, introducing group-15 elements (P, As, Bi) into silicon is a common method to enhance its conductivity by providing extra charge carriers (electrons). **Conclusion**: The reason is also true. ### Step 3: Final Evaluation Now we need to determine if the assertion and reason are both true and whether the reason correctly explains the assertion. - Since both the assertion and the reason are true, we need to check if the reason correctly explains the assertion. The reason does explain how doping with group-15 elements increases conductivity, as it describes the introduction of impurities and their effect on the silicon lattice. ### Final Answer Both the assertion and the reason are true, and the reason correctly explains the assertion.

To solve the question, we need to analyze both the assertion and the reason provided. ### Step 1: Analyze the Assertion The assertion states that "Conductivity of silicon increases by doping it with group-15 elements." - **Explanation**: Silicon (Si) is a semiconductor. When we dope silicon with group-15 elements such as phosphorus (P), arsenic (As), or bismuth (Bi), these elements have five valence electrons. In the silicon crystal lattice, each silicon atom is covalently bonded to four neighboring silicon atoms. When a group-15 atom replaces a silicon atom, it forms four covalent bonds with the neighboring silicon atoms using four of its five valence electrons. This leaves one extra electron that is free to move and contribute to electrical conductivity. **Conclusion**: The assertion is true. ...
Promotional Banner

Similar Questions

Explore conceptually related problems

Silicon that has been doped with group - 15 elements is called :

There is an increase in conductivity when Silicon is doped with Phosphorous. Give reason.

Doping mens introduction of small amount of impurities like phosphorus , arsenic or boron into the pure crystal . In pure silicon , ther are four valenices used in bonding with other four adjacent silicon crystal is doped with a group -15 element ( with five valence electron ) such as P, As , or Bi , the structure of the crystal lattic remains unchanged . Out of the five valence electron of group -15 doped element four element are used in normal covalent bonding with silicon while fiffth electron is delcoasiled and thus conducts electricity Doping a silicon crystal with a group -13 element (with three valence electrons ) such as B, Al, Ga or In products a semiconductor with three electrons in in dopant . The place where fourth electron is missing is called an electron vacancy or hole . Such hole can move throught the crystal like a positive charge giving rise conduction of electricity. No. of valene electrons in silicon are :

Assertion: The conductivity of an intrinsic semiconductor depends on its temperature. Reason The conductivity of an intrinsic semiconductor is slightly higher than that of a lightly doped p-type semiconductor.

A: When a pure semiconductor is doped with a pentavalent impurity, the number of conduction electrons is increased while the number of holes is decreased R: Some of the holes get recombined with the conduction electrons as the concentration of the conduction electrons is increased.

Assertion (A): When small amount of acid or base is added to pure water, its pH undergoes a change. Reason (R) : Addition of an acid or a basic increases the degree of ionisation of water.

Assertion (A) : Group- 13 -doped crystals of Si are called p -type semiconductors. Reason (R ) : Positive holes are reasponsible for the semiconducting properties.

Assertion (A) : Group- 13 -doped crystals of Si are called p -type semiconductors. Reason (R ) : Positive holes are reasponsible for the semiconducting properties.

The product of the hole concentration and the conduction electron concentration turns out to be independent of the amount of any impurity doped. The concentration of conduction electrons in germanium is 6xx10^19 per cubic metre. When some phosphorus impurity is doped into a germanium sample, the concentration of conduction electrons increases to 2xx10^28 per cubic metre.Find the concentration of the holes in the doped germanium.

Assertion (A) : Group- 15 -doped crystal of Si are called n -type semiconductors. Reason (R ) : Neutrons are responsible for the semi-conducting properties. (a)If both (A) and (R) are correct, and (R) is the correct explanation of (A) (b)If both (A) and (R) are correct, but (R) is not the correct explanation of (A) (c)If (A) is correct, but (R) is incorrect. (d)If both (A) is incorrect, but (R) is correct.