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The forbidden energy band gap in conduct...

The forbidden energy band gap in conductors, semiconductors and insulators are `EG_(1), EG_(2)` and `EG_(3)` respectively. The relation among them is

A

`EG_(1)=EG_(2)=EG_(3)`

B

`EG_(1) lt EG_(2) lt EG_(3)`

C

`EG_(1) gt EG_(2) gt EG_(3)`

D

`EG_(1) lt EG_(2) gt EG_(3)`

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The correct Answer is:
To determine the relationship among the forbidden energy band gaps \(E_{G1}\), \(E_{G2}\), and \(E_{G3}\) for conductors, semiconductors, and insulators respectively, we need to analyze the characteristics of each type of material. ### Step 1: Understand the Energy Band Structure - **Conductors**: In conductors (like metals), the conduction band and valence band overlap, which means there is no forbidden energy gap. Thus, we can say \(E_{G1} = 0\). - **Semiconductors**: In semiconductors, there is a small forbidden energy gap, typically around 1 eV. Therefore, we have \(E_{G2} \approx 1 \text{ eV}\). - **Insulators**: Insulators have a larger forbidden energy gap, which can be several eV (often greater than 3 eV). Thus, we can say \(E_{G3} > 3 \text{ eV}\). ### Step 2: Establish the Relationships From the above analysis, we can establish the following relationships: - Since \(E_{G1} = 0\) (for conductors), - \(E_{G2} \approx 1 \text{ eV}\) (for semiconductors), - \(E_{G3} > 3 \text{ eV}\) (for insulators). Thus, we can summarize the relationships as: \[ E_{G1} < E_{G2} < E_{G3} \] ### Final Relation The final relation among the forbidden energy band gaps is: \[ E_{G1} < E_{G2} < E_{G3} \]

To determine the relationship among the forbidden energy band gaps \(E_{G1}\), \(E_{G2}\), and \(E_{G3}\) for conductors, semiconductors, and insulators respectively, we need to analyze the characteristics of each type of material. ### Step 1: Understand the Energy Band Structure - **Conductors**: In conductors (like metals), the conduction band and valence band overlap, which means there is no forbidden energy gap. Thus, we can say \(E_{G1} = 0\). - **Semiconductors**: In semiconductors, there is a small forbidden energy gap, typically around 1 eV. Therefore, we have \(E_{G2} \approx 1 \text{ eV}\). - **Insulators**: Insulators have a larger forbidden energy gap, which can be several eV (often greater than 3 eV). Thus, we can say \(E_{G3} > 3 \text{ eV}\). ...
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