Two substances are identical except that the electron mean free time for substance A is twice the electron mean free time for substance B. If the same electric field exists in both substances the electron drift speed in A is:

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Two substances are identical except that the electron mean free time for substance A is twice the electron mean free time for substance B. If the same electric field exists in both substances the electron drift speed in A is:

Select one:

a. half that in B

b. four times that in B

c. twice that in B

d. the same as in B

e. one fourth that in B

Answer:

Option c is correct

Explanation:

From the question given

The electron mean free time substance for substance is [tex]\tau_A = 2 \tau_B[/tex]

The electron mean free time substance for substance B is [tex]\tau_B[/tex]

Generally the drift velocity for substance A is mathematically represented as

   [tex]_A\vec v_{d} =-(\frac{e \tau_A}{m}) \vec E[/tex]

Generally the drift velocity for substance B is mathematically represented as

      [tex]_B\vec v_{d} =-(\frac{e \tau_B}{m}) \vec E[/tex]

So

      [tex]_A\vec v_{d} =-(\frac{e 2\tau_B}{m}) \vec E[/tex]

=>   [tex]_A\vec v_{d} =2 _B\vec v_{d}[/tex]  

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