Find the temperature at which there is 1%
probability that a state with energy 0.5 eV above Fermi energy can be occupied.
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Answer:
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Explanation:
Probability, f(E)= 1% = 1/100
E – EF = 0.5 eV
T = ?
Substituting the values, we get:
Taking ln on both sides, we get:
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To find the temperature
Given:
energy : 0.5 eV
Explanation:
Probability, f(E)= 1% = 1/100
E – EF = 0.5 eV
T = ?
F(E) = 1/ (1 + exp(E - E(F))/K(b)T
K(B) =1.381 × 10⁻²³J/K
=1.381 × 10⁻²³ × 6.24 × 10¹⁸ eV/K
Substituting the value we get:
1/100 = 1/ 1 + exp[0.5/(861.744 × 10⁻5T)]
100 = 1 + exp[5801.87/T]
100 ≈ exp[ 5801.87/T]
Taking In on both sides, we get:
Ln 100 = 5801.87/ T
T = 5801.87 / 4.605 = 1259.98 K
Answer = 1259.98 K
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