The number of electrons excited to the conduction band per cubic centimeter in a semiconductor can be estimated from the following equation: ne = (4.8 × 10'5 cm¯³ K¯¥2) T/2 e¯E{2RT) K¯32) T³² e¯E«M2RT) п where T is the temperature in kelvins and Eg the band gap in joules per mole. The band gap of diamond at 300 K is 8.7 × 10-19 J. How many electrons are thermally excited to the conduction band at this temperature in a 1.00-cm diamond crystal?
The number of electrons excited to the conduction band per cubic centimeter in a semiconductor can be estimated from the following equation: ne = (4.8 × 10'5 cm¯³ K¯¥2) T/2 e¯E{2RT) K¯32) T³² e¯E«M2RT) п where T is the temperature in kelvins and Eg the band gap in joules per mole. The band gap of diamond at 300 K is 8.7 × 10-19 J. How many electrons are thermally excited to the conduction band at this temperature in a 1.00-cm diamond crystal?
Chemistry
10th Edition
ISBN:9781305957404
Author:Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste
Publisher:Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste
Chapter1: Chemical Foundations
Section: Chapter Questions
Problem 1RQ: Define and explain the differences between the following terms. a. law and theory b. theory and...
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Transcribed Image Text:The number of electrons excited to the conduction band
per cubic centimeter in a semiconductor can be estimated
from the following equation:
ne = (4.8 × 10'5 cm¯³ K¯¥2) T/2 e¯E{2RT)
K¯32) T³² e¯E«M2RT)
п

Transcribed Image Text:where T is the temperature in kelvins and Eg the band gap
in joules per mole. The band gap of diamond at 300 K is
8.7 × 10-19 J. How many electrons are thermally excited
to the conduction band at this temperature in a 1.00-cm
diamond crystal?
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