The fraction of vacant lattice sites in a crystal is given by nv/n= exp(-qv/kT) Where, k= Boltzmann constant qv= Energy needed to create a vacancy T= temperature in Kelvin As T increases nv/n too increases.
The fraction of vacant lattice sites in a crystal is given by
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The fraction of vacancies in a crystal is given by n/N= exp(-Q/RT) Where, R= Gas constant Q= Energy required to create a vacancy T= temperature in Kelvin From the formula we can say that vacany concentration exponentially increases with increasing in temperature.
The fraction of vacancies in a crystal is given by
n/N= exp(-Q/RT)
Where, R= Gas constant
Q= Energy required to create a vacancy
T= temperature in Kelvin
From the formula we can say that vacany concentration exponentially increases with increasing in temperature.
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The fraction of vacant lattice sites in a crystal is given by nv/n= exp(-qv/kT) Where, k= Boltzmann constant qv= Energy needed to create a vacancy T= temperature in Kelvin As T increases nv/n too increases.
The fraction of vacant lattice sites in a crystal is given by
nv/n= exp(-qv/kT)
Where, k= Boltzmann constant
qv= Energy needed to create a vacancy
T= temperature in Kelvin
As T increases nv/n too increases.
See lessThe number of vacancies increases with increase of temperature that is explained with equation with above answer.
The number of vacancies increases with increase of temperature that is explained with equation with above answer.
See lessThe fraction of vacancies in a crystal is given by n/N= exp(-Q/RT) Where, R= Gas constant Q= Energy required to create a vacancy T= temperature in Kelvin From the formula we can say that vacany concentration exponentially increases with increasing in temperature.
The fraction of vacancies in a crystal is given by
n/N= exp(-Q/RT)
Where, R= Gas constant
Q= Energy required to create a vacancy
T= temperature in Kelvin
From the formula we can say that vacany concentration exponentially increases with increasing in temperature.
See less