Calculating η for a Diode: A Puzzling Experiment

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The discussion revolves around calculating the value of η for a diode, which is expected to be between 0.5 and 1.0. The user initially calculated η as 0.33, which is outside the acceptable range, due to confusion over the variables used in the equations. Clarification was provided that the voltage V in the equation is a unit and should not be confused with the diode voltage Vd. After correcting the calculations and assuming a temperature of 300K, the user successfully obtained a value of 0.518 for η, aligning with the expected range. This highlights the importance of correctly interpreting variables in diode equations for accurate results.
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Homework Statement


I have been doing an experiment, and I needed to calculate the value of η for a diode.
The value should be between 0.5 and 1.0...
The value for alpha obtained is 20.

Homework Equations



αV=ηeV/kT
Where k is Boltzmann’s constant, eV is the electron volt, T is temperature.
I=I(0)(e^αV) (neglecting the minus 1)

The Attempt at a Solution


I don't really understand how η can be a constant seeming V is a variable. The values of the temperature where never recorded (never asked for in the experiment), so do i assume T = 298K? What voltage do i choose to associate that with? the average?
As by doing that i get 0.33 for η, outside the acceptable range where the range of voltages taken where between 0.8 and 0.5 (so i let v=0.65).
Even if i choose v=0.8, it's still less than 0.5 because v would have to be greater than 1.

The values we were asked to gather were between 0.5 and 0.8 v anyway, so that cannot be wrong. Alpha is defiantly correct as i drew it by hand and plotted it on origin. So currently either 0.33 is correct despite not being in the range, or I’m using the wrong values of V in my calculation (or T).

Hope you can advice me :)
 
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jono90one said:
αV=ηeV/kT
Where k is Boltzmann’s constant, eV is the electron volt, T is temperature.
I=I(0)(e^αV) (neglecting the minus 1)

The Attempt at a Solution


I don't really understand how η can be a constant seeming V is a variable. The values of the temperature where never recorded (never asked for in the experiment), so do i assume T = 298K? What voltage do i choose to associate that with? the average?
As by doing that i get 0.33 for η, outside the acceptable range where the range of voltages taken where between 0.8 and 0.5 (so i let v=0.65).
Even if i choose v=0.8, it's still less than 0.5 because v would have to be greater than 1.

I think you may be confusing the diode voltage V with the unit V. In your expression for α:

αV = ηeV/kT

the V is the unit [V], yielding the value for α to be : α = ηeV/(kTV)

The volt unit is in the denominator of the expression so that when α multiplies the diode voltage (let's call it Vd), the result is unitless. This is required for the parameter of the exponential function to be unitless.

Your expression for the current is then

Id = Is eαVd

The value of α should be approximately η * 38.68 V-1

300K is a commonly used temperature for semiconductor testing.
 
Ohh i see where i went wrong lol. I now get 0.518 for the value of eta :D

Thanks!
 
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