1. The problem statement, all variables and given/known data
The current-voltage characteristic curve of a semiconductor diode as a function of temperature T is given by the equation: ##I = I_0(e^{|e|\Delta V / k_BT}-1)##
where e is the base of the natural logarithm.
|e| is the charge of an electron
k_B is the boltzmann's constant
and T is the absolute temperature.
Set up a spreadsheet to calculate I and R = ΔV/I for V = 0.400V to 0.600V at 0.005 V increments. Assume I_0 = 1.00nA. Scatterplot R versus ΔV for T = 280K, 300K, 320 K. Plot the temperatures.
2. Relevant equations
see above
3. The attempt at a solution
I don't get how you can set up a spreadsheet to calculate I .aren't we missing the value of T?
And if "T" is suppose to be the absolute temperature, wouldn't it be 0 K making the fraction undefined?
The current-voltage characteristic curve of a semiconductor diode as a function of temperature T is given by the equation: ##I = I_0(e^{|e|\Delta V / k_BT}-1)##
where e is the base of the natural logarithm.
|e| is the charge of an electron
k_B is the boltzmann's constant
and T is the absolute temperature.
Set up a spreadsheet to calculate I and R = ΔV/I for V = 0.400V to 0.600V at 0.005 V increments. Assume I_0 = 1.00nA. Scatterplot R versus ΔV for T = 280K, 300K, 320 K. Plot the temperatures.
2. Relevant equations
see above
3. The attempt at a solution
I don't get how you can set up a spreadsheet to calculate I .aren't we missing the value of T?
And if "T" is suppose to be the absolute temperature, wouldn't it be 0 K making the fraction undefined?
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