Shockley's equation or the diode law, is name after William Shockley. This equation gives the current-voltage characteristic of an ideal diode. VD nVr Ip = Is(e) – 1 Where: In = diode current Is= reverse bias saturation current n = ideality factor Vn = diode voltage kT Vr = thermal voltage = T = temperature in Kelvin k = Boltzmann constant = 1.380649 × 10-23 J K q = electron charge = 1.602176634 × 10-19C Given that Is = 2.5x10-³A, Vp= 0.7V , n=1 and T = 30°C , determine the diode current Ip

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Chapter2: Second-order Linear Odes
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Shockley's equation or the diode law, is name after William Shockley. This equation gives the current-voltage characteristic of an ideal diode.
VD
nVr
Ip = Is(e) – 1
Where:
In = diode current
Is= reverse bias saturation current
n = ideality factor
Vn = diode voltage
kT
Vr = thermal voltage =
T = temperature in Kelvin
k = Boltzmann constant = 1.380649 × 10-23 J
K
q = electron charge = 1.602176634 × 10-19C
Given that Is = 2.5x10-³A, Vp= 0.7V , n=1 and T = 30°C , determine the diode current Ip
Transcribed Image Text:Shockley's equation or the diode law, is name after William Shockley. This equation gives the current-voltage characteristic of an ideal diode. VD nVr Ip = Is(e) – 1 Where: In = diode current Is= reverse bias saturation current n = ideality factor Vn = diode voltage kT Vr = thermal voltage = T = temperature in Kelvin k = Boltzmann constant = 1.380649 × 10-23 J K q = electron charge = 1.602176634 × 10-19C Given that Is = 2.5x10-³A, Vp= 0.7V , n=1 and T = 30°C , determine the diode current Ip
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