Solve Simple Diode Problem: v_d, i_D, n, Fit at 1mA

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The discussion focuses on determining the parameters for a piecewise linear model of a diode, given specific values of forward voltage (v_d = 0.7V), forward current (i_D = 1mA), and ideality factor (n = 2). Participants clarify that the saturation current should not be assumed but calculated using the provided equation, as the forward voltage and current are already specified. One contributor points out a mistake in using an incorrect voltage value, emphasizing the importance of adhering to the given parameters. The conversation highlights the need for accurate calculations based on known values rather than assumptions. Overall, the thread underscores the significance of precise data in modeling diode behavior.
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Homework Statement



Find the parameters of a piecewise linear model of a diode with the following known values:

v_d = 0.7V
i_D = 1mA
n = 2.

Make your model fit at 1mA.

Homework Equations



They are in the image below, written there.

The Attempt at a Solution



Here's my attempt. I drew out the piecewise linear equivalent, which can be seen to the right of the equal sign. The eq. that I need are on the far left top, and I start putting values in.

I also assumed the saturation current was 10^-11. That's another question I had, they never specified it, so should I assume that 10^-11 is it? It seems that the other ex. in this book uses that value, so...


http://img45.imageshack.us/img45/1165/untitledkp4.jpg
 
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You found the correct value for r_{d} but then you used the value 0.921 for V_{d} when you are told that the value of V_{d} is 0.7. In this problem you are given the value of the forward voltage (Vd = 0.7) at a specific forward current (Id = 1mA) so you don't need to assume any value for Is, because it's value results from the equation I_{d} = I_{s}e^{\frac{V_{d}}{nV_{T}}} where you know both I_{d} and V_{d}.
 
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