diff --git a/src/14_doping_and_devices.md b/src/14_doping_and_devices.md index b513b21301da88a66024f1a28d97e7e718947a6e..194eb4f886bbcaa899d6c4918ec9820bc53aca44 100644 --- a/src/14_doping_and_devices.md +++ b/src/14_doping_and_devices.md @@ -627,7 +627,7 @@ In the lecture we have identified the intrinsic and extrinsic regimes. Let us now work out what happens when the semiconductor is at the border between these two regimes, and the dopant concentration $|N_D - N_A|$ is comparable to the intrinsic one $n_i$. 1. Write down the law of mass action and the charge balance condition for a doped semiconductor. -2. Solve this system of equations for $n_e$ and $n_h$ without additional assumptions. +2. Solve this system of equations for $n_e$ and $n_h$ with the additional assumption of full dopant ionization. 3. Verify that your solution reproduces intrinsic regime when $|N_D - N_A| ≪ n_i$ and the extrinsic regime when $|N_D - N_A| ≫ n_i$ ### Exercise 2: Donor ionization