The plate current in a triode can be written as
ip=k(vg+Vpμ)3/2
Show that the mutual conductance is proportional to the cube root of the plate current.
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EXPLANATION:
In the question, it is given:
- With the grid voltage and the plate, the plate current varies as
- ip = Vpμ3/2 + KVg …(1)
- With reference to VG, the equation is differentiated, and we obtain:
- dip = Vpμ1/2dVg + K32Vg
- ⇒ gm = dipdVg = 32KVg+Vpμ1/2
- From (1), in terms of transconductance, the plate current can be written as:
- ip = Vpμ1/23×K’ + 32KVg
- Here, the constant is K’ = 1K2ip x (23)3 = K'(gm)3
- ⇒ gm ∝ ip3
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