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4/29/2017 769835859 1/4 Current and Voltage Gain Of the four amplifier parameters we have discussed ( Ri , Ro , Avo , Ais ), only three are independent. Once we know any three of the parameters, we can determine the remaining value. For example, say we have determined the input resistance Ri, output resistance Ro , and open-circuit voltage gain Avo of the amplifier. We can determine from these values alone the short-circuit current gain Ais of this amplifier! To see this, let’s begin with our first amplifier model: ii (t) + vi - Ro + - Ri Avo vi We know that the short-circuit current gain is defined as: Ais ios ii We can determine the short-circuit output current ios by simply shorting the output of the model and determining the output current: 4/29/2017 769835859 Rs vs (t) + - 2/4 ii (t) + vi - Ro Ri + - ios (t) Avo vi The short-circuit output current is obviously: ios Likewise, the input voltage vi can be written in terms of the input current as: vi and therefore the short-circuit output current becomes: ios Thus, the short-circuit current gain is determined to be: Ais A ios Ri Avo ii Ro Ais is determined from Ri , Ro , and Avo ! a 4/29/2017 769835859 3/4 Note that we can use this result to derive our second amplifier model (i.e., model with dependent current source). Starting with our original model: ii (t) + vi - Ro Ri + - Avo vi We replace the output section with its Norton’s equivalent circuit: ii (t) + vi - Ri Avo vi Ro Ro Note that the dependent current source can be written in of input current ii and the short-circuit current gain Ais: Avovi R Avo i ii Ais ii Ro Ro 4/29/2017 769835859 4/4 So that we now have an alternative linear amplifier model, one using the amplifier parameters Ais, Ri and Ro: io (t) ii (t) + vi - Ri Ais ii Ro vo(t)