![]() Second way: the first-stage gain is found by disconnecting the input of the second stage, thereby eliminating output loading. Because the loading (R 3,R 4 output divider) was accounted for in the first-stage gain, the second-stage gain input quantity is the Q 2 base voltage, v B2 = v o1. Then the second-stage gain is calculated from the collector of Q 1 which is the output of the first stage. First way: the gain of the first stage is calculated including the loading of the R 3,R 4 resistor divider. The total voltage gain can be calculated in either of two ways. Because the input resistance of the second stage (resistors R 3 and R 4) forms a voltage divider with the output resistance (R C1) of the first stage, the total gain is not simply the product of the gain for the individual (separated) stages. Two cascaded common emitter stages are shown in figure 10.1.2. The complication in calculating the gain of cascaded stages comes from the non-ideal coupling between stages due to loading. We generally refer all noise to the input of the signal chain, taking out the effects of the gain stages.ġ0.1 Cascade of two single transistor stagesįigure 10.1.2 DC coupled Common Emitter stages Even if AC-coupled, noise from preceding stages gets amplified by each downstream amplifier stage, making for nothing but a noise source after a while. There are practical reasons why you just can't continue cascading stages “forever…” If DC-coupled, real-world offsets can be impossible to trim out. By the time you reached that point, other adverse effects would have caused much more trouble, for example, the fact that noise from each successive stage is added to the noise coming into that stage and is further amplified on down the cascade of amplifiers. In fact, you would have to go to a cascade of 100 stages with these specifications before you even lost 1% of the expected ideal gain ( i.e. To confirm this assertion, assume a low performance op amp with R out = 100Ω and R in = 1MΩ, what is the gain with two stages of gain A 1 and A 2 in series? (assume R L = 1 MΩ) That effect, if any, is modeled in the R out.įor most integrated circuit amplifiers where R in is in the MΩ to GΩ range, and R out is in the 50 to 100 Ω range, the gains are pretty close to being the simple product of the gain stages. The above equations assume that the individual amplifier gains, A do not change with output loading. As a matter of fact, we really only need R out to go to 0 to have the resistor dividers to go to 1. The low output impedance of the emitter follower matches a low impedance load and buffers the signal source from that low impedance.As we would expect, the overall equation reduces to the ideal case of A V = A 1*A 2 for two ideal stages when we let the R out go to 0 and the R in go to infinity. This can be seen from the fact that the base current in on the order of 100 times less that the emitter current. ![]() It's input impedance is much higher than its output impedance so that a signal source does not have to work so hard. Its function is not voltage gain but current or power gain and impedance matching. ![]() The voltage gain of an emitter follower is just a little less than one since the emitter voltage is constrained at the diode drop of about 0.6 volts below the base. The common collector junction transistor amplifier is commonly called an emitter follower. HyperPhysics***** Electricity and magnetism It is also termed a " buffer" for this reason and is used in digital circuits with basic gates. The common collector amplifier, often called an emitter follower since its output is taken from the emitter resistor, is useful as an impedance matching device since its input impedance is much higher than its output impedance. NPN Common Collector Amplifiers NPN Common Collector Amplifier ![]()
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