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Lecture Notes for Analog Electronics - The Electronic Universe ...

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5.1.2 Transistor Switch and Saturation<br />

From the preceding discussion, the most straight<strong>for</strong>ward way to turn the transistor “on” or<br />

“off” is by controlling VBE. This is illustrated by the circuit below which was introduced in<br />

Lab 2. We will follow the lab steps again here.<br />

R<br />

+5 V<br />

33<br />

LED<br />

2N2222A<br />

Figure 18: A transistor switch.<br />

First, let R = 10 kΩ. When the switch is open, IC = βIB = 0, of course. When the switch<br />

is closed, then VBE becomes positive and VB = VE +0.6=0.6V.IB =(5−0.6)/10 4 =0.44<br />

mA. Hence, IC = βIB = 44 mA. <strong>The</strong>n, assuming negligible voltage drop across the LED,<br />

VC =5−33 × 0.044 = 3.5 V.So,VCE > 0andVCB > 0. So this should work just fine.<br />

Substituting R =1kΩgivesIB =4.4mAandβIB = 440 mA. Setting this equal to<br />

IC would give VC = −9.5 V. This is not possible. In order to stay in operation VCE must<br />

be positive, and depending upon the transistor species, usually can only go as low as ≈ 0.2<br />

V. (Appendix K of the text, pages 1066-1067, gives data <strong>for</strong> a typical model.) Hence, IC is<br />

limited to a maximum value of IC =(5−0.2)/33 ≈ 150 mA. So, effectively, the current gain<br />

has been reduced to β = IC/IB = 150/4.4 = 34. In this mode of operation, the transistor is<br />

said to be saturated. It turns out that <strong>for</strong> high-speed switching applications, <strong>for</strong> example in<br />

computers, the transistors are generally operated in a partially saturated mode, <strong>for</strong> reasons<br />

discussed in Section 2.02 of the text.<br />

5.2 Notation<br />

We will now look at some other typical transistor configurations, including the emitter<br />

follower, the current source, and the common-emitter amplifier. But first we need to set<br />

some notation. We will often be considering voltages or currents which consist of a time<br />

varying signal superposed with a constant DC value. That is,<br />

V (t) =V0+v(t); I(t)=IO+i(t)<br />

where V0 and I0 are the DC quantities, and v or i represent time-varying signals. Hence,<br />

∆V = v ; ∆I = i<br />

22

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