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The same uppercase and lowercase convention used for voltage sources will be employed in denoting current sources Dependent (Controlled) Sources The sources described so far have the capability of generating a prescribed voltage or current independent of any other element within the circuit Thus, they are termed independent sources There exists another category of sources, however, whose output (current or voltage) is a function of some other voltage or current in a circuit These are called dependent (or controlled) sources A different symbol, in the shape of a diamond, is used to represent dependent sources and to distinguish them from independent sources The symbols typically used to represent dependent sources are depicted in Figure 212; the table illustrates the relationship between the source voltage or current and the voltage or current it depends on vx or ix , respectively which can be any voltage or current in the circuit

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The probability can be determined either by observation (empirical) or by the nature of the event (theoretical). For example, we observe that about one child in ten thousand is born with phenylketonuria. Therefore, the

Current controlled voltage source (CCVS) Voltage controlled current source (VCCS) Current controlled current source (CCCS)

Dependent sources are very useful in describing certain types of electronic circuits You will encounter dependent sources again in s 9, 10, and 12, when electronic ampli ers are discussed

1500 2300 4100 5850 3100 3850 2750 4500 1380 2050 1050 2600 1380 1900 034 125 8000 8700 10 20 034 135 520 690 10,000 15,000 70 90 1400 42 125 079 124 310 450 345 950 < 01 310 410

The McGraw Hill Companies, 2001

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The de nition of voltage as work per unit charge lends itself very conveniently to the introduction of power Recall that power is de ned as the work done per unit time Thus, the power, P , either generated or dissipated by a circuit element can be represented by the following relationship: Power = Thus, Work Work Charge = = Voltage Current Time Charge Time (29)

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value of one die is not able to affect the face value of the other; they are thus independent of each other. Similarly, the gender of one child in a family is generally independent of the gender of the children who have come before or might come after. Finally, unordered events are events whose probability of outcome does not depend on the order in which the events occur; the probabilities combine both mutual exclusivity and independence. For example, when two dice (one red, one green) are thrown at the same time, we generally do not specify which die has which value; a seven can occur whether the green die is the four or the red die is the four. Similarly, the probability that a family of several children will have two boys and one girl is the same irrespective of their birth order. If the family has two boys and one girl, it does not matter whether the daughter is born rst, second, or third. In general, probabilities differ depending on whether order is speci ed. With these de nitions in mind, let us look at three rules of probability that affect genetics.

The electrical power generated by an active element, or that dissipated or stored by a passive element, is equal to the product of the voltage across the element and the current owing through it

There are several ways to calculate the probability just asked for. To put the problem in the form for rule 3 is the quickest method, but this problem can also be solved by using a combination of rules 1 and 2. For each penny, the probability of getting a head ( H) or a tail ( T ) is for H: P for T: Q 1/2 1/2

(210)

5500 5800 4000 4500 1400 17 100 2000 29

Power dissipated = = v ( i) = ( v)i = vi Power generated = vi i + Load v Power dissipated = vi Power generated = = v ( i) = ( v)i = vi

Tossing the pennies one at a time, it is possible to get a head and a tail in two ways: rst head, then tail (HT) or rst tail, then head (TH) Within a sequence (HT or TH), the probabilities apply to independent events. Thus, the probability for any one of the two sequences involves the product rule (rule 2): 1/2 1/2 1/4 for HT or TH

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