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load; likewise, the second term in WC is PCB . Adding the two equations and recombining the middle terms then yields WA WC PAB Re VAB eff VCB eff I eff PCB PAB PAC PCB AC since, by KVL, VAB VCB VAC . The same reasoning establishes the analogous result for a Y-connected load. Balanced Loads When three equal impedances Z are connected in delta, the phase currents make 308 angles with their resultant line currents. Figure 11-21 corresponds to Fig. 11-20 under the assumption of ABC sequencing. It is seen that VAB leads IA by 308, while VCB leads IC by 308. Consequently, the two wattmeters will read WA VAB eff IA eff cos 308 WC VCB eff IC eff cos 308

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If we let the total number of blue and red marbles be N, while the proportions of blue and red marbles are p and q 1 p, respectively, then p b b r b , N q r b r r N or b Np, r Nq (21)

so that (19) and (20) become, respectively, a P(X x) Nq Np ba b x n x N a b n s2 npq(N n) N 1 n a b p xqn x

or, since in general we do not know the relative order in the voltage sequence of the two lines chosen for the wattmeters, W1 VL eff IL eff cos 308 W2 VL eff IL eff cos 308 These expressions also hold for a balanced Y-connection.

(22)

Fig. 11-21

(23)

Fig. 8-5.

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Note that as N S ` (or N is large compared with n), (22) reduces to (18), which can be written P(X and (23) reduces to np,

Elimination of VL eff IL eff between the two readings leads to p W2 W1 tan 3 W2 W1 Thus, from the two wattmeter readings, the magnitude of the impedance angle can be inferred. The sign of tan suggested by the preceding formula is meaningless, since the arbitrary subscripts 1 and 2 might just as well be interchanged. However, in the practical case, the balanced load is usually known to be inductive > 0 .

(24)

The terminal characteristics may also be written as in (9), where I1 and I2 are expressed in terms of V1 and V2 . I1 Y11 V1 Y12 V2 I2 Y21 V1 Y22 V2 9

(25)

in agreement with the first two entries in Table 4-1, page 109. The results are just what we would expect, since for large N, sampling without replacement is practically identical to sampling with replacement.

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The coe cients Yij have the dimension of admittance and are called the Y-parameters or short-circuit admittance parameters because they may be measured at one port while the other port is short-circuited. The Y-parameters are

A random variable X is said to be uniformly distributed in a f (x) e 1>(b 0 a) x b if its density function is (26) a x b otherwise

CHAP. 13]

and the distribution is called a uniform distribution. The distribution function is given by F(x) P(X x)

This state diagram is built by using understanding of the program to coalesce the states into states that have domain relevance. This diagram represents well to the user the behavior of the proposed simple vi-like editor.

(27)

2 V1 0

The mean and variance are, respectively, m 1 (a 2 b), s2 1 (b 12 a)2 (28)

10

A random variable X is said to be Cauchy distributed, or to have the Cauchy distribution, if the density function of X is a f (x) (29) a 0, ` x ` p(x2 a2) This density function is symmetrical about x 0 so that its median is zero. However, the mean, variance, and higher moments do not exist. Similarly, the moment generating function does not exist. However, the characteristic function does exist and is given by ( ) e

(30)

Find the Y-parameters of the circuit in Fig. 13-5.

A random variable X is said to have the gamma distribution, or to be gamma distributed, if the density function is xa 1e x>b x 0 a (a, b 0) (31) f (x) u b (a) x 0 0 where ( ) is the gamma function (see Appendix A). The mean and variance are given by ,

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