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Why Sinusoids You should by now have developed a healthy curiosity about why so much attention is being devoted to sinusoidal signals Perhaps the simplest explanation is that the electric power used for industrial and household applications worldwide is generated and delivered in the form of either 50- or 60-Hz sinusoidal voltages and currents 7 will provide more detail regarding the analysis of electric power circuits The more ambitious reader may explore the box Fourier Analysis in 6 to obtain a more comprehensive explanation of the importance of sinusoidal signals It should be remarked that the methods developed in this section and the subsequent sections apply to many engineering systems, not just to electrical circuits, and will be encountered again in the study of dynamic-system modeling and of control systems Average and RMS Values Now that a number of different signal waveforms have been de ned, it is appropriate to de ne suitable measurements for quantifying the strength of a time-varying electrical signal The most common types of measurements are the average (or DC) value of a signal waveform which corresponds to just measuring the mean voltage or current over a period of time and the root-mean-square (or rms) value, which takes into account the uctuations of the signal about its average value Formally, the operation of computing the average value of a signal corresponds to integrating the signal waveform over some (presumably, suitably chosen) period of time We de ne the time-averaged value of a signal x(t) as x(t) = 1 T

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ASP . NET i. About the Tutorial. ASP . NET is a web application framework developed and marketed by Microsoft to allow programmers to build dynamic web sites.

(422)

1 2 3 4

where T is the period of integration Figure 421 illustrates how this process does, in fact, correspond to computing the average amplitude of x(t) over a period of T seconds

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Compute the average value of the signal x(t) = 10 cos(100t)

5 6 7

Known Quantities: Functional form of the periodic signal x(t) Find: Average value of x(t) Analysis: The signal is periodic with period T = 2 / = 2 /100, thus we need to integrate over only one period to compute the average value:

2:2:2:2

x(t) = =

100 2

2:2:2:2

Diamond coatings make use of a substrate only as a support The two substrates in use are carbides and silicon nitride ceramics In the case of carbides, the mismatch with diamond coatings on account

2 /100

10 sin(2 ) sin(0) = 0 2

3 4 5 6 7 8 SDS for a locus SDS for b locus Unordered:

The result of Example 47 can be generalized to state that A cos ( t + ) = 0 (423)

2:4:2

a result that might be perplexing at rst: If any sinusoidal voltage or current has zero average value, is its average power equal to zero Clearly, the answer must be no Otherwise, it would be impossible to illuminate households and streets and power industrial machinery with 60-Hz sinusoidal current! There must be another way, then, of quantifying the strength of an AC signal Very conveniently, a useful measure of the voltage of an AC waveform is the root-mean-square, or rms, value of the signal, x(t), de ned as follows: xrms = 1 T

Note immediately that if x(t) is a voltage, the resulting xrms will also have units of volts If you analyze equation 424, you can see that, in effect, the rms value consists of the square root of the average (or mean) of the square of the signal Thus, the notation rms indicates exactly the operations performed on x(t) in order to obtain its rms value

2:4:2

;; ;;

(424)

other and therefore to the same centromere by examining classes 1 (parental ditype) and 2 (nonparental ditype) in table 6.7. If the two loci are unlinked, these two categories would represent two equally likely alternative events when no crossover takes place. Since category 1 represents almost 75% of all the asci, we can be sure the two loci are linked. To determine the distance of each locus to the centromere, we calculate one-half the percentage of second-division segregation patterns for each locus. For the a locus, classes 4, 5, 6, and 7 are second-division segregation patterns. For the b locus, classes 3, 5, 6, and 7 are second-division segregation patterns. Therefore,

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