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Fig. 6-13 EXAMPLE 6.23 The voltage v V0 e jtj= , > 0, is connected to a capacitor. Find the current i in the capacitor. Sketch v and i for V0 10 V, C 1 mF, and 1 ms. Using i C dv=dt, for t < 0; for t > 0; v V0 et= v V0 e t= and and i I0 et= i I0 e t= Graphs of v and i are shown in Figs. 6-14(a) and



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Downloading a base 64 PDF from an api request in Javascript.
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Fig. 6-14

What Is Mobility The Mobility System Size Efficiency The Environment Thermal Ground Cover Topography Obstacles Complexity Speed and Cost The Mobility Index Comparison Method The Practical Method Explain All This Using the Algebraic Method

DAMPED SINUSOIDS A damped sinusoid, with its amplitude decaying exponentially has the form v t Ae at cos !t 38

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EXAMPLE 6.24 The current i I0 e at cos !t passes through a series RL circuit. (a) Find vRL , the voltage across this combination. (b) Compute vRL for I0 3 A, a 2, ! 40 rad/s, R 5 and L 0:1 H. Sketch i as a function of time.

CHAP. 6]

10

(a) We have vR Ri RI0 e at cos !t di vL L LI0 e at a cos !t ! sin !t dt vRL vR vL I0 e at R La cos !t L! sin !t V0 e at cos !t q V0 I0 R La 2 L2 !2 and tan 1 L!= R La

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(39)

(b) Substituting the given data into (39), V0 18:75 V and 39:88. Current i and voltage vRL are then given by i 3e 2t cos 40t The current i is graphed in Fig. 6-15. and vRL 18:75e 2t cos 40t 39:88

239 241 243 243 245 246 247 248 250 252 255 256

Fig. 6-15

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So far we have dealt with signals which are completely speci ed. For example, the values of a sinusoidal waveform, such as the line voltage, can be determined for all times if its amplitude, frequency, and phase are known. Such signals are called deterministic. There exists another class of signals which can be speci ed only partly through their time averages, such as their mean, rms value, and frequency range. These are called random signals. Random signals can carry information and should not be mistaken with noise, which normally corrupts the information contents of the signal. The voltage recorded at the terminals of a microphone due to speech utterance and the signals picked up by an antenna tuned to a radio or TV station are examples of random signals. The future course and values of such signals can be predicted only in average and not precisely. Other examples of random signals are the binary waveforms in digital computers, image intensities over the area of a picture, and the speech or music which modulates the amplitude of carrier waves in an AM system. It may not seem useful to discuss signals whose values are speci ed only in average. However, through harmonic analysis we can still nd much about the average e ect of such signals in electric circuits.

EXAMPLE 6.25 Samples from a random signal x t are recorded every 1 ms and designated by x n . imate the mean and rms values of x t from samples given in Table 6-2. Approx-

The time averages of x t and x2 t may be approximated from x n . Xavg 2 4 11 5 7 6 9 10 3 6 8 4 1 3 5 12 =16 6

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