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Therefore, the overall system behaves as a linear time-invariant continuous-time system with an effective frequency response n H(ejnK) lQl I H,(jQ) = 1 0 otherwise TS Just as a continuous-time system may be implemented in terms of a discrete-time system, it is also possible to implement a discrete-time system in terms of a continuous-time system as illustrated Fig. 3-10. The signal x,(t) is related to the sequence values x ( n ) as follows:

Fig. 23-5

Fig. 1-47

Because x,(t) is bandlimited, y,(t) is also bandlimited and may be represented in terms of its samples as follows:

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(a) Since their sum is 180 , the supplementary angles are (1) /1 and /BED; (2) /3 and /AEC. (b) Since their sum is 90 , the complementary angles are (1) /4 and /FJH; (2) /6 and /EJG. (c) Since KL and MN are intersecting lines, the vertical angles are (1) /8 and /10; (2) /9 and /MOK.

X a ( j n )=

1.14 Finding pairs of angles Find two angles such that: (a) The angles are supplementary and the larger is twice the smaller. (b) The angles are complementary and the larger is 20 more than the smaller. (c) The angles are adjacent and form an angle of 120 . The larger is 20 less than three times the smaller. (d) The angles are vertical and complementary.

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order to use Theorem 23.1, we must assume that f is continuous at c and exists in an open interval around c. However, a more complicated argument can avoid that assumption.

In many practical applications of digital signal processing, one is faced with the problem of changing the sampling rate of a signal. The process of converting a signal from one rate to another is called sample rate conversion. There are two ways that sample rate conversion may be done. First, the sampled signal may be converted back into an analog signal and then resampled. Alternatively, the signal may be resampled in the digital domain. This approach has the advantage of not introducing additional distortion in passing the signal through an additional D/A and A D converter. In this section, we describe how sample rate conversion may be performed digitally.

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In each solution, x is a number only. This number indicates the number of degrees contained in the angle. Hence, if x 60, the angle measures 60 . (a) Let x m (smaller angle) and 2x m (larger angle), as in Fig. 1-48(a). Principle 5: x 2x 180, so 3x 180; x 60. 2x 120. Ans. 60 and 120 (b) Let x m (smaller angle) and x 20 m (larger angle), as in Fig. 1-48(b). Principle 3: x (x 20) 90, or 2x 20 90; x 35. x 20 55. Ans. 35 and 55 (c) Let x m (smaller angle) and 3x 20 m (larger angle) as in Fig. 1-48(c). Principle 1: x (3x 20) 120, or 4x 20 120; x 35. 3x 20 85. Ans. 35 and 85 (d) Let x m (each vertical angle), as in Fig. 1-48(d). They are congruent by Principle 2. Principle 3: x x 90 , or 2x 90; x 45. Ans. 45 each.

Suppose that we would like to reduce the sampling rate by an integer factor, M. With a new sampling period T,' = MT,, the resampled signal is

Fig. 1-48

Therefore, reducing the sampling rate by an integer factor M may be accomplished by taking every Mth sample of x(n). The system for performing this operation, called adown-sampler, is shown in Fig. 3-1 l(a). Down-sampling generally results in aliasing. Specifically, recall that the DTFT of x ( n ) = x,(nT,) is

1.15 Finding a pair of angles using two unknowns For each of the following, be represented by a and b. Obtain two equations for each case, and then find the angles. (a) The angles are adjacent, forming an angle of 88 . One is 36 more than the other. (b) The angles are complementary. One is twice as large as the other. (c) The angles are supplementary. One is 60 less than twice the other. (d) The angles are supplementary. The difference of the angles is 24 .

CHAP. 23]

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