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Thus, the frequency response of a linear shift-invariant system, ~ ( e j " ) , the DTFT of the unit sample response, is h(n). In order for the DTFT of a sequence to exist, the summation in Eq. (2.3) must converge. This, in turn, requires that x(n) be absolutely summable:

See Fig. 9-5. (a) Here p 50 and b 15. Since p Hence, A bh 15(10) 150. 2b 2h, we have 50 b2 2(15) b2 2h so h 102 or b 10. 24.

Xl(e )

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(a) Use the trapezoidal rule [Problem 31.9(a)], with n = 10, to approximate the integral, and compare the result with the exact answer obtained by the fundamental theorem. [Hint: You may assume the formula 13 + 23 + + n3 = (n(n + 1)/2)2 .] (b) GC Approximate the integral by the midpoint rule, with n = 10. (c) GC Approximate the integral by Simpson s rule, with n = 10.

(b) Here d 26 and h 10. In right ^ACD, d2 Hence, A bh 24(10) 240.

X2(e1") = -

1 1 - ae-1"

Fig. 9-5

possible that g ( n ) will make the system unstable, in which case the DTFT of h(n) will not exist. Feedback systems are typically analyzed using z-transforms.

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(c) Here A 70 and p 34. Since p Since A bh, we have 70 b(17 we obtain h 10 or 7. Ans. 10 and 7, or 7 and 10.

rule is usually much more accurate than the midpoint rule or the trapezoidal rule. If f has a continuous fourth derivative on [a, b], then b the error in approxiamating a f (x)dx by Simpson s rule is at most ((b a)5 /180n4 )M4 , where M4 is the maximum of |f (4) (x)| on [a, b] and n is the number of subintervals.

The inverse DTFT may be viewed as adecomposition of x ( n ) into alinear combination of all complex exponentials that have frequencies in the range -17 i 5 IT. Table 2- 1 contains a list of some useful DTFT pairs. w

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Sequence 6(n) S(n - no) 1

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1 2 2d

Suppose X(eJ")consists of an impulse at frequency w = wo: X(eJ")= 6(w - wO)

Note that although x(n) is not absolutely summable, by allowing the DTFT to contain impulses, we may consider the DTFT of sequences that contain complex exponentials. As another example, if X(eJ")= r 6 ( w - 9 ) r 8 ( w computing the inverse DTFT, we find x(n) = i

(71)2 2

on [0, 2]

+ i e - l " w o = cos(nwo)

561. 4 200. 8 25.

There are a number of properties of the DTFT that may be used to simplify the evaluation of the DTFT and its inverse. Some of these properties are described below. A summary of the DTFT properties appears in Table 2-2.

1 2 2 (20)

The discrete-time Fourier transform is periodic in w with a period of 2 n : ~ ( ~ j = x (,jW+zx) w )

14.8 A farmer wishes to fence in a rectangular eld. If north-south fencing costs $3 per yard, and east west fencing costs $2 per yard, what are the dimensions of the eld of maximum area that can be fenced in for $600 14.9 A farmer has to fence in a rectangular eld alongside a straight-running stream. If the farmer has 120 yards of fencing, and the side of the eld alongside the stream does not have to be fenced, what dimensions of the eld will yield the largest area

Fig. 9-6

This property follows directly from the definition of the DTFT and the periodicity of the complex exponentials:

Property Linearity Shift Time-reversal Modulation Convolution Conjugation Derivative Multiplication

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