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Tangents PA and PB are drawn to a circle from external point P. m APB nearest tenth the radius of the circle.

Note that the log magnitude of the cascade is the sum of the log magnitudes of the individual systems,

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A square unit is the surface enclosed by a square whose side is 1 unit (Fig. 9-1). The area of a closed plane figure, such as a polygon, is the number of square units contained in its surface. Since a rectangle 5 units long and 4 units wide can be divided into 20 unit squares, its area is 20 square units (Fig. 9-2). The area of a rectangle equals the product of the length of its base and the length of its altitude (Fig. 9-3). Thus if b 8 in and h 3 in, then A 24 in2. The area of a square equals the square of the length of a side (Fig. 9-4). Thus if s 6, then A s2 36. It follows that the area of a square also equals one-half the square of the length of a diagonal. Since A s2 and s d / !2, A 1 d 2. 2 Note that we sometimes use the letter A for both a vertex of a figure and its area. You should have no trouble determining which is meant. The reader should feel free to use a calculator for the work in this chapter.

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and the phase and group delay are additive,

CHAP. 31]

Fig. 9-1

A parallel network is equivalent to a single linear shift-invariant system with a unit sample response

Fig. 9-2

EXAMPLE 2.4.1 The cascade of a low-pass filter with a high-pass filter may be used to implement a bandpass filter. For example, the ideal bandpass filter shown inFig. 2- I(c) may be realized by cascading a low-pass filter with acutoff frequency y with a high-pass filter that has a cutoff frequency w,. Similarly, the bandstop filter shown in Fig. 2-l(d)may be realized with a with parallel connection of a low-pass filter with cutoff frequency w 1and a high-pass filter with a cutoff frequency y, y > wl .

Another interconnection of systems that is commonly found in control applications is the feedback network shown in the figure below.

Fig. 9-3

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31.35 (Simpson s Rule) If we divide [a, b] into n equal subintervals by means of the points a = x0 , x1 , x2 , , xn = b, and n is b even, then the approximation to a f (x) dx given by b a ( f (x0 ) + 4f (x1 ) + 2f (x2 ) + 4f (x3 ) + 2f (x4 ) + + 4f (xn 1 ) + f (xn )) 3n is said to be obtained by Simpson s rule. Aside from the rst and last terms, the coef cients consist of alternating 4 s and 2 s. (The underlying idea is to use parabolas as approximating arcs instead of line segments as in the trapezoidal rule.)2 Apply x Simpson s rule to approximate 0 sin x dx, with n = 4, and compare the result with the exact answer obtained by the fundamental theorem.

we may use the Fourier analysis techniques described in the following section to show that the frequency response of this system, if it exists, is2

Fig. 9-4

The frequency response of a linear shift-invariant system is found by multiplying h(n) by a complex exponential, e-Jn", and summing over n. The discrete-time Fourier transform (DTFT) of a sequence, x(n), is defined in the same way,

9.1 Area of a rectangle (a) Find the area of a rectangle if the base has length 15 and the perimeter is 50. (b) Find the area of a rectangle if the altitude has length 10 and the diagonal has length 26. (c) Find the lengths of the base and altitude of a rectangle if its area is 70 and its perimeter is 34.