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A ladder leans against the side of a building and makes an angle measuring 70 with the ground. The foot of the ladder is 30 ft from the building. Find, to the nearest foot, (a) how high up on the building the ladder reaches; (b) the length of the ladder. (8.6) To find the distance across a swamp, a surveyor took measurements as shown in Fig. 8-16. AC is at right angles to BC. If m A 24 and AC 350 ft, find the distance BC across the swamp. (8.6)

I H (ejW)l= IH (e- j") 1

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and that the phase and group delay are odd,

Fig. 8-16

Inverting the Frequency Response Given the frequency response of a linear shift-invariant system,

Fig. 8-17

the unit sample response may be recovered by integration:

31.25 De ne H(x) (a) Find H(1)

A plane rises from take-off and flies at a fixed angle measuring 9 with the horizontal ground (Fig. 8-17). When it has gained 400 ft in altitude, find, to the nearest 10 ft, (a) the horizontal distance flown; (b) the distance the plane has actually flown. (8.6) The base angle of an isosceles triangle measures 28 , and each leg has length 45 in (Fig. 8-18). Find, to the nearest inch, (a) the length of the altitude drawn to the base; (b) the length of the base. (8.6)

JWC ,

Fig. 8-18

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The term digitalfilter, or simply filter, is often used to refer to a discrete-time system. A digital filter is defined by J. E Kaiser1 as a ". . . computational process or algorithm by which a sampled signal or sequence of numbers (acting as the input) is transformed into a second sequence of numbers termed the output signal. The computational process may be that of lowpass filtering (smoothing), bandpass filtering, interpolation, the generation of derivatives, etc." Filters may be characterized in terms of their system properties, such as linearity, shift-invariance,causality, stability, etc., and they may be classified in terms of the form of their frequency response. Some of these classifications are described below. Linear Phase

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In a triangle, an angle measuring 50 is included between sides of length 12 and 18. Find the length of the altitude to the side of length 12, to the nearest integer. (8.6) Find the lengths of the sides of a rectangle to the nearest inch if a diagonal of length 24 in makes an angle measuring 42 with a side. (8.6) A rhombus has an angle measuring 76 and a long diagonal of length 40 ft. Find the length of the short diagonal to the nearest foot. (8.6) Find the length of the altitude to the base of an isosceles triangle to the nearest yard if its base has length 40 yd and its vertex angle measures 106 . (8.6) A road is inclined uniformly at an angle measuring 6 with the horizontal (Fig. 8-19). After a car is driven 10,000 ft along this road, find, to the nearest 10 ft, the (a) increase in the altitude of the car and driver; (b) horizontal distance that has been driven. (8.7)

A linear shift-invariant system is said to have linear phase if its frequency response is of the form

31.29 The region above the x-axis and under the curve y = sin x, between x = 0 and x = , is divided into two parts by the line x = c. The area of the left part is 1 the area of the right part. Find c. 3 31.30 Find the value(s) of k for which

~ ( e i " )= A(ejw)e-jaw where ar is a real number and ~ ( e j " ) a real-valued function of w. Note that the phase of H(ei") is is 9h(W)= -a0

Fig. 8-19

i-""

An airplane travels 15,000 ft through the air at a uniform angle of climb, thereby gaining 1900 ft in altitude. Find its angle of climb. (8.7) Sighting to the top of a monument. William found the angle of elevation to measure 16 (Fig. 8-20). The ground is level, and the transit is 5 ft above the ground. If the monument is 86 ft high, find, to the nearest foot, the distance from William to the foot of the monument. (8.8)

Similarly, a filter is said to have generalized linear phase if the frequency response has the form ~ ( ~ j= ~(~iw)~-iW-B) " ) Thus, filters with linear phase or generalized linear phase have a constant group delay.

Fig. 8-20

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