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[The right-hand side is obtained by substituting g(u) for x, g (u) du for dx, and changing the limits of integration from a and b to c and d.]

Fig. 6-66

Thus, the JR-axis is mapped onto the unit circle. Using trigonometric identities, thismay be written in the equivalent

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Provide the proofs requested in Fig. 6-67. (a) Given: AC bisects jA To Prove: BC > CD (b) Given: BC > CD To Prove: AC bisects jA AB i CD AB is a tangent. To Prove: PC PD (d) Given: PC PD (c) Given: (6.17) (e) Given: mAC mBD To Prove: CE ED (f) Given: CE EB To Prove: AC > BD

Let H&) be an all-pole filter with no zeros in the finite s-plane,

Fig. 6-67

If H,,(s) is mapped into a digital filter using the bilinear transformation, will H ( z ) be an all-pole filter

Fig. 31-1

+z-'

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Prove each of the following: (a) The base angles of an inscribed trapezoid are congruent. (b) A parallelogram inscribed in a circle is a rectangle. (c) In a circle, parallel chords intercept equal arcs. (d) Diagonals drawn from a vertex of a regular inscribed pentagon trisect the vertex angle. (e) If a tangent through a vertex of an inscribed triangle is parallel to its opposite side, the triangle is isosceles.

This may be written in the more conventional form as follows,

(6.18)

and Therefore, H ( z ) has p poles (inside the unit circle if Re(sd) < 0) and p zeros at z = - I . Note that rhese zeros come from the p zeros in HJs) at s = m. which are mapped to z = - I by the bilinear transformation. Thus. H ( : ) will nor be an all-pole filter.

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Ratios are used to compare quantities by division. The ratio of two quantities is the first divided by the second. A ratio is an abstract number, that is, a number without a unit of measure. Thus, the ratio of 10 ft to 5 ft is 10 ft 5 ft, which equals 2. A ratio can be expressed in the following ways: (1) using a colon, as in 3:4; (2) using to as in 3 to 4; (3) as a common fraction, as in 3; (4) as a decimal, 0.75; and (5) as a percent, 75%. 4 The quantities involved in a ratio must have the same unit. A ratio should be simplified by reducing to lowest terms and eliminating fractions. Thus to find the ratio of 1 ft to 4 in, we first change the foot to 12 in, and then take the ratio of 12 in to 4 in; the result is a ratio of 3 to 1, or 3. Also, the ratio of 21 : 1 would be restated 2 2 as 5 :1 or 5. The ratio of three or more quantities may be expressed as a continued ratio. Thus, the ratio of $2 to $3 to $5 is the continued ratio 2:3:5. This enlarged ratio is a combination of three separate ratios; these are 2:3, 3:5, and 2:5. Throughout this chapter, readers should use a calculator whenever they choose.

F(x) =

Shown in the figure below is the magnitude of the frequency response of a low-pass tilter that was designed by mapping a type I analog Chebyshev filter into a discrete-lime filter using the bilinear transformation.

7.1 Ratio of two quantities with the same unit Express each of the following ratios in lowest terms: (a) 15 to 3 ; (b) $1.25 to $5; (c) 21 years to 2 2 years.

Find the filter order (i.e., the number of poles and zeros in H(::)).

where is an Nth-order Chebyshev polynomial. Over the passband, i R,, the magnitude of the frequency response oscillates between I and ( 1 c ' ) - ' / ~ . AS the frequency varies from I2 = O to R = R,,, H = N cos-'(R/R,,) varies from 8 = N 7r/2 to 0 = 0. Therefore.

15 5 3 1.25 1 (b) 5 4 21 2 5 (c) 2 4 (a)

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