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7.18 Applying principle 3 In each part of Fig. 7-16, two pairs of congruent angles can be used to prove the indicated triangles similar. Determine the congruent angles and state the reason they are congruent.

Using the Pad6 approximation method, with p = q = I . we want to solve the following set of linear equations for b(0). h( I), and a( I):

Fig. 7-16

Using the last equation, we may easily solve for a ( l ) ,

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3 0.52-' Notice that the unit sample response corresponding to this system exactly matches the given unit sample response. In general, however, this will not be true. A perfect match depends on hd(n)being the inverse z-transform of a rational function of z, and it depends upon an appropriate choice for the order of the Pad6 approximation (the number of poles and zeros).

(a) /CBD > /BDA and /BCA > /CAD, since alternate interior angles of parallel lines are congruent (BC i AD). Also, /BEC and /AED are congruent vertical angles. (b) /A > /C and /B > /D, since angles inscribed in the same arc are congruent. Also, /AED and /CEB are congruent vertical angles. (c) /ABC > /AED, since each is a supplement of /DEC. /ACB > /ADE, since each is a supplement of /BDE. Also, /A > /A.

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(a) Dx (7x 2 ) = 7 Dx (x 2 ) = 7 2x = 14x (b) Dx (12x 3 ) = 12 Dx (x 3 ) = 12(3x 2 ) = 36x 2 (c) Dx 4 x = Dx ( 4) 1 x = 4 Dx 1 x 1 = 4 2 x 4 = 2 x

H(z) =

7.19 Applying principle 6 In each part of Fig. 7-17, determine the angles that can be used to prove the indicated triangles similar.

Let the first three values of the unit sample response of a desired causal filter be hd(0) = 3 , h d ( l ) = and h d ( 2 ) =

Fig. 7-17

(a) Using the Pad6 approximation method, find the coefficients of a second-order all-pole filter that has a unit sample response h(n), such that h ( n ) = h d ( n )for 12 = 0, 1,2.

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(a) /ACB and /ADC are right angles. /A > /A. (b) /AEC and /BDC are right angles. /B > /ACE, since angles in a triangle opposite congruent sides are congruent. (c) /ACB is a right angle, since it is inscribed in a semicircle. Hence, /AED > /ACB. /D > /B, since angles inscribed in the same arc are congruent.

a(2) := -1 72

(d) Dx (3x 3 + 5x 2 + 2x + 4) = Dx (3x 3 ) + Dx (5x 2 ) + Dx (2x) + Dx (4) = 3 Dx (x 3 ) + 5 Dx (x 2 ) + 2 Dx (x) + 0 = 3(3x 2 ) + 5(2x) + 2(1) = 9x 2 + 10x + 2

7.20 Applying principle 4 In each part of Fig. 7-18, determine the pair of congruent angles and the proportion needed to prove the indicated triangles similar.

FILTER DESIGN (b) Using a first-order system to match the given values of hd(n),

the equations that we must solve are as follows,

Fig. 7-18

or, using the given values for h&),

(a) /AEB > /DEC; 3 9 4 12 (b) /A > /A; 6 12 9 18 (c) /BAC > /ACD; 20 16 25 20

CHAP. 12]

+ $ a ( l )= 0

7.21 Applying principle 5 In each part of Fig. 7-19, determine the proportion needed to prove the indicated triangles similar.

or a(l)=

Fig. 7-19

I:;[

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