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27.10 (a) n (for all integers n); (b) 2 n (for all integers n); (c) + 2 n (for all integers n); (d) k (for all odd integers k); 2 3 3 (e) + 2 n (for all integers n); ( f ) + 2 n (for all integers n); (g) + 2 n and + 2 n (for all integers n); 2 3 4 4 (h) + 2 n (for all integers n). 6 27.11 (a) 12 sin2 x cos x; (b) cos x 2 sin x; (c) x cos x + sin x; (d) 2x(cos 2x x sin 2x); (e) (f) x cos x sin x ; x2

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Fig. 5-22

( b ) For the transposed direct form I1 implementation, the noise model is as follows,

PRINCIPLE 6:

: a where the variance of eo(n) is , and the variance of e l ( n ) is 2u:. Note that because neither noise source is filtered by the zeros of the system, an equivalent model for the generation of the filtered noise f ( n ) is as shown in the figure below,

where e ( n ) = en@) e l ( n - I). Because e&) and e l ( n ) are uncorrelated, the variance of e ( n ) is 30:. and the variance of the output noise is

The medians of a triangle meet in a point which is two-thirds of the distance from any vertex to the midpoint of the opposite side.

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x sin x + 2 cos x 2 ; (g) 5(3 cos x cos 3x sin 3x sin x); (h) 4 cos 2x sin 2x = 2 sin 4x; (i) 4x sin (2x 2 3); x3 sin 2x ( j) 15 sin2 (5x + 4) cos (5x + 4); (k) ; (l) 6(sin2 (sin2 x))(cos (sin2 x)) sin x cos x. cos 2x 27.12 (a) 1 2 4 1 ; (b) 0; (c) ; (d) 1; (e) ; ( f ) ; (g) 0; (h) 3; (i) 3; ( j) 0; (k) 1; (l) 0. 3 3 5 4

(c) If we accumulate the sums of products prior to quantization, for the direct form I1 implementation, the variance of the noise e l ( n ) would be a,' instead of 2u:, and everything else remains the same. For the transposed direct form I1 structure, on the other hand, the variance of el ( n ) would be 0 instead of 2u:, which implies that the ; variance of e ( n ) would be 2u:,

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Thus if AN, BP, and CM are medians of nABC in Fig. 5-23, then they meet in a point G which is two-thirds of the distance from A to N, B to P, and C to M.

H (z) =

Fig. 5-23

+ zp2)(I + ~ - ' ) ~ ( 12cos(lr/6)z-' + zp2) + 0 . 6 4 ~ - ~ ) (+ 1.6 cos(lr/4)z-I + 0.64zr2)(1 - 1.8 cos(rr/6)z-' + 0 . 8 1 r 2 ) 1

5.10 Applying principle 1 to three or more parallels Find x and y in each part of Fig. 5-24.

is to be implemented as a cascade of second-order sections. Considering only the effects of round-off noise, determine what the best pole-zero pairing is, and the best ordering of the second-order sections.

27.13 Figure A-19 shows the graphs for one period of each function, except in the case of the aperiodic function ( f ). 27.14 (a) max = 2 (at 2 ), min = 0 (at 0); (b) max = 3 , min = 1(at 0); 2 at 4 5 5 3 3 5 (c) max = at and , min = 1 at 0, and ; (d) max = , min = ; 3 at 3 at 4 6 6 2 2 3 2 3 1 5 ; (e) max = (at ), min = 0 at the two roots of cos x = 4 4

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