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5.12 Applying principle 4 to the median of a trapezoid If MP is the median of trapezoid ABCD in Fig. 5-26, (a) Find m if b (b) Find b if b (c) Find b if b 20 and b 30 and m 35 and m 28. 26. 40.

1MPLEMENTATION OF DISCRETE-TIME SYSTEMS Draw a lattice filter implementation for the allpass filter H (z) = 0.25 - 0.52-' z-2 1 - 0.5~-I 0 . 2 5 r 2

Fig. 5-26

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If H(z) is an FIR filter with reflection coefficients T I , r2. . . , r,,, what is the system function of the filterG(i) with . reflection coefficients rI. r2. rl, . . . - 0 , r,, 0. 0, Suppose that the last reflection coefficient of an FIR lattice filter. not necessarily minimum phase, has unit magnitude Ir,,l = I. What general statements can be made about the system function H(z) Find the system function of the following lattice filter:

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In each case, we apply the formula m (a) m (b) 26 (c) 40

r(n)

24 22 45

(a) Whal fraction does the binary number x = 1.01 101 represent in one's complemenr notation' (b) What about two's complemenl notation White noise with a variance

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Find the variance of the noise at the output of the filter. Consider the following cascade of two tirst-order filters, where la1 > Ibl:

5.13 Applying principles 5 and 6 to the medians of a triangle Find x and y in each part of Fig. 5-27.

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Without explicitly evaluating the variance, determine whether the variance of the round-off noise at the output of this filter will be larger or smaller if the order of the cascade is reversed. Consider a linear shift-invariant system with a system function

Fig. 5-27

a Assume that each product is rounded to 16 bits before any additions are performed, and let : be the variance of the round-off noise.

2 63

(a) If this system is implemented in direct form 11, compute the variance of the round-off noise at the output of the : a filter, , due to all noise sources.

20. Thus,

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