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reaches its maximum or oscillates between zero and 1 N $ 1 times over the interval [O, Q,] [i.e., T,~(R/Q,,) I times]. The bilinear transformation is a one-to-one mapping of the jR-axis onto the unit minimum value N I times belween I and I/([ 6') over the interval 10, w , ) , where circle. Therefore. I H ( ~ J ' " ) ~ alternate N will ~

7.2 Ratio of two quantities with different units Express each of the following ratios in lowest terms: (a) 2 years to 3 months; (b) 80 cents to $3.20.

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or F (x) = f (x)

Linear phase filters have a unit sample response that is either symmetric,

(a) 2 years to 3 months (b) 80 cents to $3.20 24 months to 3 months 80 cents to 320 cents 80 320 24 3 1 4 8

or antisymmetric (see Sec. 5.3). h ( n ) = -h(N - n) This symmetry may be exploited to simplify the network structure. For example, if N is even and h(n) is symmetric (type 1 filter),

7.3 Continued ratio of three quantities Express each of the following ratios in lowest terms: (a) 1 gal to 2 qt to 2 pt; (b) 1 ton to 1lb to 8 oz.

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Therefore, forming the sums [x(n - k) x(n - N k)] prior to multiplying by h(k) reduces the number of multiplications. The resulting structure is shown in Fig. 8-4(a). If N is odd and h(n) is symmetric (type I1 filter), the structure is as shown in Fig. 8-4(h). There are similar structures for the antisymmetric (types 111 and IV) linear phase filters.

Du (F(g(u))) = F (g(u))g (u) = f (g(u))g (u) Hence, By the fundamental theorem,

4:2:1 2000 :1 : 2

29 1

The frequency sampling structure is an implementation that parameterizes a filter in terms of its DFT coefficients. Specifically, let H ( k ) be the N-point DFT of an FIR filter with h ( n ) .= 0 for n < 0 and n 2 N.' Because the unit sample response of the filter is 1 N-I h ( n )= ~ ( k ) J ~ ~ ~ ~ / ~ u

4000 : 2 : 1

H ( z )=

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7.4 Numerical and algebraic ratios Express each of the following ratios in lowest terms: (a) 50 to 60; (b) 6.3 to 0.9; (c) 12 to 3; (d) 2x to 8 5x; (e) 5s2 to s3; (f) x to 5x to 7x.

h(n)z-" =

f (g(u))g (u) du = F(g(u))

50 60 6.3 (b) 0.9 (a) (c) 12 5 6 7 3 8 32 (d) 2x 5x 5s2 (e) 3 s 2 5 5 s 1:5: 7

k(1 - z - ~ with a parallel network of one-pole filters: )

7.5 Using ratios in angle problems If two angles are in the ratio of 3 : 2, find the angles if (a) they are adjacent and form an angle measuring 40 ; (b) they are acute angles of a right triangle; (c) they are two angles of a triangle whose third angle measures 70 .

For a narrowband filter that has most of its DFT coefficients equal to zero, the frequency sampling structure will be an efficient implementation. The frequency sampling structure is shown in Fig. 8-5. If h ( n ) is real, H ( k ) = H * ( N - k ) , and the structure may be simplified. For example, if N is even,

'Note that here we are assuming that h ( n ) is of length N, instead of N I as in the previous sections. This is consistent with the convention that the frequency sampling filter is based on an N-point DFT of h(n).

Let the measures of the angles be 3x and 2x. Then: (a) 3x (b) 3x (c) 3x 2x 2x 2x 40, so that 5x 90, so 5x 70 40 or x 8; hence, the angles measure 24 and 16 .

f (g(u))g (u) du = F(g(u))

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