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In the following sections, several different implementations of this system are presented, including the direct form structures, the cascade and parallel forms, and the transposed filter structures.

7.6 Three angles having a fixed ratio Three angles are in the ratio of 4 : 3 : 2. Find the angles if (a) the first and the third are supplementary; (b) the angles are the three angles of a triangle.

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There are two direct form filter structures, referred to as direct form I and direct form 11. The direct form I structure is an implementation that results when Eq. (8.3)is written as a pair of difference equations as follows:

Let the measures of the angles be 4x, 3x, and 2x. Then: (a) 4x (b) 4x 2x 3x 180, so that 6x 2x 180, so 9x 180 for x 180 or x 30; hence, the angles measure 120 , 90 , and 60 . 20; hence, the angles measure 80 , 60 , and 40 .

The first equation corresponds to an FIR filter with input x ( n ) and output w ( n ) , and the second equation corresponds to an all-pole filter with input w ( n ) and output y ( n ) . Therefore, this pair of equations represents a

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4 A proportion is an equality of two ratios. Thus, 2: 5 4: 10 (or 2 10) is a proportion. 5 The fourth term of a proportion is the fourth proportional to the other three taken in order. Thus in 2 : 3 4 : x, x is the fourth proportional to 2, 3, and 4. The means of a proportion are its middle terms, that is, its second and third terms. The extremes of a proportion are its outside terms, that is, its first and fourth terms. Thus in a : b c : d, the means are b and c, and the extremes are a and d.

cascade of two systems,

= F(g(d)) F(g(c))

as illustrated in Fig. 8-6. The computational requirements for a direct form I structure are as follows: Number of multiplications: p Number of additions: p Number of delays: p

If the two means of a proportion are the same, either mean is the mean proportional between the first and fourth terms. Thus in 9:3 3 :1, 3 is the mean proportional between 9 and 1.

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The directform IJ structure is obtained by reversing the order of the cascade of B(z) and 1/A(z) as illustrated in Fig. 8-7. With this implementation, x ( n ) is first filtered with the all-pole filter l / A ( z ) and then with B(z):

PRINCIPLE 1:

If we denote the output of the all-pole filter 1 /A(z) by w(n),this structure is described by the following pair of coupled difference equations:

PRINCIPLE 2:

= F(b) F(a) =

This structure may be simplified by noting that the two sets of delays are delaying the same sequence. Therefore, they may be combined as illustrated in Fig. 8-8 for the case in which p = q. The computational requirements for a direct form I1 structure are as follows: Number of multiplications: p Number of additions: p

If the product of two numbers equals the product of two other numbers, either pair may be made the means of a proportion and the other pair may be made the extremes.

Number of delays: max(p. q ) The direct form I1 structure is said to be canonic because it uses the minimum number of delays for a given H(z).

PRINCIPLE 3:

( ) :

x 2 + 1 x by making the substitution u = x 2 + 1. Then, du = 2x dx, and 1 1 u du = 2 2 u1/2 du = 1 u3/2 2 3

Because there are six alternations of I H (eJ'")12in the passband, N filter,

(Inversion method) A proportion may be changed into an equivalent proportion by inverting each ratio.

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