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As indicated in the figure, there are two noise sources. The first, cl (n), is filtered with a first-order all-pole filter that has a unit sample response hl(n) = (0.8)"1~(~) and the second, ez(n), is filtered with a first-order all-pole filter that has a unit sample response

Because the output noise is + f ( n ) = cJl(n)* I I I ( ~ )r 2 ( n )* hz(n) the variance of f (n) is

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Each check in the following table indicates a diagonal property of the figure. Diagonal Properties Diagonals bisect each other. Diagonals are congruent. Diagonals are perpendicular. Diagonals bisect vertex angles. Diagonals form 2 pairs of congruent triangles. Diagonals form 4 congruent triangles. Parallelogram Rectangle Rhombus Square

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is to be implemented as a cascade of N second-order sections. where each section is realized in either 1 direct form I o r 1 or in their transposed forms. How many different cascaded realizations are possible. Let us assume that each factor in H ( z ) is unique, so that there arc N different second-order polynomials in the numerator and the same number of polynomials in the denominator. In this case. there are N! different pairings of factors in the numerator with factors in the denominator. In addition, for each of these pairings, there are N ! different orderings of these sections. Therefore. there are ( N !)' different pairings and orderings. With four different structures for each section (direct form I, direct form 11, transposed direct form I, and transposed direct form 11), there are a total of 4N(N!)2 different realizations. For a tenth-order system (N = 5). this corresponds to 14,745,600 different structures. This is why general pairing and ordering rules are important.

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The basic or minimum definition of a rectangle is this: A rectangle is a parallelogram having one right angle. Since the consecutive angles of a parallelogram are supplementary, if one angle is a right angle, the remaining angles must be right angles. The converse of this basic definition provides a useful method of proving that a parallelogram is a rectangle, as follows:

25.7 (a)

Let H ( z ) be a pth-order allpass filter with a gain of 1 that is implemented in direct form I1 using a 1 bits. processor with B

PRINCIPLE 9:

After the five-point DFT of each row in the data array is computed. the resulting complex array is multiplied by the array of twiddle factors:

Fig. 5-16

The last step then involves computing the three-point DFT of each column. This produces the output array X ( k ) , which is

The connections between the three- and five-point DFTs are shown in the following figure, along with the eight twiddle factors:

25.10 A =

PRINCIPLE 10:

(h) Using the prime factor algorithm with N I = 5 and N2 = 3, we set A = N 2 = 3 and B = N , = 5. Then, with C = N ~ ( ( N , ' ) ) N ,= 6 and D = N ~ ( ( N ; ' ) ) ~= 10, we have the following index mappings for n and k : ,

The basic or minimum definition of a rhombus is this: A rhombus is a parallelogram having two congruent adjacent sides. The converse of this basic definition provides a useful method of proving that a parallelogram is a rhombus, as follows:

The interconnections between the five- and three-point DFTs are the same as in the mixed-radix algorithm. However, there are no twiddle factors, and the ordering of the input and output arrays is different. The 15-point prime fuctor algorithm is diagrammed in the figure below.

PRINCIPLE 11:

The savings with the prime factor algorithm over the mixed-radix FFT are the eight complex multiplies by the twiddle factors.

25.11 See Fig. A-17.

Fig. 5-17

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