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( a ) What order FIR equiripple filter is required to satisfy these specifications (b) Repeat part ( a ) for an elliptic filter. (c) Compare the complexity of the implementations for the equiripple and elliptic filters in terms of the number of coefficients that must be stored, the number of delays that are required, and the number of multiplications necessary to compute each output sample y ( n ) .

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If two segments are divided proportionately, (1) the corresponding new segments are in proportion, and (2) the two original segments and either pair of corresponding new segments are in proportion.

(a) With a transition width of Aw = 0.027r. an estimate of the required filter order for an FIR equiripple filter is

(c) Formulate and prove results similar to parts (a) and (b) for lim f (x).

a c Thus if AB and AC in Fig. 7-1 are divided proportionately by DE, we may write a proportion such as using b d c a the four segments; or we may write a proportion such as using the two original segments and two of their AB AC new segments.

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Therefore, implementing this filter requires N = 254 delays. Since this filter has linear phase, exploiting the symmetry of the unit sample response, h(n) = h(254 - n) it follows that we must only provide storage for 128 filter coefficients, h(O), h(l), . . . , h(127). In addition, we may simplify the evaluation of y(n) as follows, y(n) = ) h(k)x(n - k) = ) h(k)[x(n - k)

Fig. 7-1

+ x(n - 254 + k)] + h(127)x(n - 127)

a c A proportion such as can be arranged in eight ways. To obtain the eight variations, we let each term b d of the proportion represent one of the new segments of Fig. 7-1. Two of the possible proportions are then obtained from each direction, as follows:

Thus, 128 multiplications are required to compute each value of y(n). For a 10th-order elliptic filter,

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9.11 GC Find the vertical and horizontal asymptotes of the graphs of the following functions with the help of a graphing calculator, and then use analytic methods to verify your answers. (a) 5 3x 3 4x 3 + x 1 x + 16 4 (d) x (b) (e) 4x 2 + 1 5 2x (c) |4 x| 4 x

Therefore, it follows that 21 memory locations are required to store the coefficients a(k) and b(k), and 10 delays are required for a canonic implementation. In addition, we see that 21 multiplications are necessary to evaluate each value of y(n). However, since the zeros of H ( z ) lie on the unit circle, the coefficients b(k) are symmetric,

PRINCIPLE 1:

By exploiting this symmetry, we may eliminate five multiplications per output point and five memory locations.

If a line is parallel to one side of a triangle, then it divides the other two sides proportionately.

The input x a ( t ) and output ya(t) of a continuous-time filter with a rational system function are related by a linear constant coefficient differential equation of the form

Fig. 7-2

Suppose that we sample x,(t) and ya(t),

10.1 DEFINITION AND PROPERTIES A function is intuitively thought of as being continuous when its graph has no gaps or jumps. This can be made precise in the following way. De nition: A function f is said to be continuous at a if the following three conditions hold: (i) lim f (x) exists.

PRINCIPLE 2:

and approximate a first derivative with the first backward difference,

Approximations to higher-order derivatives are then defined as follows,

If a line divides two sides of a triangle proportionately, it is parallel to the third side. (Principles 1 and 2 are converses.)

Applying these approximations to the differential equation gives the following approximation to the differential equation:

PRINCIPLE 3:

(ii) f (a) is de ned. (iii) lim f (x) = f (a).

,y=-

4 4 4

1 - z-'

PRINCIPLE 4:

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