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(a) In right ^AEB, s2 (1d)2 (1d )2 or 172 2 2 1 240. A 1dd 2 2 (16)(30) (b) We have d 8 and A 52. Then A

[multiply by 4 ] 3 [by squaring]

sin 0 / 2

1 2 (d)(8)

This problem may be solved using the eigenfunction property of LSI systems. Specifically, as we saw in Example 2.2.1, if the input to an LSI system is x(n) = cos(nq,), the response will be ~ ( n = lH(eiw0)lcos(nwo )

+ #dm))

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Figure 9-16 shows what we mean when we say that two polygons are of equal area, or are similar, or are congruent.

Therefore, we need to find the frequency response of the system. In Example 2.2.3, it was shown that the unit sample response of an ideal low-pass filter,

Fig. 9-16

15.6 Prove Theorem 15.4:

sin nw, h i @ )= 7 n Because h(n) = 2hl (n - 1) with w, = 1712,an expression may be derived for H ( e J W ) terms of H , (ej") as follows: in

PRINCIPLE 1:

Therefore,

Fig. 9-17

h ( n ) = S(n) - c d ( n - I )

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Let r = n/k, where n is an integer and k is a positive integer. That x n/k is differentiable is not easy to prove; see Problem 15.26. Assuming this, let us now derive the formula for the derivative. Let k f (x) = x n/k = x n Then, since ( f (x))k = x n , Dx ((f (x))k ) = Dx (x n ) = nx n 1 But, by Theorem 15.2, Dx (( f (x))k ) = k( f (x))k 1 f (x). Hence, k( f (x))k 1 f (x) = nx n 1 and solving for f (x), we obtain f (x) = nx n 1 n x rk 1 = k (x r )k 1 k( f (x))k 1

PRINCIPLE 2:

The phase, on the other hand, is H[(eJW) gh( w ) = tan-' ---- = tanp' HR(eiw)

Finally, the group delay may be found by differentiating the phase (see Prob. 2.19). Alternatively, we may note that because this system is the inverse of the one considered in Example 2.2.2, the phase and the group delay are simply the negative of those found in the example. Therefore, we have

Fig. 9-18

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Note that the magnitude is constant for all o,and the phase is -n/2 for 0 < o < n and n/2 for -IT < w < 0. Find the unit sample response of this system.

PRINCIPLE 3:

The unit sample response may be found by integration:

15.7 For each pair of functions f (x) and g(x), nd formulas for (f g)(x) and (g f )(x). 2 , g(x) = 3x (b) f (x) = x 2 + 2x 5, g(x) = x 3 (a) f (x) = x+1 (c) f (x) = 2x 3 x 2 + 4, g(x) = 3 (d) f (x) = x 3 , g(x) = x 2 1 1 ( f ) f (x) = x, g(x) = x 2 4 (e) f (x) = , g(x) = x x 15.8 For each pair of functions f and g, nd the set of solutions of the equation ( f g)(x) = (g f )(x). 2 , g(x) = 3x (a) f (x) = x 3 , g(x) = x 2 (b) f (x) = x+1 1 1 (d) f (x) = x 2 , g(x) = (c) f (x) = 2x, g(x) = x 1 x+1 1 (e) f (x) = x 2 , g(x) = 2 x 3 15.9 Express each of the following functions as the composition (g f )(x) of two simpler functions. [The functions f (x) and g(x) obviously will not be unique.] 1 (a) (x 3 x 2 + 2)7 (b) (8 x)4 (c) 1 + x2 (d) x2 4 15.10 Find the derivatives of the following functions: (a) (x 3 2x 2 + 7x 3)4 (d) (3x 2 + 5) 3 (g) x2 2 2x 2 + 1

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