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Therefore, the system is not additive. Finally, because the system is neither additive nor homogeneous, the system is nonlinear. (b) Note that if y(n) is the response to x(n).

(5.12)

which is not the same as y1 (n). Therefore, this system is not homogeneous. Similarly, note that the response to x(n) = x,(n) x2(n) is

Fig. 5-38

(1.6)

which is not equal to yl(n)

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The system is clearly, however, not additive and therefore is nonlinear. Let y,(n) and yz(n) be the responses of the system to the inputs x,(n) and x2(n), respectively. The response to the input x(n) = axl(n) bxz(n)

(5.11 and 5.12)

(y) =

5.16. Find x and y in each part of Fig. 5-39.

[axl(n)

|a1 a2 | = |2 5| = | 3| = 3 = A1 A2 (b)

Fig. 5-39

Thus, it follows that this system is linear and, therefore, additive and homogeneous. Because the real part of the sum of two numbers is the sum of the real parts, if y,(n) is the response of the system toxl(n), and yz(n) is the response to x2(n), the response to y(n) = yl(n) yz(n) is

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5.17. In a right triangle (a) Find the length of the median to a hypotenuse whose length is 45. (b) Find the length of the hypotenuse if the length of its median is 35. 5.18. If the medians of nABC meet in D (a) Find the length of the median whose shorter segment is 7. (b) Find the length of the median whose longer segment is 20. (c) Find the length of the shorter segment of the median of length 42. (d) Find the length of the longer segment of the median of length 39. 5.19. Prove each of the following:

Mainlobe 'IT Width Fig. 9-2. The DTFT of a typical window, which is characterized by the width of its main lobe. A. and the peak amplitude of its side lobes, A, relative to the amplitude of W ( d ' " )at o = 0. Ideally, the main-lobe width should be narrow, and the side-lobe amplitude should be small. However, for a fixed-length window, these cannot be minimized independently. Some general properties of windows are as follows:

(5.13)

1. As the length N of the window increases, the width of the main lobe decreases, which results in a decrease

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|a1 a2 | = |4 ( 3)| = |4 + 3| = |7| = 7 = A1 A2 A special case of (1.6) is very important. If a is the coordinate of A, then |a| = distance between A and the origin Notice that, for any positive number c, |u| c is equivalent to c u c (1.8) (1.7)

in the transition width between passbands and stopbands. This relationship is given approximately by

(5.13)

2. The peak side-lobe amplitude of the window is determined by the shape of the window, and it is essentially independent of the window length. 3. If the window shape is changed to decrease the side-lobe amplitude, the width of the main lobe will generally increase.

(5.14)

Listed in Table 9.2 are the side-lobe amplitudes of several windows along with the approximate transition width and stopband attenuation that results when the given window is used to design an N th-order low-pass filter.

(a) If the midpoints of the sides of a rhombus are joined in order, the quadrilateral formed is a rectangle. (b) If the midpoints of the sides of a square are joined in order, the quadrilateral formed is a square. (c) In nABC, let M, P, and Q be the midpoints of AB, BC, and AC, respectively. Prove that QMPC is a parallelogram. (d) In right nABC, m/C 90 . If Q, M, and P are the midpoints of AC, AB, and BC, respectively, prove that QMPC is a rectangle.

w(n) =

Similarly, |u| < c is equivalent to c <u<c (1.9)

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