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( a ) Linearity, shift-invariance, stability, and causality are easily shown to be preserved in a cascade. For example, the response of S I to the input nxl ( n ) h x z ( n ) will be a w l ( n ) b w 2 ( n )due to the linearity of S,. With this as the input to S2, the response will be, again by linearity, a y , ( n ) hy7(n). Therefore, if both S I and S2 are linear, the cascade will be linear.

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void shuffle(Object[] a) { Random random = new Random(); int n = a.length; for (int i = 0; i < n; i++) { ch02.pr10.TestReverse.swap(a,i,random.nextInt(a.length)); } } int[] tally(String s) { int[] frequency = new int[26]; for (int i = 0; i < s.length(); i++) { char ch = Character.toUpperCase(s.charAt(i)); if (Character.isLetter(ch)) { ++frequency[(int)ch - (int)'A']; // count ch } return frequency; } double innerProduct(double[] x, double[] y) { double sum = 0.0; for (int i = 0; i < x.length && i < y.length; i++) sum += x[i]*y[i]; return sum; } double[][] outerProduct(double[] x, double[] y) { double[][] z = new double[x.length][y.length]; for (double xi : x) { for (double yj : y) { z[i][j] = xi*yj; } } return z; } double[][] product(double[][] x, double[][] y) { double[][] z = new double[x.length][y[0].length]; for (int i = 0; i < x.length; i++) { for (int j = 0; j < y[0].length; j++) { double sum = 0.0; for (int k = 0; k < x[0].length; k++) { sum += x[i][k]*y[k][j]; } z[i][j] = sum; } } return z; } double[][] transpose(double[][] x) { double[][] y = new double[x[0].length][x.length]; for (int i = 0; i < x[0].length; i++) { for (int j = 0; j < x.length; j++) { y[i][j] = x[j][i]; } } return y; }

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Similarly, for shift-invariance, if x ( n - no) is input to S , , the response will be w ( n - no). In addition, because S2 is shift-invariant, the response to w ( n - n o ) will be y(n - n o ) . Therefore, the response of the cascade to x(n - no) is y ( n - no), and the cascade is shift-invariant. To establish stability, note that with SI being stable, if x ( n ) is bounded, the output w ( n ) will be bounded. With w ( n ) a bounded input to the stable system S2, the response y ( n ) will also be bounded. Therefore, the cascade is stable. Finally, causality of the cascade follows by noting that if S2 is causal, y ( n ) at time n = no depends only on w ( n ) for n 5 no. With S I being causal, w ( n ) for n 5 no will depend only on the input x ( n ) for n 5 no, and it follows that the cascade is causal.

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In languages such as C++, such a run-time error normally causes the program to crash An array index can have type byte, char, short, or int The Array class cannot be instantiated because its constructor is declared private The simplest way to print an array of objects is to pass it to the ArraystoList() method which produces a List object that can be printed directly with the Systemoutprintln() method The binary search will probably not work unless the sequence is sorted first If the sequential search is applied to an element that occurs more than once in an array, it will return the index of the one that is closest to the beginning of the array If the binary search is applied to an element that occurs more than once in an array, it could return the index of any one of them.

( b ) If SI and S2 are nonlinear, it is not necessarily true that the cascade will be nonlinear because the second system may undo the nonlinearity of the first. For example, with

CHAP. 2]

although both SI and Sz are nonlinear, the cascade is the identity system and, therefore, is linear.

It depends upon how close their indexes are to multiples of midpoints of subintervals For example, if the binary search is applied in an array of 10,000 elements, searching for a value that is repeated at locations 0 99, the search would return the index 77 on the 7th iteration..

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