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From this plot, we see that the system is not shift-invariant, because the response of the system to a unit sample changes in amplitude as the unit sample is advanced or delayed. However, because h k ( n )= 0 for n < k, the system is causal. Finally, because h k ( n )is unbounded as a function of k, it follows that the system is unstable. In particular, note that the test for stability of a linear system derived in Prob. 1.16 requires that

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3 (a) By Principle 1, x (b) By Principle 1, x 8 y 12 x or x2 27, and x 3 23. By Principle 2, y , so y2 36 and y 9 3 y 20 8 , so y2 80 and y 4 25. and x 16. By Principle 2, y 4 4 6.

For this system,

In a right triangle, the square of the length of the hypotenuse equals the sum of the squares of the lengths of the legs.

Dx 1 3 3 x 4x 2 + 2x 5 2 = Dx = 3 3 1 x Dx (4x 2 ) + Dx (2x) Dx 5 2 [by Rule 1] [by Rule 2 and Corollary 12.2] [by Rule 4]

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Note that in evaluating this sum, we are summing over k. This is most easily performed by plotting h k ( n )versus n as illustrated in the figure below.

Fig. 7-33

Because this sum cannot be bounded by a finite number B, this system is unstable. Because this system is unstable, we should be able to find a bounded input that produces an unbounded output. One such sequence is the following:

If c2 a2 b2 applies to the three sides of a triangle, then the triangle is a right triangle; but if c2 a2 b2, then the triangle is not a right triangle. In nABC, if c2 < a2 b2 where c is the longest side of the triangle, then the triangle is an acute triangle. Thus in Fig. 7-34, 92 < 62 82 (that is, 81 < 100); hence, nABC is an acute triangle. In nABC, if c2 > a2 b2 where c is the longest side of the triangle, then the triangle is an obtuse triangle. Thus in Fig. 7-35, 112 > 62 82 (that is, 121 > 100); hence, nABC is an obtuse triangle.

y ( n ) = n ( - l)"u(n)

Fig. 7-34

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(a) The first thing that we should observe about y(n) is that it is formed by summing products of .r(n) with shifted versions of itself. For example,

3 Dx (x 3 ) 4 Dx (x 2 ) + 2 Dx (x) 0 5 3 = (3x 2 ) 4 (2x) + 2 (1) 5 9 = x 2 8x + 2 5

y(O) =

Fig. 7-35

.r2(k)

7.33 Finding the sides of a right triangle In Fig. 7-36, (a) find the length of hypotenuse c if a (c) find b if a 4 23 and c 8.

We expect, therefore, this system to be nonlinec~r. Let us confirm this by example. Note that if .r(n) = 6(n), y(n) = S(n). However, if x(n) = 2S(n), y(n) = 46(n). Therefore. the system is not homogeneous and, consequently, is nonlinear. (b) For shift-invariance, we want to compare y(n - no) = to the response of the system to x l ( n ) = x(n

Fig. 7-36

More concisely, we have: RULE 5. To differentiate a polynomial, change each nonconstant term ak x k to kak x k 1 and drop the constant term (if any). EXAMPLES

I=-n;

(a) c2 (b) a2 (c) b2 a2 c2 c2 b2 b2 a2 122 82 82 92 62 225 and c 28 and a 64 15. 2 27. 48 16 and b 4.

+ k)

where the last equality follows with the substitution k' = k - ncl. Because y , ( n ) # y(n not shift-invariant.

(4 23)2

(c) For stability, note that if x(n) is a unit step, y(0) is unbounded. Therefore, this system is unstable.

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