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In this problem, we would like to perform a signal decomposition, expressing x ( n ) as a sum of scaled and shifted unit steps. There are several ways to derive this decomposition. One way is to express x ( n ) as a sum of weighted and shifted unit samples, x ( n ) = S(n) 2S(n - I) 3S(n - 2)

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5 GC Solve Problem 54 parts (a) (j) by using a graphing calculator 56 (a) Using the method employed in Problem 53, show that a formula for the distance from the point P(x1 , y1 ) to the line L : Ax + By + C = 0 is |Ax1 + By1 + C| A2 + B2 (b) Find the distance from the point (0, 3) to the line x 2y = 2 57 Let x represent the number of million pounds of mutton that farmers offer for sale per week Let y represent the number of dollars per pound that buyers are willing to pay for mutton Assume that the supply equation for mutton is y = 002x + 025 that is, 002x + 0.

5.11. Provide the proofs requested in Fig. 5-35.

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and use the fact that a unit sample may be written as the difference of two steps as follows:

Fig. 5-35

Therefore,

5.12. Prove each of the following: (a) If the diagonals of a parallelogram are congruent, the parallelogram is a rectangle.

x ( n ) = u(n) - u(n - I )

25 is the price per pound at which farmers are willing to sell x million pounds of mutton per week Assume also that the demand equation for mutton is y = 0025x + 25.

+ 2[u(n- I) - u(n - 2)] + 3[u(n- 2 ) - u(n - 3)]

(5.9)

which gives the desired decomposition:

(b) If the diagonals of a parallelogram are perpendicular to each other, the parallelogram is a rhombus. (c) If a diagonal of a parallelogram bisects a vertex angle, then the parallelogram is a rhombus. (d) The diagonals of a rhombus divide it into four congruent triangles. (e) The diagonals of a rectangle are congruent. 5.13. Find x and y in each part of Fig. 5-36. (5.10)

CHAP. I]

Fig. 5-36

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Another way to derive this decomposition more directly is as follows. First, we note that the decomposition should begin with a unit step, which generates a value of I at index n = 0.Because x(n) increases to a value of 2 at n = 1, we must add a delayed unit step u(n - 1). At n = 2, x(n) again increases in amplitude by 1, so we add the delayed unit step u(n - 2). At this point, we have

CHAP. 5]

5.14. Find x and y in each part of Fig. 5-37.

Thus, all that remains is to bring the sequence back to zero for n > 3. This may be done by subtracting the delayed unit step 3u(n - 3), which produces the same decomposition as before.

(5.11)

For each of the systems below, x ( n ) is the input and y(n) is the output. Determine which systems are homogeneous, which systems are additive, and which are linear.

(a) If the system is homogeneous, y(n) = T[cx(n)] = cT[x(n)] for any input x(n) and for all complex constants c. The system y(n) = log(x(n)) is not homogeneous because the response of the system to xl(n) = cx(n) is

Fig. 5-37

Absolute Value and Distance Consider a coordinate system on a line L and let A1 and A2 be points on L with coordinates a1 and a2 . Then |a1 a2 | = A1 A2 = distance between A1 and A2 EXAMPLES

which is not equal to c log(x(n)). For the system to be additive, if yl(n) and y2(n) are the responses to the inputs and xz(n), respectively, the response to x(n) = xl(n) x2(n) must be y(n) = yl(n) y2(n). For this system we have T[xl(n) + x h N = log[x~(n) x2(n)l # log[x~(n)l+log[x2(n)l

5.15. If MP is the median of trapezoid ABCD in Fig. 5-38 (a) Find m if b (b) Find b if b (c) Find b if b 23 and b 46 and m 51 and m 15. 41. 62.

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