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Forming the sum of the products x(k)h(-k), we obtain the value of y ( n ) at time n = 0 , which is y ( 0 ) = 2 . Shifting h(-k) to the left by one, multiplying and adding, we obtain the value of y ( n ) at n = -1, which is y ( - I ) = 2. Shifting one more time to the left, forming the sum of products, we find y ( - 2 ) = 1, which is the last nonzero value of y ( n ) for n < 0 . Repeating the process by shifting h ( - k ) to the right, we obtain the values of y ( n ) for n > 0 , which are

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(f) 2 h to h to 15 min (g) 1 ton to 200 lb to 40 lb (h) 3 lb to 1 lb to 8 oz (i) 1 gal to 1 qt to 1 pt

x ( n ) S(n - no) = x ( n - n o )

day to 9 h to 3 h (7.4) (m) (n) (o) (p)

+ 3 ) - 2 x ( n + 1 ) + 2 x ( n - I) - 2x(n - 3 )

Theorem 13.1 will enable us to justify Rule 3, the product rule, of 12 and to establish two additional rules.

1 72 1 12 5 6 7 4

and adding down the columns, we obtain the sequence y ( n ).

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7.4. Express each of the following ratios in lowest terms: (a) 60 to 70 (b) 84 to 7 (c) 65 to 15 (d) 125 to 500 (e) 630 to 105 (f) 1760 to 990 (g) 0.7 to 2.1 (h) 0.36 to 0.24 (i) 0.002 to 0.007 (j) 0.055 to 0.005 (k) 6.4 to 8 (l) 144 to 2.4 to

x(n) = (6)

I N-6

1 22

Fig. 13-1 If f and g are differentiable at x and if g(x) = 0, then Dx For a proof, see Problem 13.2. EXAMPLES

u(n)

to 12 3 to 8 (7.4)

h ( n ) = ( f ) " u ( n - 3)

7.5. Express each of the following ratios in lowest terms: (a) x to 3x (b) 15c to 5 (c) 11d to 22 (d) 2 r to D (e) ab to a2 (g) S3 to 6S2 (h) 9r2 to 6rt (i) x to 4x to 10x (j) 15y to 10y to 5y (k) x3 to x2 to x (l) 12w to 10w to 8w to 2w

Because both sequences are infinite In length. it is easier to evaluate the convolution sum directly:

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7.6. Use x as the common factor to represent the following numbers and their sum: (a) Two numbers whose ratio is 5:4 (b) Two numbers whose ratio is 9:1 (c) Three numbers whose ratio is 2:5:11 (d) Five numbers whose ratio is 1: 2 : 2 : 3 : 7

Note that because x ( n ) = 0 for n < 0 and h ( n ) = 0 for n < 3 , y ( n ) will be equal to zero for n < 3. Substituting x ( n ) and h ( n ) into the convolution sum, we have

(a) Dx x+1 x2 2 = (x 2 2) Dx (x + 1) (x + 1) Dx (x 2 2) (x 2 2)2 (x 2 2)(1) (x + 1)(2x) x 2 2 2x 2 2x = 2 2)2 (x (x 2 2)2 x 2 2x 2 x 2 + 2x + 2 = 2 2 2)2 (x (x 2)2

(7.4)

Due to the step u ( k ) , the lower limit on the sum may be changed to k = 0, and because u ( n - k - 3) is zero for k > n - 3 , the upper limit may be changed to k = n - 3 . Thus. for n 2 3 the convolution sum becomes

x ( n ) = -n3"u(-n)

7.7. If two angles in the ratio of 5 : 4 are represented by 5x and 4x, express each of the following statements as an equation; then find x and the angles: (7.5) (a) The angles are adjacent and together form an angle measuring 45 . (b) The angles are complementary. (c) The angles are supplementary. (d) The angles are two angles of a triangle whose third angle is their difference.

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