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The constants A1 and A2 must now be found so that the total solution satisfies the given initial conditions, y(-1) = 0.75 and y(-2) = 0.25. Because the solution given in Eq. (1.25) is only applicable for n > 0, we must derive an equivalent set of initial conditions for y(0) and y(l). Evaluating the difference equation for n = 0 and n = I, we have y(0) = y(- 1) - y(-2) and y(l) = y(0) - y(-1)

1/g(x) Dx g(x) g(x) 1 Dx g(x) [g(x)]2

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7.46. In Fig. 7-64 (a) Let AB (b) Let AC (c) Let BD (d) Let AD 14, AD 8, AE 5, AD DB, EC 4, AE 6, AD 7, AE 7. Find AC. 3. Find BD. 4. Find AC. 4. Find AD.

+ 0 . 5 ~ ( 1+ OSx(0) = 1 - 0.75 + 0.25 + 0.5 = 1 )

In Fig. 7-65, CE is a diameter (e) Let OC (f) Let BD (g) Let OC (h) Let OC 3, AE 7, AD 11, AB 5, AE 6, AD 5, AE 15, AD 6, BD 8. Find AB. 2. Find OC. 5. Find AE. 4. Find AD.

Now, substituting these derived initial conditions into Eq. (1.25), we have y(O) = 0.5 Al + A2 = I y( I) = 0.25 A ,ei"I3 ~

(7.31)

in matrix form,

[by Property II of limits and continuity of g]

Fig. 7-64

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$~jn/3- 2

Fig. 7-65

= I T [-teinp+;]

An important observation to make about this solution is that. because the difference equation has real coefficients, the roots of the characteristic polynomial are in complex-conjugate pairs. This ensures that the unit sample response is real. With a real-valued input x(n), the response must be real and, therefore, it follows that A2 will be the complex conjugate of A 1 :

7.47. CD is the altitude to hypotenuse AB in Fig. 7-66. (a) If p (b) If p 2 and q 4 and a 6, find a and h. 6, find c and h. (c) If p (d) If b 16 and h 12 and q 8, find q and b. 6, find p and h.

1 g(x)

(h) Find the system's response to the input x ( n ) = u(n) - u(n - 10) with zero initial conditions.

(7.32)

CHAP. I]

Fig. 7-66

(c) Find the-system's response to the input x ( n ) = ( ; ) " u ( n ) with zero initial conditions.

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7.48. In a right triangle whose arms have lengths a and b, find the length of the hypotenuse c when (a) a (b) a 15, b 15, b 20 36 (c) a (d) a 5, b 5, b 4 5 23 (e) a 7, b 7

( a ) To find the unit sample response, we must solve the difference equation with x ( n ) = S ( n ) and initial rest conditions. The characteristic equation is

1 Dx g(x) [g(x)]2 1 1 Dx f (x) Dx g(x) + g(x) [g(x)]2

Because the particular solution is zero when the system input is a unit sample, Eq. ( 1 . 2 6 ) represents the total solution. To find the constants A l and A2, we must derive the initial conditions at n = 0 and n = I. With initial rest conditions, y ( - I) = y ( - 2 ) = 0, it follows that

(7.33)

We may now write two equations in the two unknowns A1 and A2 by evaluating Eq. ( 1 . 2 6 ) at n = 0 and n = I as follows:

7.49. In the right triangle in Fig. 7-67, find the length of each missing arm when (a) a (b) b 12, c 6, c 20 8 (c) b (d) a 15, c 2, c 17 4 (e) a (f) a 5 22, c 25, c 10 2 22

Thus,

(7.33)

we may substitute in the product rule (proved in Problem 13.1) to obtain Dx f (x) g(x) = Dx f (x) = = which is the desired quotient rule. 1 g(x) = f (x)

y(n) = -2(i)"

Fig. 7-67

+ 3($)"

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