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Finding measures of angles by trigonometric ratios Find the measure of angle A, to the nearest degree, in each part of Fig. 8-3.

~ ( n )

h3(n)

Fig. 8-3

Fig. 14-1

Consider the linear shift-invariant system described by the LCCDE y(n) = -iy(n - I) +2x(n) Find the response of this system to the input x(n) = 2 n = 0 , 2 , 4 , 6 ,... otherwise

(a) 2(90 ) 5 (b) (c) (d)

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Consider a system with input x(n) and output y(n) that satisfies the difference equation y(n) = ny(n - I) If x(n) = 6(n), determine y(n) for all n.

2 3 (180 1 2 (31 1 10 (70

+ x(n)

1 10 (70 1 10 (20r)

- 1)

CHAP. 14]

Find the step response of the system (i.e., the response to the input x(n) = u(n)).

20r)

If the input is x(n) = 2u(n) - 3nu(n), find the response of the system assuming initial conditions of y(-1) = 2 and y(-2) = 1.

7 2r

- 1) + 0.25y(n - 2) = x(n) - 0.25x(n - 1)

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A function f is said to have a relative minimum at x = c if f (x) f (c) for x near c. In Fig. 14-1, f achieves a relative minimum at x = d, since point D is lower than nearby points on the graph. The value at a relative minimum need not be the smallest value of the function; for example, in Fig. 14-1, the value f (e) is smaller than f (d). By a relative extremum is meant either a relative maximum or a relative minimum. Points at which a relative extremum exists possess the following characteristic property. Theorem 14.1: If f has a relative extremum at x = c and if f (c) exists, then f (c) = 0. The theorem is intuitively obvious. If f (c) exists, then there is a well-de ned tangent line at the point on the graph of f where x = c. But at a relative maximum or relative minimum, the tangent line is horizontal (see Fig. 14-2), and so its slope f (c) is zero. For a rigorous proof, see Problem 14.28. The converse of Theorem 14.1 does not hold. If f (c) = 0, then f need not have a relative extremum at x = c.

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1.8 Finding rotations In a half hour, what turn or rotation is made (a) by the minute hand, and (b) by the hour hand of a clock What rotation is needed to turn (c) from north to southeast in a clockwise direction, and (d) from northwest to southwest in a counterclockwise direction (see Fig. 1-24)

(a) Find the unit sample response of the system. (b) Find the response of the system to x(n) = (0.25)"u(n).

Fig. 1-24

For a savings account that pays interest at the rate of I percent per month, if deposits are made on the first of each month at the rate of $50 per month, how much money will there be in the account at the end of 1 year

(a) In 1 hour, a minute hand completes a full circle of 360 . Hence, in a half hour it turns 180 . (b) In 1 hour, an hour hand turns

A savings account pays interest at the rate of 1 percent per month. With an initial deposit of $50, how much will there be in the account after 10 years

Fig. 14-2

1.45 1.46

1 12

(a) Linear, shift-varying, stable, noncausal, noninvertible. (6) Linear, shift-varying, unstable, noncausal, invertible. ( c ) Linear, shift-invariant, stable. noncausal, invertible. (d) Nonlinear, shift-invariant, stable, causal, invertible. ( 0 ) Nonlinear, shift-invariant, stable, noncausal, noninvertible. (a) la1

1 4 (360

1.50 1.51

(c) Add a turn of 90 from north to east and a turn of 45 from east to southeast to get 90 (d) The turn from northwest to southwest is ) 90 .

No. Consider the system y(n) = x(n)cos(nr/2).

Fig. 14-3

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