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The length of the altitude of an equilateral triangle equals one-half the length of a side times the square root of 3. (Principle 4 is a corollary of Principle 2.)

SIGNALS AND SYSTEMS The output of this system at time n is the product of the values of the input x ( n ) at times n - 1, . . . , n Therefore, because the output depends only on past values of the input signal, the system is causal.

1 2s 23.

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( f ) This system is not causal, which may be seen easily if we rewrite the system definition as follows:

A 45 -45 -90 triangle is one-half a square. In right triangle ABC (Fig. 7-42), c2 Hence, the ratio of the sides is a:a:c 1:1: 22. a2 a2 or c a 22

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12.19 Let f (x) = x 3 + x 2 9x 9. (a) Find the zeros of f . algebra If f (x) = an x n + an 1 x n 1 + + a1 x + a0 , where the ai s are integers, then any integer root k of f (x) must be a divisor of the constant term a0 .1 (b) Find the slope-intercept equation of the tangent line to the graph of f at the point where x = 1. (c) Find a point (x0 , y0 ) on the graph of f such that the tangent line to the graph at (x0 , y0 ) passes through the point (4, 1). 12.20 Let f (x) = 3x 3 11x 2 15x + 63. (a) Find the zeros of f . (b) Write an equation of the line normal to the graph of f at x = 0. (c) Find all points on the graph of f where the tangent line to the graph is horizontal. f (x + h) f (x) 12.21 De ne f+ (x), the right-hand derivative of f at x, to be lim , and f (x), the left-hand derivative of f at x, h h 0+ f (x + h) f (x) . Show that the derivative f (x) exists if and only if both f+ (x) and f (x) exist and are equal. to be lim h h 0 12.22 Determine whether the following functions are differentiable at the given argument. [Hint: Use Problem 12.21.] (a) The function f of problem 10.5(a) at x = 0. (b) g(x) = x3 0 if x 0 , at x = 0 if x < 0

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Therefore, the input must be known for all n 5 0 to determine the output at time n . For example, to find y ( - 5 ) we must know x(O), x ( - I), x(-2), . . .. Thus, the system is noncausal.

Fig. 7-42

Determine which of the following systems are stable:

(b) y ( n ) = ex(")/ x ( n - 1)

PRINCIPLE 5:

(a) Let x(n) be any bounded input with Ix(n)l c M .Then it follows that the output, y ( n ) = x2(n),may be bounded by I ~ ( n ) = lx(n)12 < M 2 l Therefore, this system is stable,

0 = f (k) = an k n + an 1 k n 1 + + a1 k + a0 , then a0 = (an k n + an 1 k n 1 + + a1 k) = k(an k n 1 + an 1 k n 2 + + a1 ).

The length of a leg opposite a 45 angle equals one-half the length of the hypotenuse times the square root of 2.

(b) This system is clearly not stable. For example, note that the response of the system to a unit sample x ( n ) = S(n) is infinite for all values of n except n = 1.

1 2c

(d) This system corresponds to a digital integrator and is unstable. Consider, for example, the step response of the system. With x ( n ) = u ( n ) we have, for n 2 0 ,

PRINCIPLE 6:

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