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(a) Dx (8x 5 2x 4 + 3x 2 + 5x + 7) = 40x 4 8x 3 + 6x + 5 (b) Dx 3x 7 + 5 4 2 2x x + 9x 3 8 = 21x 6 + 5 2x 4 x + 9 3

7.34 Ratios in a right triangle In a right triangle, the hypotenuse has length 20 and the ratio of the two arms is 3:4. Find each arm.

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(d) Finally, for causality, note thal the output depends on the values of .t (11) for all n. For example, y(O) is the sum of the squares of x(k) for all k. Therefore, this system is not causal.

Let the lengths of the two arms be denoted by 3x and 4x. Then 202 (3x)2 (4x)2. Multiplying out, we get 400 9x2 16x2 or 400 25x2, and x 4; hence, the arms have lengths 12 and 16.

Given that x ( n ) is the system input and y ( n ) is the system output, which of the following systems are causal

7.35 Applying the pythagorean theorem to an isosceles triangle Find the length of the altitude to the base of an isosceles triangle if the base is 8 and the equal sides are 12.

y(n) = n x ( n - k )

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[ f (x + h) g(x + h)] [ f (x) g(x)] h [ f (x + h) f (x)] [g(x + h) g(x)] h f (x + h) f (x) g(x + h) g(x) h h f (x + h) f (x) g(x + h) g(x) lim h h h 0 [by Section 8.2, Property V]

(a) The system y(n) = r2(n)u(n) is rnernoryless (i.e.. the response of the system at time n depends only on the

The altitude h of an isosceles triangle bisects the base (Fig. 7-37). Then h2 h 8 22. a2 (1b)2 2 122 42 128 and

input at time n and on no other values of the input). Therefore, this system is causal. when (b) The system y(n) = x(ln1) is an example of a noncausal system. This may be seen by looking at the outpu~ n < 0. In particular, note that y(- I) = s ( l ) . Therefore. the output of the system at time 11 = -1 depends on the value of the input at a future time.

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7.36 Applying the pythagorean theorem to a rhombus In a rhombus, find (a) the length of a side s if the diagonals are 30 and 40; (b) the length of a diagonal d if a side is 26 and the other diagonal is 20.

(c) For this system, in order to compute the output y(n) at time n all we need to know is the value of the input x ( n ) at times n, n - 3, and n - 10. Therefore. this system must be causal.

The diagonals of a rhombus are perpendicular bisectors of each other; hence, 1 1 s2 (2d)2 (2d )2 in Fig. 7-38. (a) If d (b) If s 30 and d 26 and d 40, then s2 20, then 262 152 (2d)2

(d) This system is noncausal, which may be seen by evaluating v(n) for 11 < 0. For example,

= Dx f (x) Dx g(x) (b) Dx (c f (x)) = lim c f (x + h) c f (x) c[ f (x + h) f (x)] = lim h h h 0 f (x + h) f (x) = c lim [by Section 8.2, Property III] h h 0 = c Dx f (x)

Fig. 7-37

Because y(- I) depends on the value of .r(2), which occurs after time n = - I , this system is noncausal

Fig. 7-38

The cascade structure is derived by factoring the numerator and denominator polynomials of H(z):

This factorization corresponds to a cascade of first-order filters, each having one pole and one zero. In general. the coefficients n and Bk will be complex. However, if h ( n ) is real. the roots of H(z) will occur in complex k

7.37 Applying the pythagorean theorem to a trapezoid Find x in each part of Fig. 7-39 if ABCD is a trapezoid.

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