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(b) Derive an expression for h ( n ) in terms of s(n) and find the unit sample response For a system whose step response is

13.11 GC Use a graphing calculator to nd the discontinuities of the derivatives of the following functions: (a) f (x) = x 2/3 (b) f (x) = 4 |x 2| + 3 (c) f (x) = 2 x 1 13.12 Evaluate lim 1 1 1 . (1 + h)8

Finding trigonometric ratios For each right triangle in Fig. 8-2, find the trigonometric ratios of each acute angle.

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Visual Basic . Net Programming How to Create EAN - 13 Barcode ...
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( a ) Find the response of the system to the input u(n - 4). ( 6 ) Repeat for x ( n ) = ( - l ) " u ( n ) .

Fig. 8-2

5 ) , find the convolution y ( n ) = x ( n ) h(n).

3 4 4 3 3 5 4 5 4 5 3 5

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Let h ( n ) = a n u ( n )and x ( n ) = bnu(n). Find the convolution y ( n ) = x ( n ) * h ( n ) assuming that a # 6 . If x ( n ) = anu(n),find the convolution y ( n ) = x ( n ) * x(n). The input to a linear shift-invariant system is the unit step, x ( n ) = u ( n ) , and the response is y ( n ) = S(n). Find the unit sample response of this system. If h(n) = A6(n) +(f )"u(n) is the unit sample response of a linear shift-invariant system, and s ( n ) is the step response s(n) = 0. (the response of the system to a unit step), find the value of the constant A so that lim,,, The unit sample response of a linear shift-invariant system is

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14.1 RELATIVE EXTREMA A function f is said to have a relative maximum at x = c if f (x) f (c) for all x near c. More precisely, f achieves a relative maximum at c if there exists > 0 such that |x c| < implies f (x) f (c). EXAMPLE For the function f whose graph is shown in Fig. 14-1, relative maxima occur at x = c1 and x = c2 . This is obvious,

Find the response of the system to the complex exponential x ( n ) = exp(jnrr/4). Evaluate the convolution of the sequence x ( n ) = n(i)"cos(rrn) with the unit step, h ( n ) = u(n). Let

6 8 8 6 6 10 8 10

and h ( n ) = S(n - 2 ) S(n - 3 ) 6(n - 4), at what value of n will the convolution y ( n ) = x ( n ) * h ( n ) attain its maximum value, and what is this maximum value A linear system has a response h k ( n ) = S(2n - k ) to the unit sample 6(n - k). Find the response of the system to the input x ( n ) = u(n). Consider the interconnection of three linear shift-invariant systems shown in the figure below.

3 4 4 3 3 5 4 5 4 5 3 5

x(n)

5 12 12 5 5 13 12 13 12 13 5 13

hAn)

since the point A is higher than nearby points on the graph, and the point B is higher than nearby points on the graph. The word relative is used to modify maximum because the value of a function at a relative maximum is not necessarily the greatest value of the function. Thus, in Fig. 14-1, the value f (c1 ) at c1 is smaller than many other values of f (x); in particular, f (c1 ) < f (c2 ). In this example, the value f (c2 ) is the greatest value of the function.

8 10 6 10

h~(n)

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