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Barcode in Excel
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Repeated application of this property allows for the evaluation of the z-transform of nkx(n) for any integer k. These properties are summarized in Table 4-2. As illustrated in the following example, these properties are useful in simplifying the evaluation of z-transforms.

z-Transform Linearity Shift Time reversal Exponentiation Convolution Conjugation Derivative aX(z) hY(z) z-""x(z) X(z-I) X(a-lz) x(z)y(z)

Region of Convergence Contains R, n R, Rx 1/Rx law, Contains R, n R,

Nore: Given the z-transforms X(z) and Y ( z )of x ( n ) and y ( n ) . with regions of convergence R, and R y , respectively, this table lists the z-transforms of sequences that are formed from x ( n ) and y(n).

EXAMPLE 4.3.2 Let us find the z-transform of x(n) = nal'u(-n). To find X(z), we will use the time-reversal and derivative properties. First, as we saw in Example 4.2.1,

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The Keynesian model of output can be expressed as a circular ow of income and output between businesses and individuals. In a capitalist, freemarket economy, individuals own, directly or indirectly, the economy s economic resources (land, labor, and capital). Businesses hire resources to produce output and pay individuals a money income for the services of these resources in the form of wages, rent, interest, and pro ts. Individuals in turn spend their money income and purchase output. Assuming no supply constraints (when aggregate supply is horizontal), we can expect businesses to supply output as long as the receipts from selling output equal the payments made by businesses to the owners of economic resources and the owners of the business rms.

Therefore. and, using the time-reversal property, anu(-n)

A property that may be used to find the initial value of a causal sequence from its z-transform is the initial value theorem.

If x(n) is equal to zero for n < 0, the initial value, x(O), may be found from X(z) as follows:

x(0) = lim X(z)

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Barcode Excel Add -In TBarCode Office: Create Barcodes in Excel
To insert bar codes into a Microsoft Excel document please follow these steps: Switch to the Add -Ins tab. Open the TBarCode Panel . Position the mouse cursor in a cell. Select the barcode type (e.g. Code 128). Enter the barcode data or use the default data for the selected barcode .

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This property is a consequence of the fact that if x(n) = 0 for n < 0,

4.4 THE INVERSE Z-TRANSFORM The z-transform is a useful tool in linear systems analysis. However, just as important as techniques for finding the z-transform of a sequence are methods that may be used to invert the z-transform and recover the sequence x ( n ) from X(z). Three possible approaches are described below.

For z-transforms thar are rational functions of z,

a simple and straightforward approach to find the inverse z-transform is to perform a partial fraction expansion of X(z). Assuming that p > q , and that all of the roots in the denominator are simple, a, # a for i # k, X(z) k may be expanded as follows:

for some constants Ak for k = 1,2, . . . , p. The coefficients Ak may be found by multiplying both sides of Eq. (4.5) by (1 - ak -') and setting z = a k . The result is

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If p (- q , the partial fraction expansion must include a polynomial in z-I of order ( p -q). The coefficients of this polynomial may be found by long division (i.e., by dividing the numerator polynomial by the denominator). For multiple-order poles, the expansion must be modified. For example, if X(z) has a second-order pole at z = ak, the expansion will include two terms,

The constant C is found by long division:

Therefore, C = 2 and we may write X(z) as follows:

The z-transform is a power series expansion,

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