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where the sequence values x ( n ) are the coefficients of z-" in the expansion. Therefore, if we can find the power the series expansion for X(z), sequence values x ( n ) may be found by simply picking off the coefficients of z-".

+ a:-')

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Another approach that may be used to find the inverse z-transform of X(z) is to use contour integration. This procedure relies on Cauchy's integral theorem, which states that if C is a closed contour that encircles the origin in a counterclockwise direction,

Cauchy's integral theorem may be used to show that the coefficients .x(n) may be found from X(z) as follows:

where C is a closed contour within the region of convergenceof X(z) that encircles the origin in acounterclockwise direction. Contour integrals of this form may often by evaluated with the help of Cauchy's residue theorem, x ( z ) z n ldz =

The circular ow of income and output helps to explain why we should all study economics because one person s actions have repercussions for others.

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Solution: Just note that you need to add the * (asterisk) to the front and tail of your data. You can catch up here.

[residues of x ( z ) z n ' a t the poles inside C]

If X(z) is a rational function of z with a first-order pole at z = ak, ~es[x(z)z"-l at z = a k ] = [(I - cmz-l)~(z)zn-']z=ak Contour integration is particularly useful if only a few values of x(n) are needed.

The z-transform defined in Sec. 4.2 is the two-sided, or bilateral, z-transform. The one-sided, or unilateral, z-transform is defined by

The primary use of the one-sided z-transform is to solve linear constant coefficient difference equations that have initial conditions. Most of the properties of the one-sided z-transform are the same as those for the two-sided z-transform. One that is different, however, is the shift property. Specifically, if x(n) has a one-sided z-transform X 1 ( ~ the one-sided z-transform of x(n - 1) is ),

It is this property that makes the one-sided z-transform useful for solving difference equations with initial conditions.

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Let us find the solution to this equation assuming that x ( n ) = S(n - I ) with y ( - I ) = y(-2) = 1 . We begin by noting that if the one-sided z-transform of y(n) is Y l ( z ) , one-sided z-transform of y(n the

YI = 0.25[y(-2) (z)

+ y(-1)z-I + Z - ~ Y ~ ( +)XI(z) Z ]

The circular ow of income and expenditure can be used to nd the economy s equilibrium level of output. The market value of nal output for a hypothetical economy appears in column 1 of Table 5.1. Assuming a capitalist system with no government spending or taxes, the value of output in column 1 is also the disposable income of individuals since individuals receive all the payments made to the factors of production. Aggregate spending in column 5 is the sum of consumer spending (column 2), investment spending (column 3), and net exports (column 4). Note that consumer spending increases with the level of output and thus the level of personal disposable income, as discussed in 4. Investment and net exports are assumed here to be unrelated to the output level and remain constant. The equilibrium level of output is $800 billion since this is the only level of production at which output equals aggregate spending. This equilibrium condition is depicted in colTable 5.1 (in Billions of $)

where X 1 (z) = z-' . Substituting for y ( - 1) and y(-2), and solving for Yl we have (z),

- 24 -

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