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For a causal system, changes in the output cannot precede changes in the input. Thus, if xl ( n ) = x2(n)for n 5 no, yl(n) must be equal to y2(n) for n 5 no. Causal systems are therefore referred to as nonanticipatory. An LSI system will be causal if and only if h(n) is equal to zero for n < 0.

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Barcode in Excel 2010 - Super User
The easiest way to do this is to use a font which is a barcode . I've done this and used the Code 39 from http://www. barcodesinc .com/free- barcode -font/ ... other questions tagged microsoft - excel microsoft - excel - 2010 barcode or ...

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EXAMPLE 1.3.4 The system described by the equation y ( n ) = x ( n ) + x ( n - 1 ) is causal because the value of the output at any time n = no depends only on the inputx(n) at time no and at time no - 1. The system described by y ( n ) = x ( n ) x(n+ I), on the other hand, is noncausal because the output at time n = no depends on the value of the input at time no 1.

In many applications, it is important for a system to have a response, y(n), that is bounded in amplitude whenever the input is bounded. A system with this property is said to be stable in the bounded input-bounded output (BIBO) sense. Specifically,

Definition: A system is said to be stable in the bounded input-bounded output sense if, for any input that is bounded, Ix(n)l IA < m, the output will be bounded,

For a linear shift-invariant system, stability is guaranteed if the unit sample response is absolutely summable:

- 220 -

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However, in order for yl(n) to be equal to yz(n), we require that y,(n) = wl(nM) = 0 This will be true if and only if M and L are relatively prime. n # kL

when sampled with a sampling frequency of 8 kHz. If the Nyquist rate for xu([) is R,, find the Nyquist rate for (a) x2(2t), (b) x(t/3), (c) x(t) * x(t). A continuous-time signal x,(t) is known to be uniquely recoverable from its samples xa(nTs) when T, = 1 ms. What is the highest frequency in Xu(f ) Suppose that x,(t) is bandlimited to 8 kHz (that is, Xu(f ) = 0 for (b) What is the Nyquist rate for x,(t)cos(2n . IOOOt)'

Solved Problem 4.1 Suppose the economy s consumption function is speci ed by the equation C = $50 + 0.80Yd. a. Find consumption when disposable income (Yd) is $400, $500, and $600. b. Plot this consumption equation and label it C . c. Use the plotted consumption function to nd saving when disposable income is $400, $500, and $600. d. What amount of consumption for consumption function C is autonomous, and what amount is induced when disposable income is $400 $500 $600 Solution: a. Consumption for each level of disposable income is found by substituting the speci ed disposable income level into the consumption

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Let x,(t) = cos(6507ri) 2 sin(7207rt). (a) What is the Nyquist rate for x,(t) (b) If xa(t) is sampled at twice the Nyquist rate, what are the frequencies of the sinusoids in the sampled sequence If a continuous-time filter with an impulse response h,(r) is sampled with a sampling frequency off,, what happens to the cutoff frequency w,. of the discrete-time filter as 1,is increased

A complex bandpass signal x,(r) with Xu(f') nonzero for 10 kHz < f < 12 kHz is sampled at a sampling rate of 2 kHz. The resulting sequence is

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