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where X z ( e j w )is the ideal low-pass filter defined above. Thus, X(eJU') may be viewed as a modulated low-pass filter:

10.6 Finding the area of a regular polygon (a) Find the area of a regular hexagon if the length of the apothem is 5 23. (b) Find the area of a regular pentagon to the nearest integer if the length of the apothem is 20.

This may be shown to be equivalent to the previous representation for x ( n ) by using the trigonometric identity 2sin A sin B = sin(A

1 2m

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Recall that the DTFT of a delayed unit sample is a complex exponential:

y = 9.261 8 = 1.261,

6(10)

S(n - no)

Therefore, the inverse DTFT of X ( e j W )= cos2 w may be found easily if we expand it in terms of complex exponen-

(5 23) 360 /5

x(n) = iS(n)

1 2 (5)

+ as(n + 2 ) + fS(n - 2 )

Let us extend the result of the above example from y = x 3 to an arbitrary differentiable function y = f (x). Consider a small change x in the value of the argument x. The new value of the argument is then x + x, and the new value of y will be f (x + x). Hence, the change y in the value of the function is y = f (x + x) f (x)

1 2 s /20

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If h ( n ) is the unit sample response of a r e a l and c a u s a l linear shift-invariant system, show that the system is completely specified by the real part of its frequency response:

s/40

Recall from the symmetry properties of the DTFT that if h ( n ) is real, H (el") is conjugate symmetric. Therefore, if H ( e J w )is written in terms of its real and imaginary parts,

then the real part, HR(ei"), is the DTFT of the even part of h(n):

(40 tan 36 ) (20)

The ratio of the change in the function value to the change in the argument is y f (x + = x x) f (x) x

Therefore, given H R ( e J W )or h,(n), the question is how to recover h(n). Note that if h ( n ) is causal, h ( n ) = 0 for , n < 0 , and ih(n) n >0

Fig. 10-6

n=O kh(-n)

PRINCIPLE 1: PRINCIPLE 2:

As a result, h ( n ) may be recovered from h , ( n ) as follows:

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Regular polygons having the same number of sides are similar. Corresponding segments of regular polygons having the same number of sides are in proportion. Segments here includes sides, perimeters, radii or circumferences of circumscribed or inscribed circles, and such. Areas of regular polygons having the same number of sides are to each other as the squares of the lengths of any two corresponding segments.

HR(el") = ~ e { ~ ( e J "= j1 )

The instantaneous rate of change of y with respect to x is de ned to be lim y f (x + = lim x 0 x x) f (x) = f (x) x x close to 0, y/ x will be close

find h ( n ) .

PRINCIPLE 3:

the even part of h ( n ) , which is the inverse DTFT of H R ( e J w )is ,

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