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2. A line (segment) parallel to one side of a triangle divides the other two sides proportionately. 3. Substitution postulate 4. If a line divides two sides of a triangle proportionately, it is parallel to the third side.

(c) The function f such that f (x) = [x] for all x is discontinuous at each integer, because condition (i) is not satis ed (see Fig. 7-12). The discontinuities show up as jumps in the graph of the function. (d) The function f such that f (x) = |x|/x for all x = 0 is discontinuous at 0 [see Fig. 8-1(b)]. lim f (x) does not exist and f (0) is not de ned. Notice that there is a jump in the graph at x = 0.

Therefore. Sampling s,,(t),

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Similar polygons are polygons whose corresponding angles are congruent and whose corresponding sides are in proportion. Similar polygons have the same shape although not necessarily the same size. The symbol for similar is ,. The notation nABC , nA B C is read triangle ABC is similar to triangle A-prime B-prime C-prime. As in the case of congruent triangles, corresponding sides of similar triangles are opposite congruent angles. (Note that corresponding sides and angles are usually designated by the same letter and primes.) In Fig. 7-8 nABC , nA B C because m/A and m/A 37 a ar m/B b br m/B c cr or 53 6 3 m/C 8 4 m/C 10 5 90

s ( n ) = s,(nT,)

Fig. 7-8

Note that although H ( z ) has the same poles as the filter designed using step invariance, the system functions are not the same. Therefore, the two designs are not equivalent.

Fig. 7-9

If a function f is not continuous at a, then f is said to have a removable discontinuity at a if a suitable change in the de nition of f at a can make the resulting function continuous at a. EXAMPLES In example (a) above, the discontinuity at x = 0 is removable, since if we rede ned f so that f (0) = 1, then the resulting function would be continuous at x = 0. The discontinuities of the functions in examples (c) and (d) above are not removable. A discontinuity of a function f at a is removable if and only if lim f (x) exists. In that case, the value of the

Suppose that we would like to design a discrete-time low-pass filter by applying the impulse invariance method to a continuous-time Butterworth tilter that has a magnitude-squared function

See Fig. 18-14.

Show that the design is not affected by the value of the sampling period that is used in the impulse invariance technique. In the absence of aliasing, the impulse invariance method is a linear mapping from H,,(jQ) to H(eJL" for Iwl 5 n. This mapping is H W " ) = H,,(;w "! = ,, IwI 5 n Let us assume that there is no aliasing (this will be approximately true if the filter order is large enough). The required filter order is then log d N Z log k where d, the discrimination factor, is (I

d = [

Fig. 18-14

- 6,J2 -

function at a can be changed to lim f (x).

18.14 Combining transformations Name the single transformation that does the same thing as the combination of: (a) P(x, y) A Pr(x 7, y 2) and then Qr(x, y) A Qs(x 3, y x, y) 5, y 1) 3, y 2) 5) (b) P(x, y) A Pr( x, y) and then Qr(x, y) A Qs(x (c) P(x, y) A Pr( x, y) and then Qr(x, y) A Qs(4 (d) P(x, y) A Pr(y, x) and then Qr(x, y) A Qs(x

and k , the selectivity factor, is Q, Clearly, the discrimination factor does not depend on the sampling period T,. In addition, with w, = Q,T, and w, = Q,T,, it follows that k = - w,,l T, - w,, -to,,

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