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Note that the rst requirement is automatically satis ed because of the nature of the Butterworth lter response The requirement for the stop-band gain imposes that the gain at frequencies at or above S be less than 40 dB: 20 log10 |H (j = j S )| = 20 log10 Thus: 20 log10 (H0 ) 20 log10 ( 1 + 42n ) 40 or log10 (1 + 42n ) 4 (1 + 42n ) 104 2n log10 (4) log10 (104 1) H0 1+

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Solving the above inequality we obtain: n 332 Since n must be an integer, we choose n = 4 Note that for n = 4, the actual gain at the stop-band frequency can be calculated to be: H0 1 |H (j = j S )| = = = 4816 dB 2n 1 + 42 4 1 + C which is lower than the minimum desired gain of 40 dB, thus satisfying the speci cation

Cabbage (Brassica, 2n = 18) Gametes (n = 9)

Fig 746: Variation of the jet diameter with various parameters simple orifice [3]

Determine the cutoff frequency, DC gain, and quality factor for the Sallen and Key lter of Figure 1522

Known Quantities: Filter resistor and capacitor values Find: K; C ; Q Schematics, Diagrams, Circuits, and Given Data: All resistors are 500

F1 hybrid (sterile, 2n = 18)

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Assumptions: None Analysis: Using the de nitions given in equation 1520, we compute:

Raphanobrassica (fertile, 4n = 36)

500 RA =2 =1+ RB 500 1 (500) (2 10 6 )2

Kg = 04; d = 32 10 3 11 082 = 29 10 3 in (00737 mm) Kg = 06; d = 48 10 3 11 082 = 43 10 3 in (0109 mm) Kg = 08; d = 72 10 3 11 082 = 65 10 3 in (0165 mm) Figure 747 provides similar information as in Figure 745 and Figure 746 with the exception that the former figures are for a simple orifice, whereas the latter figures are for an annular orifice

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Comments: What type of response does the lter analyzed above have We can compare the lter response to that of a quadratic Butterworth lter (or other lter family) by determining the Q of the lter Once the gain and cutoff frequency have been de ned, Q is the parameter that distinguishes, say, a Butterworth from a Chebyshev lter The Butterworth polynomial of order 2 is given in Table 153 as (s 2 + 2s + 1) If we compare this expression to the denominator of equation 1519, we obtain:

tetraploid mammal, the red viscacha rat), polyploidy as a successful evolutionary strategy is primarily a plant phenomenon. There are several reasons for this. To begin with, many more animals than plants have chromosomal sex-determining mechanisms. Polyploidy severely disrupts these mechanisms. For example, Bridges discovered a tetraploid female fruit y, but it has not been possible to produce a tetraploid male. The tetraploid female s progeny were triploids and intersexes. A second reason why polyploidy is more common in plants is because plants can generally avoid the meiotic problems of polyploidy longer than most animals. Some plants can exist vegetatively, allowing more time for the rare somatic doubling event to occur that will produce an amphidiploid; animal life spans are more precisely de ned, allowing less time for a somatic doubling. And third, many plants depend on the wind or insect pollinators to fertilize them and thus have more of an opportunity for hybridization. Many animals have relatively elaborate courting rituals that tend to restrict hybridization. Polyploidy has been used in agriculture to produce seedless as well as jumbo varieties of crops. Seedless watermelon, for example, is a triploid. Its seeds are mostly sterile and do not develop. It is produced by growing seeds from the cross between a tetraploid variety and a diploid variety. Jumbo Macintosh apples are tetraploid.

H (s) =

Since the expressions for the quadratic polynomials of Table 153 are normalized to unity gain and cutoff frequency, we know that K = 1 and C = 1, and therefore we can solve for the value of Q in a Butterworth lter by setting 1 1 = 2 or Q = = 0707 Q 2

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