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Also recall the use of the symbol to represent the complex exponential Thus, the sinusoidal waveform corresponding to the phasor current I = I I corresponds to the time-domain waveform (718) i(t) = 2I cos( t + I ) and the sinusoidal form of the phasor voltage V = V V is v(t) = 2V cos( t + V )

(18.11)

(719)

(j )2

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This heritability is the proportion of the total phenotypic variance caused by additive genetic effects. It is the heritability of most interest to plant and animal breeders because it predicts the magnitude of the response under selection. Heritability in the broad sense is HB VG/VPh

2 C

d = d* d d* 1

(18.12)

(1519)

2 C

This heritability is the proportion of the total phenotypic variance caused by all genetic factors, not just additive factors. It measures the extent to which individual differences in a population are caused by genetic differences. This measure is the one most often used by psychologists. We are concerned primarily with HN, heritability in the narrow sense.

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The two forms are related to one another by the identity 2 = Q The parameter C represents the cutoff frequency of the (low-pass) lter The parameter Q is called the quality factor, and represents the sharpness of the resonant peak in the frequency response of the lter (recall the material on resonance in 6) The parameter , which is called damping ratio, is proportional to the inverse of Q, and represents the degree of damping present in the lter: a lter with low damping (low ), and therefore high Q, will have an underdamped response (see, again, 6), while a low-Q lter will be highly damped The relationships between the three parameters of the second-order lter ( C , , and K) and the resistors and capacitors is de ned below for the low-pass Sallen and Key lter A very desirable property of the Sallen and Key, or constantK, lter is the fact that the low-frequency gain of the lter is independent of the cutoff frequency, and is determined simply by the ratio of resistors RA and RB The other four components de ne the cutoff frequency and damping ratio (or Q), as shown in equations 1520 K =1+ C = RA RB (1520) R1 C2 R1 C1 + (K 1) R2 C1 R 2 C2

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1 = 2 = Q

Autopolyploidy and allopolyploidy. If A and B are the haploid genomes of species A and B, respectively, then autopolyploidy produces a species with an AAAA karyotype, and allopolyploidy (with chromosome doubling) produces a species with AABB karyotype. If A represents seven chromosomes, then an AA diploid has fourteen chromosomes and an AAAA tetraploid has twenty-eight chromosomes. If B represents ve chromosomes, then a BB diploid has ten chromosomes and an AABB allotetraploid has twenty-four chromosomes.

0 0 10 (c) Length-to-diameter ratio L/D 1 4(I / L) 20

Although polyploids in the animal kingdom are known (in some species of lizards, fish, invertebrates, and a

The quadratic lter sections of Figure 1522 can be used to implement lters of arbitrary order and of different characteristics For example, a fourth-order Butterworth lter can be realized by connecting two second-order Sallen and Key quadratic sections in cascade, and by observing that the component values of each section can be speci ed given the desired gain, cutoff frequency, and damping ratio (or quality factor) The following examples illustrate these procedures Data sheets for integrated-circuit lters may be found in the accompanying CD-ROM

Known Quantities: Filter gain at cutoff frequencies (pass-band and stop-band) Find: Order n of lter

The McGraw Hill Companies, 2001

Schematics, Diagrams, Circuits, and Given Data: Pass-band gain: 3 dB at C = Assumptions: Use a Butterworth lter response Assume that the low-frequency gain

2 d = d* d d* 1

with = 1, we obtain the following expression at the pass-band cutoff frequency, C : |H (j = j C )| = H0 1+

Summary

This is already the desired value for the pass-band gain (3 dB below the low-frequency gain), since 20 log10 1 2 = 3 dB

Radish (Raphanus, 2n = 18) Gametes (n = 9)

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