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Most industrial diamonds are distorted octahedral crystals bounded by eight faces with smaller faces around the edges as shown in Figure 220 (a) Figure 220 (b) (d) shows an ideal octahedron or a perfect diamond crystal and a simplified diagram of its hard and soft axes, lying exactly 90 deg to each other [25] The arrow in Figure 220 (b) points to directions of motion (of the workpiece against the tool) that will cause the least wear in the diamond Atomic or crystallographic planes are layers of atoms or planes along which atoms are arranged The relation of a set of planes to the axes of the unit cell is designated by Miller indices One corner of the unit cell is assumed to be the origin of the space coordinates, and any set of planes is identified by the reciprocals of its intersections with these coordinates The unit of the coordinates is the intersections with these coordinates and is the lattice parameter of the crystal If a plane is parallel to an axis, it is said to intersect it at infinity Figure 221 shows the cubic system in which the crosshatched plane BCHG intersects the Y-axis at one unit from the origin and is parallel to the X and Z-axes or intersects them at infinity Thus the data can be presented as in Table 23 [25] The illustrated plane has Miller indices of (010) If a plane cuts any axis on the negative side of the origin, then the index will be negative and is indicated by placing a minus sign above the index, as in (h k l) For example, the Miller indices of plane ADEF that goes through the origin (point A)

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a The value of RL b The power developed in RL c The ef ciency of the circuit, that is, the ratio of power absorbed by the load to power supplied by the source

analysis is to look at three loci simultaneously so that we can determine their relative order on the chromosome. More important, we can also analyze the effects of multiple crossovers, which cannot be detected in a two-point cross, on map distances. Two crossovers between two loci can cause the chromosome to look as if no crossovers took place, causing us to underestimate map distances. Thus we need a third locus, between the rst two, to detect multiple crossover events.

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current-voltage characteristic for all i and v that is, R is not constant for all values of current and voltage For many devices, however, we can estimate the characteristics by piecewise linear approximation For a portion of the characteristic curve around an operating point, the slope of the curve is relatively constant The inverse of this slope at the operating point is de ned as incremental resistance, Rinc : Rinc = dV dI

Analysis of three loci, each segregating two alleles, is referred to as a three-point cross. We will examine wing morphology, body color, and eye color in Drosophila. Black body (b), purple eyes (pr), and curved wings (c) are all recessive genes. Since the most ef cient way to study linkage is through the testcross of a multihybrid, we will study these three loci by means of the crosses shown in

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Fig 220: An octahedral representation of a diamond crystal [25]

355 The equivalent circuit of Figure P354 has:

Banded, Wild-type detached 2 0.5% 3

(752)

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This last statement is easily veri ed by sketching the phasor diagram The sequence of phasor voltages shown in Figure 747 is usually referred to as the positive (or abc) sequence Consider now the lines connecting each source to the load and observe that it is possible to also de ne line voltages (also called line-to-line voltages) by considering the voltages between the lines aa and bb , aa and cc , and bb and cc Since the line voltage, say, between aa and bb is given by Vab = Van + Vnb = Van Vbn (753)

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the line voltages may be computed relative to the phase voltages as follows: Vab = V 0 V 120 = 3V 30 (754) Vbc = V 120 V 120 = 3V 90 Vca = V 120 V 0 = 3V 150 It can be seen, then, that the magnitude of the line voltages is equal to 3 times the magnitude of the phase voltages It is instructive, at least once, to point out that the circuit of Figure 746 can be redrawn to have the appearance of the circuit of Figure 748 One of the important features of a balanced three-phase system is that it does not require a fourth wire (the neutral connection), since the current In is identically zero (for balanced load Za = Zb = Zc = Z) This can be shown by applying KCL at the neutral node n: In = (Ia + Ib + Ic ) = 1 (Van + Vbn + Vcn ) Z (755)

X Intersection Reciprocal Miller indices : 1 0

Chromosomal arrangement of the two loci in the crosses of gure 6.2. A line arbitrarily represents the chromosomes on which these loci are actually situated.

Figure 748 Balanced three-phase AC circuit (redrawn)

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