Example sentences of "[unc] shows the [adj] " in BNC.

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1 Figure 5.2(a) illustrates a modern servo-hydraulic test machine of commercial manufacture ( Dartec ) , while Figure 5.2(b) shows the low-frequency device used at Bristol University for studies on polymers at low temperatures in vacuum .
2 Figure 4.1(a) shows the Ptolemaic model of the orbits of Venus , the Earth and the Sun .
3 Fig. 7.5(a) shows the same set of keys as in Fig. 7.3(a) , but stored in a B-tree .
4 The frontier AB shows the maximum quantity of goods which the economy can produce for one person given the quantity of goods being produced for the other person .
5 Figure E9.2 shows the age-sex profiles of two island communities .
6 Figure 1A shows the schematic organization of pAcAB3 .
7 Figure 2.4(a) shows the light path as seen by the astronaut ; his frame is in free fall so that the light travels in a straight line to the opposite wall .
8 Figure 4.1(b) shows the aggregate portfolio for long-term insurance companies .
9 We can now produce seasonally adjusted figures , i.e. Figure 12.2(c) shows the de-seasonalized figures .
10 Fig.4 shows the SDS-PAGE analysis of TOA I ( lane 2 ) , TOA II ( lane 3 ) and the renatured yTFIIA before ( lane 4 ) and after purification ( lane 5 ) .
11 Under these conditions ( high K + bath solution , NaCl pipette solution ) , progressive depolarisation of the membrane patch ( increasingly positive V c o m ) increased the amplitude of the outward K + currents , and Fig 1B shows the I-V c o m curve for this channel .
12 Figure 10.6(b) shows the low-frequency , small-signal , equivalent circuit of a bipolar junction transistor connected in the common-emitter configuration to a source of e.m.f. , and a load resistance .
13 Figure 5.9(a) shows the spectral reflectance curves for healthy vegetation ( solid line ) and for diseased vegetation ( dashed line ) in the 0.4–1.1 m region of the spectrum .
14 Figure 6.5a shows the thin pointed region through which trajectories leave B if they start inside the rectangle ABCD on the top face of B. Combining eqn ( 6.4 ) with ( 6.3 ) we obtain where ( 0 , n* ) is the point on the top face of B where the unstable manifold of the origin returns to the stable manifold of the origin when r = r* .
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