corded directions of drift. Velocity and direc
tion of the wind can thus be ascertained with
an accuracy of +. 1 km or + V2 degree.
The computation of the angle of crab for
the go and return courses on the basis of the
known phenomena of the wind triangle offers
no difficulties. When the wind computer is
used, all signs may be disregarded, as the cor
rected courses may be read directly on the
instrument.
After the ground speed has been determin
ed (with wind computer or direct reading of
the (Lotfe) it will be practical to fix the length
of the runs in minutes of time. In areas, such
as deserts, jungle, Arctic regions etc., where
the boundaries of the territory to be photo
graphed are not defined by conspicuous land
marks, e.g. shorelines or rivers, this is the
only way for the determination of the ends
of the runs. In any case, the previously com
puted time for the end of the strip, which
has been set on the index mark of the clock
on the instrument panel, provides the entire
crew with a reliable control for their various
duties until the airplane turns around.
2. Turning:
a) We shall first discuss turning when the
influence of the wind is eliminated. If the
three turning speed stages of 1°, 2° and 3° per
second provided by the Siemens automatic
pilot system are used separately, they permit,
with a certain air speed of the craft, to fly
circles with 3 different diameters. Generally,
the desired flight line spacings will not coin
cide exactly with the diameters of these circ
les. By combining various circle segments in
to “compound turns“ any number of spacing
combinations can be formed within certain
maximum and minium limits. If the air speed
is v, Fig. 5 permits to read the following data
for the combination of turn segments of the
two turning speeds 1° and 2° per second:
q • v
cx 1 0 + <%20 = 1800, r l0 = (? • V, r 2 0 = -j-
s = r I o + r 2 o + (r 1 o-r 2 o) cosa 2 o- - ©
2 s „
COS (Xoo = 3 ©
ù Q-V
or, converted in flying time:
0^2°
t jo = 180° — oc 2o , 1 2 o = —• • • ®
The displacement of the strip terminals in the
direction of the runs is:
CC’ = • sin a jo @
Accordingly, the combination of the turning
speeds 2°/3° per second is:
r 3°
cos «30
q • v
~T
6 s
V
1 2 o = 90° —
_ ut 3°
cc
Q • V
— • Sin 0C 2 0 • . .
• ©
• ©
• ©
B
Fig. 5
Turn composed of two circle segments with different
radii
The diameters of the half-circles which are
flown only with one turning speed, repre
sent the possible maximum and minimum
flight line spacings. The combination of the
turning speeds l°/3° per second would also be
possible and include all possiblities both of the
combination l°/2° and 2°/3° per second. For
reasons of flying technique, however, it is
practical to keep the stages for the variation
of the turning speeds as low as possible so as
to obtain smooth transitions free from bank
ing. When going into a turn from a straight
course, it will therefore be advisable to begin
always with the low turning speed, accelerate