Li b n. I. Se ct. III.
i)8
51,49788 dies. Hinc inuenitur <y = 2°45'28*47 , /=0,05796059, siue
valor approximatus ipsius h = 0,0644571; hinc, per tabulam II, logyy
■ o,o56o848,
mm
yy
— — o,o5o47454, z — 0,00748585 , cui in tabula III respondet 'Q— 0,0000002.
Hinc fit valor correctus ipsius h = o,o64456gi, \ogyy = o,o58o846,-
mm
yy
o,o5o4745 6
= 0,00748686, qui valores, quum £ inde non mutetur, nulla ani“plius correciione opus habent. Jam calculus elementorum ita se habet:
log z.
log(i +n).
.7,8742699
.0,0062589
1°S V 7 ( " T' ZZ ).8,9387091
log 2.o,5oio5oo
log tang 2 re.9,2397694
O r- /
2 71 = 9 Ol
11" 816
re = 4 55
t)0 ? 90S
log sin/..
.9,6110118
logs/rr .
.0,1171060
C. log tang 2 re.
.0,7602606
i°g/^.
.0,4885487
logtang y .
.9,8862868
log a .
.0,6020619
lo gP.
.0,5746555
(esse deberent
.0,6020600
atque 0,5746556)
log sin (A—re).
.8,7406274
C. log cos (N + ri) .
.0,0112902
log cot •§■ y .
.0,4681829
log tang i v ..
.9,2201005
i v = 9 25 29
97
v = 18 5o 5g,
94
(esse deberet l 8° 5l / o*)
logtang/..9,6606199
log i tang 2 re.8,9087694
C. log (/—■ z ).1,2969276
log tang y .
.9,8862868
y — 5 7° 5
r 5 9 77
(esse deberet
= 5 j°j 5 'o")
C. log i sin/.
....0,6900182
logtang 2 a >...
....8,9848518
C. log cos 2 fi).
.0,0020156
log sim//.
....9,7802685
log tang 2 N ...
2 2V =
16° 9'46" 2 55
N =
8 4 53,127
JV—re =
5 9 17,219
N-t-n =
>
i5 0 29,o55
logsin(A r -|-re)....9,3525527
C. log cos (A r -
re)o,0006587
log cot J ?//.
...0,4681829
log tang i v....
....9,8211945
iu = 53° 5i'29*96
co
II
2 5g, 86
0
(esse deberet 67 ° S>