Full text: [Mathematische Physik] Theoria attractionis corporum sphaeroidicorum ellipticorum homogeneorum (5. Band)

DES ERDMAGNETISMUS, 
193 
TAFEL ZUE BERECHNUNG DER WERTHE VON 
Z. 
9 
c° 
C 
löge' 
C 
tt 
löge" 
C 
tu 
log c'" 
C""= 3 22° 26' 
löge"" 
-45° 
— 1275.1 
24 
19' 
2.71691 
349' 
33' 
1.80912 
130 
52' 
1-54115 
O.81352 
46 
1299.5 
23 
37 
2.72218 
347 
25 
1-79558 
131 
23 
1.52147 
O.78266 
47 
1323-9 
22 
58 
2.72698 
345 
18 
1.78186 
131 
54 
1.50092 
O.7507I 
48 
1348.1 
22 
21 
2.73129 
343 
13 
1.76793 
132 
24 
1.47945 
O.71762 
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!372-3 
21 
47 
2.73508 
34i 
IO 
1.75376 
132 
53 
1-45705 
O.68335 
50 
1396.2 
21 
14 
2.73833 
339 
IO 
1.73931 
133 
21 
1-43365 
O.64785 
5i 
1420.0 
20 
44 
2.74100 
337 
12 
1.72452 
133 
48 
1.40924 
O.61IO7 
5* 
1443-7 
20 
16 
2.74307 
335 
17 
1.7093s 
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14 
1.38376 
O.57295 
53 
1467.1 
19 
49 
2-74453 
333 
25 
1.69375 
i34 
39 
1.35716 
o-S3343 
54 
1490.3 
19 
25 
2-74534 
33i 
35 
1.67764 
i35 
3 
1.32940 
0,49245 
55 
1SI3-2 
19 
1 
2.74550 
329 
5° 
1.66098 
135 
26 
1.30043 
0.44994 
56 
1536.1 
18 
40 
2.74495 
328 
7 
1.64368 
135 
48 
1.27017 
0.40583 
57 
1558.6 
18 
20 
2.74370 
326 
28 
1.62568 
136 
10 
1.23857 
0.36001 
58 
1580.8 
18 
1 
2.74169 
324 
52 
1.60691 
136 
3i 
1.20556 
0.31242 
59 
1602.7 
17 
43 
2.73892 
323 
21 
1.58728 
136 
So 
1.17106 
0.26294 
60 
1624.2 
17 
26 
2-73535 
321 
52 
1.56672 
i37 
9 
1,13498 
0.21146 
6l 
1645.4 
17 
11 
2.73094 
320 
27 
1-54513 
i37 
28 
1.09724 
0.15786 
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x666.i 
16 
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2.72566 
3i9 
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1.52242 
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1.05774 
0.10202 
63 
1686.5 
l6 
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2.71948 
3i7 
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1.49850 
138 
2 
1.01635 
0.04377 
64 
1706.4 
l6 
3i 
2.71235 
316 
34 
1.47326 
138 
18 
0.97296 
9.98295 
65 
1725.9 
l6 
19 
2.70421 
3i5 
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1.44658 
138 
33 
0.92742 
9.91937 
66 
1744.9 
16 
8 
2.69503 
3i4 
17 
1.41834 
138 
48 
0.87957 
9.85283 
67 
1763-3 
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2.68474 
3i3 
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1.38840 
i39 
2 
0.82925 
9.78309 
68 
1781.2 
15 
49 
2.67328 
312 
12 
1.35661 
i39 
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0.77624 
9.70988 
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1798.6 
15 
40 
2.66056 
311 
15 
1.32281 
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0.72031 
9.63290 
70 
1815.3 
15 
32 
2.64650 
310 
21 
1.28680 
139 
40 
0.66122 
9-55179 
71 
1831.4 
15 
24 
2.63100 
309 
30 
1.24837 
i39 
5i 
0.59864 
9.46615 
72 
1846.9 
15 
17 
2.61395 
308 
42 
1.20727 
140 
1 
0.53223 
9-37551 
73 
1861.6 
15 
II 
2.59520 
307 
57 
1.16322 
140 
II 
0.46157 
9.27932 
74 
1875.7 
15 
5 
2.57459 
307 
l6 
1.11588 
140 
21 
0.38618 
9.17693 
75 
1889.1 
14 
59 
2-55193 
306 
37 
1.06485 
140 
30 
0.30547 
9.06756 
76 
1901.7 
14 
54 
2.52699 
306 
O 
1.00966 
140 
38 
0.21874 
8.95028 
77 
1913-5 
14 
5° 
2.49948 
305 
27 
0.94972 
140 
45 
0.12512 
8.82393 
78 
1924.6 
14 
45 
2.46904 
3°4 
56 
0.88472 
140 
52 
0.02356 
8.68709 
79 
1934.8 
14 
42 
2-43523 
304 
28 
0.81256 
140 
59 
9.91270 
8.53797 
80 
1944.2 
14 
38 
2.39746 
3°4 
3 
0.73327 
141 
5 
9.79081 
8.37426 
8l 
1952.8 
14 
35 
2.35498 
303 
40 
0.64493 
141 
IO 
9.65560 
8.19291 
82 
1960.5 
14 
32 
2.30676 
3°3 
19 
0-54547 
141 
15 
9.50400 
7.98980 
83 
1967.3 
14 
3° 
2.25136 
303 
I 
0.43201 
141 
19 
9-33165 
7.75916 
84 
1973-3 
14 
28 
2.18665 
302 
46 
0.30031 
141 
22 
9.13223 
7.49252 
85 
1978.3 
14 
26 
2.10937 
302 
33 
0.04380 
141 
25 
8.89588 
7.17676 
86 
1982.5 
14 
25 
2.01401 
302 
22 
9.95118 
141 
28 
8.60613 
6.78992 
87 
1985-7 
14 
24 
1.89028 
302 
14 
9.70281 
141 
3° 
8.23208 
6.29078 
88 
1988.0 
14 
23 
i-7i5 0 5 
302 
8 
9.35148 
141 
31 
7-70435 
5.58686 
89 
1989-5 
14 
23 
1-41453 
302 
5 
8.74992 
141 
32 
6.80158 
4-38300 
90 
1989.9 
14 
23 
— 00 
302 
3 1 
— OO 
141 
32 
— 00 
— °° ■
	        
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