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

DES ERDMAGNETISMUS. 
191 
TAFEL ZUR BERECHNUNG DER WERTHE VON Z. 
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c° 
c 
löge' 
C 
log c" 
C 
m 
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C""=322° 26' 
löge"" 
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+1354-1 
93° 
56' 
2.32288 
159 0 
51' 
2.18474 
45° 
3' 
1.57728 
0.81352 
44 
1334.2 
92 
34 
2.34027 
158 
53 
2.19069 
45 
31 
1.59606 
0.84332 
43 
i3 x 3- 6 
9i 
x8 
2.35721 
*57 
53 
2.19598 
46 
O 
1.61401 
0.87209 
4S 
1292.1 
90 
9 
2.37367 
156 
5° 
2.20064 
46 
3° 
1.63116 
0.89987 
4i 
1270.0 
89 
5 
2.38961 
I 55 
44 
2.20468 
47 
I 
1.64754 
0.92670 
40 
1247.1 
88 
6 
2.40502 
i54 
36 
2.208x5 
47 
33 
1.66317 
0.95260 
39 
1223.5 
87 
12 
2.41988 
153 
25 
2.21x06 
48 
6 
1.67807 
0.97759 
38 
1199.2 
86 
23 
2.434x7 
152 
II 
2.21343 
48 
40 
1.69226 
1.00171 
37 
1174.1 
85 
39 
2.44789 
150 
55 
2.21531 
49 
15 
1.70578 
1.02497 
36 
1148.4 
84 
58 
2.46103 
149 
35 
2.21671 
49 
51 
1.71862 
x.0474 1 
35 
1122.0 
84 
22 
2.47360 
148 
12 
2.21766 
5° 
29 
1.73083 
1.06904 
34 
1094.9 
83 
48 
2.48558 
146 
46 
2.21819 
5i 
7 
1.74241 
1.08988 
33 
1067.2 
83 
J 9 
2.49699 
H5 
l6 
2.21834 
5i 
47 
I.75338 
1.10994 
32 
1038.9 
82 
52 
2.50782 
i43 
44 
2.21813 
52 
28 
1.76376 
1.12926 
3 1 
1009.9 
82 
28 
2.5x808 
142 
8 
2.21759 
53 
10 
1.77356 
1.14784 
30 
980.5 
82 
7 
2.52779 
140 
29 
2.21677 
53 
54 
1.78283 
1.16570 
29 
950.4 
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48 
2.53693 
138 
47 
2.21568 
54 
39 
I.79I54 
1.18286 
28 
9x9.9 
8x 
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2-54554 
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1 
2.2x438 
55 
25 
1.79974 
1.19932 
27 
888.9 
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2.55360 
135 
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2.21287 
56 
12 
1.80742 
1.21510 
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8574 
81 
6 
2.56x13 
x 33 
20 
2.2x123 
57 
I 
1.81462 
1.23022 
25 
825.5 
80 
55 
2.56815 
132 
25 
2.20947 
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51 
1.82134 
1.24468 
24 
793-2 
80 
47 
2.57465 
129 
26 
2.20762 
58 
43 
1.82759 
1.25850 
23 
760.5 
SO 
39 
2.58066 
127 
25 
2.20572 
59 
36 
1-83341 
1.27168 
22 
727.5 
SO 
33 
2.58618 
125 
21 
2.20380 
60 
3° 
1.83879 
x .28424 
21 
694.1 
80 
29 
2.59121 
123 
15 
2.20189 
6l 
26 
I.84375 
1.29619 
20 
660.5 
80 
25 
2.59578 
I2X 
6 
2.20002 
62 
23 
1.84832 
1.30752 
*9 
626.7 
80 
22 
2.59991 
Il8 
56 
2.19821 
6 3 
21 
H 
00 
Ol 
Ol 
0 
1.31826 
18 
592.6 
80 
20 
2.60356 
Il6 
43 
2.19649 
64 
21 
1.85630 
1.52840 
17 
558.4 
80 
19 
2.60679 
II4 
29 
2.19487 
65 
23 
1.85975 
1-3379 6 
16 
523.9 
80 
18 
2.60959 
X12 
14 
2-19337 
66 
25 
1.86286 
1.34695 
15 
489.4 
80 
17 
2.61198 
109 
58 
2.19199 
67 
3° 
1.86563 
1-35535 
14 
454.8 
80 
16 
2.61397 
IO7 
42 
2.19075 
68 
35 
1.86809 
1.36320 
13 
420.1 
80 
15 
2.61556 
105 
23 
2.18963 
69 
42 
1.87025 
1.37047 
12 
3854 
80 
15 
2.61677 
103 
6 
2.18864 
70 
5° 
1.87212 
1.37720 
II 
350.7 
80 
13 
2.61761 
XOO 
49 
2.18776 
7i 
59 
1.87372 
1-38337 
10 
316.0 
80 
ix 
2.61809 
98 
33 
2.18699 
73 
9 
1.87505 
1.38898 
9 
281.3 
80 
9 
2161822 
96 
27 
2.18630 
74 
21 
1.87613 
1.39406 
8 
246.7 
80 
5 
2.61802 
94 
2 
2.18568 
75 
34 
1.87698 
1.39859 
7 
212.3 
80 
O 
2.61750 
92 
48 
2.18510 
76 
47 
1.87759 
1.40258 
6 
177.9 
79 
54 
2.61667 
89 
36 
2.18454 
78 
2 
1.87799 
1.40604 
5 
143-7 
79 
46 
2.61554 
87 
25 
2.18397 
79 
17 
1.87818 
1.40896 
4 
109.6 
79 
37 
2.61414 
85 
l6 
2.18336 
SO 
34 
1.87816 
1.4x134 
3 
75.8 
79 
25 
2.6x246 
83 
8 
2.18269 
81 
51 
1.87796 
1.41320 
2 
42.1 
79 
12 
2.61054 
81 
3 
2.18191 
83 
8 
1.87757 
1.41452 
+ 1 
+ 8.6 
78 
56 
2.60839 
78 
59 
2.18103 
84 
26 
1.87700 
1.41531 
O 
— 24.6 i 
78 
37 
2.60603 
76 
57 
2.17998 
85 
45 
1.87626 
1.41558
	        
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