I 
MjWFffwmffTSgtriSiNiSTTimBSTiXSiff 
I ii 
204 
§. 51. Die Grössen [1], [2], [3], ausgedrückt durch die Factoren I, II, III, 
XXX. Feste Winkelbedingung auf Kuneticka hora aus dem Josefstädter Netz. 
SKVy — 61° 26’ 5 ? 39 —(37) + (38)= 5 J 3873 
VyKVe= 65 18 22-92 — (38) + (39) = 22-6510 
VeKSch = 39 14 44'52 + (30) — (39) = 45-5273 
165 59 12 83 
0 = + 0-7356- 
+ (30) —(37)= 13-5656 
(30) + (37) 
XXXI. 
Dreieckseite Schneekoppe-Kuneticka hora sin SchVeic. sin VeYyK. sin VySpK 
Spalavä- 
sin KSch Ve. sin K Ve Vy. sin K VySp 
Sch VeK = 96° 
Ve Vy K =61 
VySpK =74 
9-997 5082 571 — 2262-0)+ (20) 
9-942 9581 215 + 11540-0 {— (42) 
54 ! 161 
21-294 
26-653 
(20) - (25) 
(42) + (43) 
(53) + (54) 
(25)1 
(43)} 
9-984 0658 274 + 5810-0 {— (53) + (54)} 
KSch Ve = 44° 37' 22*541— (9) + (11) 
K Ve Vy = 53 25 19 • 334 — (20) + (21) 
KVySp =43 59 30-194- 
9-846 6079 428 + 21333 
9-904 7408 218 + 15625 
9-841 7062 768 + 21808 
- (43) + (44) 
7 |— (9) + (H)( 
l{-(20) + (21){ 
6 (43) + (44)} 
9-924 5322 060 
9-593 0550 414 
9-593 0550 414 
0-331 4771 646 
0-331 4826 500 = Log. des Verhältnisses der beiden Dreieckseiten. 
+ 54 854 
5-4854 + 2-1334 (9) 
2 • 1334 (11) + 1 • 3363 (20) - 1 • 5625 (21) + 0 • 2262 (25) — 1 • 1540 (42) + 
+ 3-3349 (43) —2-1809 (44) — 0-5810 (53) + 0-5810 (54) 
§.51. Die Grössen [1], [2], [3] ... ansgedrückt durch die Factoren I, II, III, 
[11 = 0 
[2J = 0 
[3] = — VI — 1-3703 XXIV 
[4] = — V + VI + 1 • 9399 XXIV 
[5] = 0 
[61 = 0 
[7] =0 
[8] = 0 
[9] = — I — 2 • 1334 XXIV + 2 • 1334 XXXI 
[10] = 0 
[11] = + I — VI + 3-9379 XXIV — 2-1334 XXXI 
[12] = + VI — 1-8046 XXIV 
[13] = 0 
[14] = + IV- 1-7566 XXIV 
[15] 
[16] 
[17] 
[18] 
[19] 
[20] 
[21] 
[22] 
[23] 
[24] 
[25] 
[26] 
[27] 
[28] 
= — V — 0-9076 XXIV 
= + I -II — 1-5624 XXV+ 1-3363 XXXI 
= + II — III + 5-4798 XXV — 1-5625 XXXI 
= + III — IV — 3-9174 XXV 
= + IV — V 
= + V — VI 
= — l + VI + 0-2262 XXXI 
= + X —1-0346 XXV 
= 0 
= — IV — 1-2272 XXIV 
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