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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 1
# Folio 109v, page id 00068196:0216
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Videtur eodem modo ducatitur (G)Q, (GDZ ex (G) et (G)
qu. GC, (G) C ex G et (C) idemque prorsus erit catcalus. angulis tantum
existentibus priorum complementalibus ergo uti habuimus aegus
15 et 26; ita similiter habebitur aequ. (2). (24) in qua erunt
seu de deq. a C; ita nunc similiter eodem plano calculo nisi quod
pro Z substituitur alia, C152Y (pe 1. Z), obtinebitur aequatio
(21).
obtinebuntur, aequationes duae una in qua 25, AB, BG in altera)
eg
eodem et praeterla dcgs, d25 absente dpe harum absente CG, et QG.
Ope 20 et 22 tollendo aequdGZ dequ: d4G siet aequ inter AB, BG;
quam proin. sed aequs. 20 et 22 necessario debent coincidere, alioqui
haberetur relatio inter AB, BG. Ergo sunt revera aeqq. tres; 15,e0, 21
quarum ope tollendo AB BG, sane habetur qAequatio
inter CG, 2G,, dcg., d 25, sed nondum praevider potest fore proposita
tractabiliorem.