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# Title: Leibniz-Handschriften zur Mathematik LH 35, 12, 2
# Folio 61v, page id 00068195:0122
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X = s1
rx+rs
Lsix +hrk 
Anguli Tutfectum in
quilusseto X
septisectio X ZrX +X- grxtres
Nonisectio X pip Avix  gix essu.
Numeri ita oriuntur
1
e
50 105
e
1102
Y radius
ssubtensa arcus dati
X subtensa portionis
quaesitae
Nota non refert an
Sscribamus am -s
 quia  pro X scribenddo
=y possunt signa
om parium termino
35 112 294 rum, qualis est hic ullian
-9. 44.756 450
mutari, manentibui
 signis imparium
tam aequationes hae re solvi possunt per Ponendo X aequ d +m
et lm aequerr et l + m aequ-rrs lam aequ +r
et 1 + m aequ = Y S et l + m aequ. + VEY
ergo. puoi rrisectione cum sit In aego er fist laequ. rr et Y + n aqu Y
n m
son am 4rs M aequ - p
et m+ : Y5 aequi a r S- r
et M equ.  = = rs + S+rs - r0.. pro I eodem modo
tantum quod signum radicis mutatur, itaque habemus generatem
expressionem sectionis anguli in partes
e
sit radius 1. seu unitas, et sub tausa anguli secandi s, uit
et subtensa partionis inguli quesitae ert sit x, eut
erit X aequ. vs+ 5 + S 1 - 1 4 825 - 2255 - 1
vel Xago is+ s- +-
unde posita  ordinata V abscissa
 2soi sideteam iea e