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# Title: Leibniz-Handschriften zur Mathematik LH 35, 12, 2
# Folio 174v, page id 00068195:0348
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068195&page=348
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dZco  ett v aequ. A. Z - v aequ. B. C0v aequ C
Zoaqu. BH1 vep aequ. A + e p B. Ergo V aeqo B - AC C. - 1 
EXZ et ZCo aequ B + d B - A aqu. B es- bd + Bd - A
Vago C
co
-d
Zaqu. _1h + 2g + 3l + am
e -d
 aequ d B- A
et-dip. Ergo
quaegod B - A
Coaequ. BC eB - A
Eequ. vC- a
dB- A
nom cunouvasmamne uB. 1. nas ravros
Ernmnos) arct  eane an in g 1. rungos nonger vogut
mn enommers in ummo anub AE  egem nnt po 30g 55 
 
in ut et s mermo meno Hd 1r pr 15 cr 743 pa +Es 
ag nimone uemng ran e Ess egacennt ugnntg wres
e Cemont
sumu mwg mmunranio v.b3 ero muno H L 3. rs
agu HL a it Et n  ngaga vanguro in 110 +o
tt egnunch wonech ergo in g) angoret eneon va
 i moe mogan nesur ymennarges nnch vne enon aanch
e
07dE prr  3Eb  (33∞38  E p caro (38 a bE)Y muie
∞ un unian)
vi rebung guo teguros gacen bes est angute (33 unu
autuma 0 d nance vio . uri perogognans ans
cromnes po erao in ugu enn engnnmoh ausogenns
gise
anpugarot per juggauo aumra mamns tas
aus, 6 Cdliutrapo
nout
er in crouuramuo 17 t1 108 mongar os rrmatso
ogngmemesoorer in unnepea intim engunemmr ausugurres
 mnuao
0 X9 DB Min X
0 Atu X - Xv9
L2. abiv X = v2
Xps abos. X. alid.3 3
XX - vv
codequ. C
a.
a + b.
atb+c. a+b +c+8
aa + bb +cc + dd + ec.
aa
y. ab + ac + bc
Laqu. abc + abd + Bc8 + bed
X equ. 4X + 3Xy - 3 + a.
X + pXX + gX + Y aqu. 0.
X aqu. P + FP +
X aequ. a.
A+ aequ. 2y + aa
X a + b + C +0
ab aequ y
aAbb aequ.
1b aequ.
a67 aequ.
ab flc +dea
a+ - 1
a V-
+a4 4 a t-1
SI equ. 2 
a (= 2 - 1 (=)
+
2aa ((2) aqu bl
1 + s+2 + 31 - (02 aequ. b. 16.
((2) + 2F2 aequ bb aequ. 6.
tngns.
Data tangente arcum invenire
de aqu.
arcus a radius r.
- + + t - + + l’e
3YY
5r 7r6 9r9
quadr 1 - 1 + 1 = 1 + L = 1 et
+ L et
a + - b  Va = s- b
e
et =
a 12- i. L
e
a
a et =1