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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 2a
# Folio 101r, page id 00068197:0201
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Minimam ducere a puncto dato ad
dam datam
Hi, x
EF
CBaequ b. ADa
A aequ.. V. CA aequ.Z
aque AE Ta
ABaequ a. BL aequ. b
a
FG
GF
BF aequ ∞. EG aeq . y.
AH aequ B. HGaeqo V.
a (AFL FM
aextrme
bl1 wGn) V+Gr
 seu
AHHZ
Gm GmIl atxtFM
Ergo: GM = FM B = a +XAFM
rursus a a +x + FM
6II
a
V + a FM
per prius FM aequ atx. 1  = Z _ AAp
per posterius (M  a + X- v
in hisiduob aequatione duorum
a
2
= 1.
s
1t
F A aL+tE
s
M eSit V= a -X
facile tobetur primum
vaborum ipsiqus F
democ y.
sollantur y. X. it restent folum ∞Z, inde aequaluria aqua
tion
evonuo ad Tangentes adhibendo et relatione dab
dutam inter X. y. itahabelitur retata inter X. D ad
cu
hoc revocetur primum ad langentem, ac denique ecripci
ad V omnium possibum minimam, quae est
ine ea
tum
Hcmiaarre
Nper
clationem iera et rationem inter a er  bitur
quaesitam Hinc nova aequatio pro minimis Conicis va
tam
ulilis euit forte hit calculus pro crenscendentibus unzaquim
prodibit. Ao
inveuendu ubi circulus eelicem vel aliam pangul
seu quomodo ex purcto eato Centro circuli, minimm
duentur ad beluem nam facicius est minimas inverure
a
ta ngentes 
transcendentim quam