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# Title: Leibniz-Handschriften zur Mathematik LH 35, 8, 30
# Folio 111r, page id 00068124:0221
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A Vertex conchoidis AC. e  polus
in t
Camyen
recto eductu 10 juhii
inG, ut fiat
 167 (
Conchoidis adrat
G aequalis CR. Augo
recto educatur GV occunen
nonnae RZ in V. undea
angulo verecto ad 
e partes A erigatur
ee
C dupla CRetjuncta A
et erit tangens
Spec
lo
e
e
on
C0 producatur
ecgre
anul G
iugen
CAB a+RH
RCOHHC RH
EH
Ejus
es
gss
3a
a
AB RC 
eIX s 
co
E
a
nen R C.
apporma
a
EgoRuc
 Ra
MarpCK
ne aR
net
AC A24
sit condhoides cujus
Quaeritur tangens.
cogrta ver tex A. potus eo
norma 9R
N cos) et ex  patet Ccurvano pys ut
Ck I VG
dum et Aque f
hinise
RC.
Geneva
sila in lo Citur Rtinc
b
quod infra
ii CH ducenia
et recta parallela ipsi Xn quae
es
ex
scilice, etiert tangeis ut patet. quaeri
C+
CH ad H
T
in quo TH paralleta KC.
ut ne ad Ck, quaenitur ergo relatio
et sit E
Ken est rectus nam recta
nC ad CK. Angulus
KC ahorda est arcus infinite parvi ergo tangens circul
ex pototo, intervalo aX vel cot descripti
et angulus THC etiom rectus, sed ut triangulus
e
habeamus simile Vlo
de
efficere possumu ideo infra quia et punctai r. P
NCk, nec statim id
utendm et ducatur rir porallela. Habe bit
tiangulum
RMV. etiam rectam ulum infinite.
parvumu cujus dantur latera pronducta
et tertius
c
angulus ad M. Ergo per  ducendo L
da cd5, angulo scdR etiam recto
hiangulim
do c0 in
seu
RcS simile Vlo
Cto. Ry
paret fore
Kprs
E, et ducendo GV patalleror c05
etiam angulo rect
adedque RE, C
60
tons fereta
occurrentum normae
Siut RM, eY
(in V