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# Title: Leibniz-Handschriften zur Mathematik LH 35, 5, 14
# Folio 17v, page id 00068032:0034
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068032&page=34
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l
e
ea
continue proportio
B- l A aeqo
ie qu
1c - 14
B tC aequ
B- C aequ
datur autem
Datis ergo duobus
quaeritur
X
nater
B datur ergo et LBXF.
A.
lA-
l
A- D.
1.
Ergoet lB. C
lB et lB-C
nt ge wicste don
lC
venb anrdu regeln zenn
will tuon sie smipsiobe feb) mon alt gewist
0g
A 4 a
les
uepum non dio geguicst corder gehi
04
(
lastt, sgz se  non soyores
heeum die genlichte in de sise grhobe nenen
in odalis a. b. C et C. quaertur
pvme duo diu ordinalis fingntro bitiu seustu
sed Nela nmerus nimis maenus ssasisura
man bondea duris dic Legendae Re
logarithmicas diu linensia aequationes in numeris
aso solvien. Ersert man habe elliche logarithincas
cras din ordinate eut nnando gehu, bustehu
sede dic logaricham sind nna
L. L erc dit undius; din mm inun aeso
aut eantro lanque stabis.
stillus iri pays praecedenti, nars ayt. by) ex
eeni nn dist curvae n miliso ordinalis
X
parallelis plonis ubrae imandro also du die po-
lentiae grque emanim ubrotomun muser ulle.
mase aut ed nenl extreme Nabgens extremi
guaeado lineae regi dae perpendiculariter
in die sote gosus s hen man die obrom
d  Lum Porestinb; bio qae austanus
9.
da uam saxe nostandus) a
e
toit
d
aus de unte cd extremitat De
furssa, und reso crenitro inesst
srttonne. Scaendus sie rustimum addiaect
sint ab utraque parte it
Iden
neit nun omnes possibile
radies, und ner rugruis.
pl
at