Archimedes - Archimedis De iis qvae vehvntvr in aqva libri dvo

Archimedes, Archimedis De iis qvae vehvntvr in aqva libri dvo

Table of figures

[Figure 61]

[Figure 62]

[Figure 63]

[Figure 64]

[Figure 65]

[Figure 66]

[Figure 67]

[Figure 68]

[Figure 69]

[Figure 70]

[Figure 71]

[Figure 72]

[Figure 73]

[Figure 74]

[Figure 75]

[Figure 76]

[Figure 77]

[Figure 78]

[Figure 79]

[Figure 80]

[Figure 81]

[Figure 82]

[Figure 83]

[Figure 84]

[Figure 85]

[Figure 86]

[Figure 87]

[Figure 88]

[Figure 89]

[Figure 90]

3512DE IIS QVAE VEH. IN AQVA. m productam per pendicularem eſſe ad ipſam e f, quam
quidem ſecet in n.

D_vcatvr_ enim à puncto g linea g o ad rectos angulos ipſi
e f, diametrum in o ſecans: & rurſus ab eodem puncto ducatur g p
ad diametrum perpendicularis: ſecet autem ipſa diameter producta
lineã e f in q. erit p b ipſi b q æqualis, ex trigeſimaquinta primi co
nicorum: & g p pro-
11cor. 8. ſe-
xti.

21[Figure 21] portionalis ĩter q p, p o
quare quadratũ g p re-
2217. ſextĩ. ctangulo o p q æquale
erit: ſed etiã æquale est
rectangulo cõtento ipſa
p b, & linea, iuxta quã
poſſunt, quæ à ſectione
ad diametrũ ordinatim
ducuntur, ex undecima
primi conicorum. ergo
3314. ſexti. quæ est proportio q p
ad p b eadem est lineæ,
iuxta quã poſſunt, quæ
à ſectione ducũtur ad ip
ſam p o: est autem q p
dupla p b: cũ ſint p b,
b q æquales, ut dictum
est. Linea igitur iuxta
quam poſſunt, quæ à ſe-
ctione ducuntur ipſi-
us p o dupla erit: &
propterea p o æqualis
ei, quæ uſque ad axem,
uidelicet ipſi k h: ſed eſt p g æqualis k m; & angulus o p g angu-
4432. primi lo h k m; quòd uterque rectus. quare & o g ipſi h m est œqualis:
554. primi.& angulus p o g angulo _k_ h m. æquidistantes igitur ſunt o g, h n:
6628

Text layer

Text normalization

Search