DelMonte, Guidubaldo, Mechanicorvm Liber

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121
Sit cuneus ABC; & AB
ipſi
BC æqualis.
diuidatur
AC
bifariam in D, iunga
turq
; BD; erit BD ipſi AC
perpendicularis
; & AD
ipſi
DC æqualis, triangu­
lumq
; ABD triangulo C
BD
æquale.
fiant deinde
triangula
rectangula EFG
HIk
non ſolum inter ſe,
verùm
etiam vtriq; ADB
& CDB æqualia.
ſitq; cy
lindrus
LMNO, cuius perimeter ſit æqualis vtriq; FG kI.
&
LMNO
ſit parallelogrammum per axem.
fiatq; MP æqualis
FE
; & PN æqualis HI.
ponaturq; HI in NP, circumuolua­
turq
; triangulum HIk circa cylindrum; & ſecundùm kH helix
deſcribatur
NQP, vt Pappus quoq; docet in octauo libro propo
ſitione
vigeſima quarta.
ſimiliter ponatur EF in MP, circum­
uoluaturq
; triangulum EFG circa cylindrum; deſcribaturq; per
EG
helix PRM.
cùm itaq; PMPN ſint æquales EFHI, erit
MN
æqualis ipſi AC, & cùm helices PRM PQN ſint æquales
lineis
EGHk; helices igitur ipſis ABBC æquales erunt.
cu­
neus
ergo ABC totus circumuolutus erit circa cylindrum LMNO.

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