Valerio, Luca, De centro gravitatis solidorvm libri tres

Table of figures

< >
[Figure 111]
[Figure 112]
[Figure 113]
[Figure 114]
[Figure 115]
[Figure 116]
[Figure 117]
[Figure 118]
[Figure 119]
[Figure 120]
[Figure 121]
[Figure 122]
[Figure 123]
[Figure 124]
[Figure 125]
[Figure 126]
[Figure 127]
[Figure 128]
[Figure 129]
[Figure 130]
[Figure 131]
[Figure 132]
[Figure 133]
[Figure 134]
[Figure 135]
[Figure 136]
[Figure 137]
[Figure 138]
[Figure 139]
[Figure 140]
< >
page |< < of 283 > >|
1ad T, ita fiat T ad ZY, cuius Zω, tribus GE, EH, V
ſimul ſit æqualis.
Dico ABCD portio­
nem ad cylindrum SO eſse vt ωΥ ad ΥZ.
Abſciſsa enim GK ipſi EG æquali, cylin­
drus PN circa axim GH, & conus KEN
conſtituantur vt in præcedenti.
planum igi­
tur abſcindens portionem facit fruſtum coni
KEN, quod ſit KLMN, cuius minor ba­
ſis circulus, cui diameter LM; maior autem
cui diameter KN.
Et vt eſt GE ad EF, hoc
eſt GK ad SH, ita ſit EF, vel SH, ad I.
vt igitur in præcedenti, oſtenderemus cylin­
drum SO ad cylindrum PN eſse vt I ad
GK ſiue ad EG.
Quoniam igitur ſunt ter
næ deinceps proportionales GE, EF, I, &
X, T, ZY, eſtque vt FE ad EG ita T ad X;
erit vt I ad EG, hoc eſt vt cylindrus SO ad
PN cylindrum ita ZY ad X.
Et quoniam eſt vt
GE ad EH, ita EH ad V: hoc eſt, vt GK ad
LH. ita LH ad V: & ponitur X tripla ipſius
83[Figure 83]
EG, hoc eſt ipſius GK, vt autem eſt triplaipſius GK ad
tres deinceps proportionales GK, LH, V, ita eſt cylin­
drus PN ad fruſtum LKNM; erit vt X ad tres GE, EH,
V ſimul hoc eſt ad lineam ωZ, ita cylindrus PN ad fru-

Text layer

  • Dictionary
  • Places

Text normalization

  • Original

Search


  • Exact
  • All forms
  • Fulltext index
  • Morphological index