Valerio, Luca - De centro gravitatis solidorum

Valerio, Luca, De centro gravitatis solidorum, 1604

Table of figures

[Figure 31]

[Figure 32]

[Figure 33]

[Figure 34]

[Figure 35]

[Figure 36]

[Figure 37]

[Figure 38]

[Figure 39]

[Figure 40]

[Figure 41]

[Figure 42]

[Figure 43]

[Figure 44]

[Figure 45]

[Figure 46]

[Figure 47]

[Figure 48]

[Figure 49]

[Figure 50]

[Figure 51]

[Figure 52]

[Figure 53]

[Figure 54]

[Figure 55]

[Figure 56]

[Figure 57]

[Figure 58]

[Figure 59]

[Figure 60]

1

Si parallelepipedum AB, cuius axis CD, ſectum in
duo parallelepipeda AE, EN, quare & axis CD, in
axes CL, LD, parallelepipedorum AE, EN. Et ſint
centra grauitatis; F, parallelepipedi EN, & G, paral
lelepipedi AE, & H, parallelepipedi AB, in medio cu
iuſque axis ex antecedenti. Dico eſse FH, ad HG,
vt parallelepipedum AE, ad EN, parallelepipedum.
Iungantur enim diametri baſium oppoſitarum, quæ per
puncta axium D, L, G, tranſibunt, ADM, KLE,
NCB; iamque parallelogramma
erunt AB, AE, EN, DB, DE,
EC, propter eas, quæ parallelas
iungunt, & æquales: quorum bi
na latera oppoſita ſecta erunt bi
fariam in punctis C, L, D, per
definitionem axis: punctum igitur
F, in medio rectæ CL, oppoſi
torum laterum bipartitorum ſectio
nes coniungentis, erit parallelo
grammi EN, centrum grauitatis.
Eadem ratione & parallelogram

38[Figure 38]
mi AE, centrum grauitatis erit G, & H, parallelogram
mi AB. Vt igitur parallelogrammum AE, ad paralle
logrammum EN, hoc eſt, vt baſis ME, ad baſim EB;
hoc eſt, vt parallelogrammum MO, ad parallelogram
mum OB: hoc eſt, vt parallelepipedum AE, ad paral
lelepipedum EN: ita erit FH, ad HG. Quod de
monſtrandum erat.

Text layer

Text normalization

Search