DelMonte, Guidubaldo, Mechanicorvm Liber

Table of figures

< >
[Figure 201]
[Figure 202]
[Figure 203]
[Figure 204]
[Figure 205]
[Figure 206]
[Figure 207]
[Figure 208]
[Figure 209]
[Figure 210]
[Figure 211]
[Figure 212]
[Figure 213]
[Figure 214]
[Figure 215]
[Figure 216]
[Figure 217]
[Figure 218]
[Figure 219]
[Figure 220]
[Figure 221]
[Figure 222]
[Figure 223]
[Figure 224]
[Figure 225]
[Figure 226]
[Figure 227]
[Figure 228]
[Figure 229]
[Figure 230]
< >
page |< < of 288 > >|
87COROLLARIVM
16 Huius.15 Huius.
Ex quo patet, ſi funis fuerit religatus in G, &
circa orbiculos, quorum centra ſunt BCD reuo­
lutus; potentiam in R pondus ſuſtinentem ſimili­
ter ponderis Q quadruplam eſſe.
orbiculus enim,
cuius centrum A, nihil efficit.
Si autem in R ſit potentia mouens pondus. dico
ſpatium ponderis moti quadruplum eſſe ſpatii
potentiæ.
Moueantur centra CD orbiculorum vſq; ad
ST; erunt ex ſuperius dictis CS DT ſpatio
potentiæ æqualia; & per CSDT ducantur Hk
VX NO YZ horizonti æquidiſtantes; & dum
centra CD ſunt in ST, ſit pondus Q, hoc eſt
punctum P motum in 9.
& quoniam funis EF
GHKLMNOP æqualis eſt funi EFGVX
LMYZ 9; cùm ſit idem funis: & funes circa
ſemicirculos NIO H αk ſunt æquales funi­
bus, qui ſunt circa ſemicirculos YdZ VβX;
demptis igitur communibus EFGH kLMN
& O9; erit P9 ipſis NY ZO VH Xk ſi­
mul ſumptis æqualis.
quatuor autem NY ZO
VH Xk ſimul quadrupli ſunt DT, hoc eſt
ſpatii potentiæ; ſpatium igitur P9 ponderis
quadruplum eſt ſpatii potentiæ quod demon
ſtrandum fuerat. 174[Figure 174]

Text layer

  • Dictionary
  • Places

Text normalization

  • Original
  • Regularized
  • Normalized

Search


  • Exact
  • All forms
  • Fulltext index
  • Morphological index