Baliani, Giovanni Battista, De motv natvrali gravivm solidorvm et liqvidorvm

Table of figures

< >
[Figure 1]
Page: 17
[Figure 2]
Page: 20
[Figure 3]
Page: 21
[Figure 4]
Page: 22
[Figure 5]
Page: 23
[Figure 6]
Page: 24
[Figure 7]
Page: 25
[Figure 8]
Page: 26
[Figure 9]
Page: 28
[Figure 10]
Page: 29
[Figure 11]
Page: 30
[Figure 12]
Page: 31
[Figure 13]
Page: 32
[Figure 14]
Page: 33
[Figure 15]
Page: 34
[Figure 16]
Page: 36
[Figure 17]
Page: 37
[Figure 18]
Page: 38
[Figure 19]
Page: 39
[Figure 20]
Page: 40
[Figure 21]
Page: 41
[Figure 22]
Page: 42
[Figure 23]
Page: 43
[Figure 24]
Page: 44
[Figure 25]
Page: 45
[Figure 26]
Page: 46
[Figure 27]
Page: 47
[Figure 28]
Page: 50
[Figure 29]
Page: 52
[Figure 30]
Page: 53
< >
page |< < of 177 > >|
1
PROPOSITIO XVI. PROBL. VIII.
Data linea perpendiculari, & plano decli­
nante; reperire in perpendiculari produ­
cta punctum, quo perveniat grave eo tem­
pore, quo pertransit planum inclinatum.17[Figure 17]
Data sit perpendicularis AB, cui connexum
planum inclinatum AD.
Oportet in AB producta reperire punctum, quo
perveniat grave eo tempore, quo pervenit in
puncto D.
In puncto D perpendicularis erigatur ad AD, &
protrahatur usquequo coeat cum AB produ­
cta in E, & E est punctum quaesitum.
Quoniam triangula, ADE, AEC sint aequian­
gula, cum anguli ADE, AEC sint aequales,
nempe recti, & BAD communis, sunt etiam
similia, ergo ut AC ad AE, ita AE ad AD,
unde tempora per AD, & AE sunt aequalia.
Per 32. prim.
Per 4. sexti.
Per 4. sexti.
Per 14 huius.
Corollarium
Hinc est quod super plano AC erit AD men­
sura diuturnitatis motus peracti super AE.

Text layer

  • Dictionary
  • Places

Text normalization

  • Original

Search


  • Exact
  • All forms
  • Fulltext index
  • Morphological index
Impressum