Newton, Isaac, Philosophia naturalis principia mathematica, 1713

Table of figures

< >
[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]
[Figure 141]
[Figure 142]
[Figure 143]
[Figure 144]
[Figure 145]
[Figure 146]
[Figure 147]
[Figure 148]
[Figure 149]
[Figure 150]
< >
page |< < of 524 > >|
1
Sit ABLGlobus, Ccentrum ejus, BPVRota ei inſiſtens, E
centrum Rotæ, Bpunctum contactus, & Ppunctum datum in pe­
rimetro Rotæ.
Concipe hanc Rotam pergere in circulo maximo
ABLab Aper Bverſus L,& inter eundum ita revolvi ut ar­
cus AB, PBſibi invicem ſemper æquentur, atque punctum illud
Pin perimetro Rotæ datum interea deſcribere Viam curvilineam
AP.Sit autem APVia tota curvilinea deſcripta ex quo Rota
Globum tetigit in A,& erit Viæ hujus longitudo APad duplum
97[Figure 97]
ſinum verſum arcus 1/2 PB,ut 2 CEad CB.Nam recta CE(ſi
opus eſt producta) occurrat Rotæ in V,junganturque CP, BP,
EP, VP,& in CPproductam demittatur normalis VF.Tan­
gant PH, VHCirculum in P& Vconcurrentes in H,ſecetque
PHipſam VFin G,& ad VPdemittantur normales GI, HK.

Text layer

  • Dictionary
  • Places

Text normalization

  • Original

Search


  • Exact
  • All forms
  • Fulltext index
  • Morphological index