Clavius, Christoph, Geometria practica

Table of figures

< >
[Figure 81]
[Figure 82]
[Figure 83]
[Figure 84]
[Figure 85]
[Figure 86]
[Figure 87]
[Figure 88]
[Figure 89]
[Figure 90]
[Figure 91]
[Figure 92]
[Figure 93]
[Figure 94]
[Figure 95]
[Figure 96]
[Figure 97]
[Figure 98]
[Figure 99]
[Figure 100]
[Figure 101]
[Figure 102]
[Figure 103]
[Figure 104]
[Figure 105]
[Figure 106]
[Figure 107]
[Figure 108]
[Figure 109]
[Figure 110]
< >
page |< < (83) of 450 > >|
11383LIBER SECVNDVS. rectam AI, menſurare poteris, cum ſit exigua) notus remanebit deſcenſus ob-
liquus IC.
2. Qvod ſi terminus C, in fundo cerni nequeat, inſpiciendum erit ex D,
&
E, aliquod aliud ſignum K, in valle, & obſeruandi anguli BDK, BEK, per ra-
dios DK, EK.
Ex his enim rurſus profunditas AB, vel KL, deprehendetur, vt in
problemate 4.
docuimus.
Qvin etiam, ſi in plano vallis commodè duæ ſtationes fieri poſsint: cog-
noſci ex illis poterit altitudo montis AB, vel IM, perea, quę in problem.
2. ſcri-
pſimus:
deſcenſus vero obliquus IC, hoceſt, interualluminter I, & C, ex iis,
quæ in problemate 7.
tradita ſunt.
3. Eandem denique profunditatem CH, perſcrutari licebit ex altiore
monte N G, dummodo infimus terminus C, minoris montis ex cacumine N,
appareat, vel aliquod aliud ſignum in valle;
non aliter, quam in problemate 18.
vel 19. altitudinem minorem ex maiori incognita indagare docuimus. Nam
hic maior altitudo eſt NG, &
minor CH, cuius terminum C, ex N, cerni poſſe
ſtatuimus.
4. Absqve numerorum multiplicatione, ac diuiſioneres peragetur, vt in
antecedentibus dictum eſt.
FINIS LIBRI SECVNDI.
48[Figure 48]

Text layer

  • Dictionary

Text normalization

  • Original

Search


  • Exact
  • All forms
  • Fulltext index
  • Morphological index