Huygens, Christiaan, Christiani Hugenii opera varia; Bd. 1: Opera mechanica

Table of figures

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[151] Pag. 276.TAB.XXXI.Fig. 2.a a m f k b e @ b a g a f b b h
[152] Fig. 1.h g k h d a b c f e l
[153] Pag. 286.TAB.XXXII.Fig. 1.A E C E E D B G
[154] Fig. 2.H N K M
[155] Fig. 4.B A D C
[156] Fig. 5.A E E C H D G B
[157] Fig. 6.A C C C C H G K E F D D D D
[158] Fig. 3.G F F B D D C D A F A E E H
[159] Fig. 7.K L R Z Y H V N S P A C E B X T M G Q O
[160] Pag. 308.TAB.XXXIII.Fig. 1.P F Q K H L R G B E C N O 3 A 2
[161] Fig. 8.R G M K N D B V C A
[162] Fig. 7.R d D G g B h H E V C u A c
[163] Fig. 2.B F G C H A K D E
[164] Fig. 4.A B G F E C D
[165] Fig. 6.T G D H B E M L N C K I S P F V R Q O A
[166] Fig. 3.A E G B D F C
[167] Fig. 5.N K F E C B A H L V W R G
[168] Fig. 9.Z R A X H C B D M K S Q G
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210132CHRISTIANI HUGENII
DEFINITIO XIV.
11De centro
OSOILLA-
TIONIS.
SI fuerint in eodem plano, figura quædam, & li-
nea recta quæ ipſam extrinſecus tangat;
& per
ambitum figuræ alia recta, plano ejus perpendicu-
laris, circumferatur, ſuperficiemque quandam de-
ſcribat, quæ deinde ſecetur plano per dictam tan-
gentem ducto &
ad dictæ figur æplanum inclinato;
ſolidum comprehenſum à duobus planis iſtis, & par-
te ſuperficiei deſcriptæ, inter utrumque planum in-
tercepta, vocetur Cuneus ſuper figura illa, tan-
quam baſi, abſciſſus.
In ſchemate adjecto, eſt A B E C figura data; recta eam
22TAB. XXI.
Fig. 3.
tangens M D;
quæ vero per ambitum ejus circumfertur,
E F;
cuneus autem figura ſolida planis A B E C, M F G,
&
parte ſuperficiei, à recta E F deſcriptæ, comprehenſa.
DEFINITIO XV.
D Iſtantia inter rectam, per quam cuneus abſciſ-
ſus eſt, &
punctum baſeos, in quod perpen-
dicularis cadit à cunei centro gravitatis, dicatur
cunei Subcentrica.
Nempe in figura eadem, ſi K ſit centrum gra-
33TAB. XIX.
Fig. 3.
vitatis cunei, recta vero K I ad baſin ejus A B E C
perpendicularis ducta ſit, &
rurſus I M perpen-
dicularis ad M D;
erit I M, quam ſubcentri-
cam dicimus.
PROPOSITIO VII.
CUneus ſuper plana figura qualibet abſciſſus,
plano inclinato ad angulum ſemirectum,

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