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# Title: [Physica, Id Est, Scientia Rerum Corporearum, In Decem Tractatus Distributa] Physica, Id Est, Scientia Rervm Corporearvm, In Decem Tractatvs Distribvta (shelfmarks Leibn. Marg. 7:1-2; ZEN Leibn. Marg. 7:1-2)
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ET VERBORVH.
duomodo de quo tempore pondere in sieu perpendiculari. d i17.
chorda cen(a rCdUCACUT. 98. 2d 1OL ad 122.
Chordae tensio.
Porest eadem chorda modo
plus, modo minus cendi: camdem
aurem esse proportionem censionum
quae est vicium cendentium, octen-
dieur.
. 62
Explicaneur accelerari mOrus
chordae cenlae, pullarae, de aliqui este-
ctus inde deducuneur. 61. X 62
Declaratur quid accidat cum le
chorda pullata restieuie, cum in mo-
cu parcium, cum in accelerarione
morus. ium pro tempore reductio.
nis, cum pro relocieare acquilica à
punctis.
a 63, 2d66
Spacium percurrendum à chor-
dis plus vel minus censIs declaratur.
68.
Triplex modus cendendi chor
dos affertur, explicarurque illarum
mocus in reductione.
69. &e 70
Ingenria pondera possune ap.
pendi perexiguis funiculis, licer hi
minime FTANSANEUE.
In chorda plicacili, qua cro-
chlearum opera, pondus Cuctineeur,
non maior vis rentionis imprimicue
2b appensa pondere, quam cori chor-
da excentae, et secundum lineam re-
etam polcae.
129
Tenvissimis silis mulciplicatis
ingens pondus lustineri porest: Cx
maxima vero censione, chordx iplae
non modo calorem, Cedecionem con-
CipiunE.
228
De ponderibus appen(is chor-
da renta, et vi centionis. 1O1. ec
2∞2.
Chordx verinque aftirxe sne in
Aru horixoncali, line inclinaro incur-
uaneur in parabolam. 103, 104. e 105
De chordu censa proprio
Chorda tensa reductio.
In eadem lonsicudine de di-
verla censione scomencorum chorda-
rum, cempus cotalis reductionis de
proportio velociratis acquilicae expli-
CaCME.
Dato tempore quo percurritur
spacium ab extremo chordae magis
cenla puncto, decerminatur spacium
extremi puncti chorda minus cenla,
idem octendicur in inae qualibus aeque-
Ten(IS.
Chorda eR in sicu recto quando
nulsum Facicangulum.
Ovaruor lunc coningationes in
tentionc chordae in scu recto. ibid.
Ouomodochorda vario modoren
Pa rumpacur ex quando.
Triplex afterrur modus redu-
etionis chorda cenlae, ee proporcio.
72.
Declaratur quale sic spacium
confectum in reductione.
EXplICANCHE MOTUS, _ TeMpUS
in reductione chordarum diversae lon-
vicudinis e eiusdem centionis. 73
Porest chorda cen Ca ita secari, ve
Tegmentum, vel duplo vel criplo ci
eius reducarur, quam rora chorda. 7 4
Explicaneur relocicaris oradus,
de proportio cemporis in redoctio.
ne primi ee secundi modi, chor-
darum inaequalium x que cen saeum.
74. 8 75.
DererInAEE renso minoris
chorda ve sic aequalis rensionis cum
maiore.
Duarum chordarum inaequalium
ae que rensarum vis declaratur se pon-
dus quod adducieur.
Declaracur maximum pondusi
quod rum, e comparacur in chordn