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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)
# Folio 537, page id 779782283:0623
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19. 3
L. IB. V. DE RESISTE N Y E A CORPORVM. 537
rectangulum MY, quod est duplum non crescir porentia, led decrelcit
SectOris MFO; aE FOTA MIF decurrie rehiltentia.
eancum Eparium MFO, inaequali
moru, lecundum omnes partes; de
si Cx puncto Z, IOVCAELL FOLA,
aequali mocu, decurret rectangulum
MB aequale MFC; est enim lubdi
plum MZ; nam FB aequalis suppo-
niEuE aECUI ZZ, qui repraelentae
motum comperentem puncto X;
igicur momeneum corius rectis MF,
perinde Ce haber, acque (I rOTUS in
PUNCtO Z, appenderetur; vel cius
Subduplum in puncto F; nempe
pondus in F cancum praestat in F2-
tione momenri, quancum eius du-
Dlum in Z; CUI CINE MOMeNEA VE
distancia, aequalium scilicet ponde-
rum; igitur momenca aequalia, in-
aequalium ponderum; E pondera
sine re distancia permurando; v. 8.
pondus F, ad pondus Z, ve distan-
cia ZMI, ad dictanciam FML, VE COn-
Icac ex dictis; isitur eancum est mo-
mencum, torius rectis, appensi in
Z, quancum eius Cubduplis appen-
A IN F.
10. In recte non crelcit poten-
tia, led decreleit relistentia; v. 8.
sic rectis AC; sic darum pondus in
Fab. 2. A; Sc aequale in D, verimque mo-
meneum aequale est; cum viricm,
cum relistencia; eraduCaLIE PON-
dus D, in F resistentia A, est (ub-
duplaprioris; scilicer ratione mo-
cus, ue dictum est Cupea; igicur mo-
mentum F. est duplum, momenti
A, Per ax. 4. licer eadem porentia
EIE in E, quae in D; Sed in F, cum
relistentia subdupla comparata, ha-
bec duplum momencum; pari mo-
ao in P, haber rriplum; in C, qua-
druplum; licei eadem CIc; quia in
F haber luberiplam rehistenciam; in
C, lubquadcuplam; isicue in recte
11. In vecte, quo proxius ad
cenrrum accedirur, maius est po
centix momencum, quia minor est
relistentia; quia minor eA MOEUS;
v. 8. Porencia admoca puncto F, Fa- F18. 9.
cilius Pustinebie pondus in C, quam Fab. 2.
in D; in B, quam in C, Xc. e quo
propius accedet ad centrum MI
pondus, eo Facilius Custinebitur; r2-
eio patet ex dictis; nempe quo mi-
nore motu monetur, minus relisties
Per ax. 5. Ced iuxca cencrum, mino-
LC MOEU IOUCEUE.
12. Flinc ( rectis proprio pon-
dere, vel extrinleco appenso tran-
sacur, iuxca centrum Frangeeur;
nempe in ea parre Frangetur, in qua
minus resistie; sed iuxta centrum
minus relistie, per n. L1. igieur in
illam parcem, maius es Porencia
momencum, quam in aliam; led il-
la pars, quae minus relistie, Facilius
EupCraCUE, PeF 2X. 1. _ 4.
13. Si cabula 2gglurinata, ex
centro trahacur, re auellatur, du-
plam porentiam deliderat; (I vero
ad instar rectis adducatur, Lubdu-
plam r. 8. SIc AC, agglurinata, ct2. Fi0. 8.
hi porest re avellacur duobus mo- Tab. 29
dis; primo, (i addUCaTUF Cx CeHEIO
HI; hoc modo omnia puncta addu-
cuntur aequali moru, ex linea AC
decurrie spatium CL; Secundo (i
adducacur ab exrremo A; hocmo-
do omnia puncta inaequali mocu
adducuneur; maiore scilicet illa,
qua accedunt ad A, _ minore illa
quae accedune ad C; _ linca AC,
decurrie spacium ACB, Tubduplum
prioris CL; Cuppono enim arcum
CB, aequalem esse linea CL; igirur
Si est Tubduplus mocus, est lubdu-
pla relittencia; isicur subdupia
Porencia