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# Title: Leibniz-Handschriften zur Mathematik LH 35, 6, 11
# Folio 18v, page id 00068056:0036
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= a+ b0 + CD+ ev ete.
minatarum tans, ut
e
quaeritur explicatio ipsarum deter,
ponderosa
infinito pondere appenso in medio catona F 2V facit
ponderos
ungulum rectilineum F SV. Si ratena divisa in tres
e
partes FA, A(52) ()V in punctis At ett)
suspendantur pondera aequalia infinita
prodibit figura FA (52) V, ubi centrum gra
vitatis magis descendet quam ante
 si catena ponderosa seu pondus per se
habenti, ut 4 partes divisae in punctis divi-
sionum appendantur tua pondera aequalu
2, (A) (as ad huc magis de prime curcentium
gravitalis Calcuae.
Quod sdenus a quod
verum esse calculo no estigandum. Quod si denique
infinita sitit ponderu, A(A) (2) etc
tunque Taa sutume deprimetur centrum gravitatis calenae
a est tantundem ac si solius patenae adesset pondus
cum nihil referal quantum pondus cujus arnnto
at appecusum,
aigorsannuli pondus sit aequale
ne
infinata autem pondera catenae ponderosa
per se, erant appendendus alioqui partes culer
pondera intercepitae non frebant rectae. idem
est si pondera sint finita sed cafena ipsa careat
stondere
C
quaependum aliquod recrema commune, Jeuni
sit numerus ponderum appensorum
dignum etiam memoratu est unumquodg
pondus cateniae appensum ita situm esset
a
caeteris omnibus (resectu situs) aequigrabitet seu
c ut cum caeterorum omnium aggregato sit in aequilibrio
alioqui unde patet momentum seu aequilibu potentiam
spectivam nn esse proprie quanlitatem absolutam aloqui
forret pars aequalis toti nam foret a = b+C
et rursus b= a + c. quod absardum est et c = a + b
Hoc anotandum in
nostro ciadlatu
Mredhnico