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# Title: Leibniz-Handschriften zur Mathematik LH 35, 11, 18C
# Folio 95v, page id 00068193:0192
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De Tractu seu Spatio ete
catenta. Quod si mobile sit solidum; poterit et exhiberi planum
proportionale, quod in longitudinem percursam ductum repraesentes
fractum.
d
Edp. 51.
ongitudo tractus in motu uniformiter disrituto ertlor
gitado lincae a quocunque puncto deseriptae.
..
.
E
Nam cujusvis puncti linea m mobile duita dat tractum suor
prop 8.) ergo ejus longitudo est longitudo tractus per defin. 2
Gravitas speufica unius puncti, eadem ett qua gravis ubique
a pa
a.s
eandem gravitatem speuficam habentis. Ett scilicet longitado
ac
Ca.
tractus id prum quod in cap. de motu aequiditributo et esus velo–
se
citato appellavimus longitudinem motus, et utrobique longitudinum
percursam.
s
FCop. 16
ongitudo tractus in motu dato quocunqe est longitudo via
p. d
a puncto quoves ejurdem vel aqualis mobilis dato motu aqualitet
dittributo aequalem tractum faciente moti.
Nam longitudo viae puncti in motu uniformiter distributo
est longitado tractus mobilis. (per prop. 11.) jam tractus este est
aequatis dato (ea hypothen) et postis tra
s
billibus jsdem vel aequalibus, et longitudines tractuum sunt aequa
les (per defin. 2.)
Ut si grave varias in varys locis gravitates spensicas habent
ac
cl
et queratur amud grave urdem voluminis ejurdeme ponderis
hmilare seu eandem ubiqe habens gravitatem spenticam; ea
Ce
erit ia gravitas (media) gravis proponti, respondens longitudo
ni tractus seu spatus percursi.
ahibere figuram planam mobili superfinci vel solido
potod pontione cato proportionale et cujuo, paniterque partian
sten
est
bitr
pro
du
tion
gut
Cum
c
Co
ro
e
Lac
Seu
pre
ho
it
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de