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# Title: Leibniz-Handschriften zur Mathematik LH 35, 11, 18C
# Folio 99v, page id 00068193:0200
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Ret
cita
De Velocitate m universam.
ad 1C3C (aequalem ipti 3C5C) adeoque’et spatia, quip ibidem,
G
C
s
suet a squippe idem vel aequale volumine mobile sant  per def.
2. Cap. de fractu) in ratione longitudinum; idemque et vicissim
locum habet, quia et dicta prop. 5. Cap. citati conversam annex
habet.
Pcop. 6.
si divensa mobilia moveantur unum quodque motu ae qui–
veloce (ieu conttantis velveitatis) longitudimes aequalibus tem
poribus percursa erunt velocitatibus impenus proportionalet,
1.
maequalibus percursae erunt n ratione composita temporum et
a
velocitatum. Quod si aequalia snt mobilium volumma, idem
erit de spatys quod de longitudinitus. Et vicirsim si talia lo-
eum habeant, mobilia retinebunt suas velocitates.
I d
ut puncta L, M, N, eodem modo tractentur ut puncta A, 13, 
itque et mor
s
qbalibus (in TE) temporibus sint percursae longitudines Il 2
et 1.N2 A
sin 
p.+
 et aequalibus (ipts
syZ
SC
nes 1C3C et 1N3N; erit 1C2C ad 1N2M, ut veloatas ipnu
1
ABo ad velocitatem iptus LM, quia substitutis motibus aqu
t
distributis eorundem mobilium et earundem velocitatum
ut in prop. praecedentis demonstratione) est 3C4C ad 3C5C ut
.
A.
velocitas ipsius Ads ad veloctatem ipnus LM (per prop. 5. Cal
ctati) Quod si tempora sint maequalia, et percurrerit As
longitudinem 1C=C tempore SE, et LM longitudinum 1N3d
c
si
tempore SP, erit 1C2C ad 1N3 N in ratione compositâ tempo-
, et velocitatum ipmus AB ad ipsuus L M.
Posito enim LM, cujus majus tempus parte sui temporis se
pori
et
s
S1
M
opa
ett
bus
her
tis
Uut
Si
des
ve
Con