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# Title: Leibniz-Handschriften zur Mathematik LH 35, 11, 18C
# Folio 182r, page id 00068193:0369
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elol
tem
C
vene
1d)
Sect. V. Cap. 2. De Motus directione et.
Prop. 3.
vetcuno motus uniformes vel proportionaliter
velocitatem variantes rectilinei inter se compositi, compo-
punt motum mobilis puncti rectilincum etiam uniformem
vet
qui
roportione eadem eum reliquis variatum. Et proinde
cunque Co NATrs rectilinei componunt lonatum rectil-
neum.
Cum enim duo talem componant, (per praeced.) compo-
situs cum tentio iterum (per eand.) componet tatem novum
Et ita porro.
re
drop. 4.
Mobile quod tertur in linea curva conatur ab ea
dere per tangentem.
Aujus demonstrationem antrapavimus prop. 26. Sect.
 quae huc repetatur.
Frop. 5.
Omnis motus curvilineus in plano intelligi potett
compositus ea duobus rectilincis, quorum unus sit uni-
formis vel velocitatis quacunq lege data crescentis aut de-
c
crescentis. Dad motu n solido adhiberi possunt rectilone
ret
Descripta scilicet (Fig. 9.) in plano linea motus MM,
Ces
atque inde m angulum rectilincum CMB vel CAB ductis coor
anatis MB, MC, intelligi potert mobile M ferri motu com
posito, ea motu regula mobilis CC incedentis per immotam
Cc
egulam BB, et motu proprio in regula; motibus ita tem
peratis, ut dum regula Cc absolvit AB (aequalem ipsi MC)
obile M in ea absolvat AC (aequalem ipsi MB).
Si motus CC sit uniformis, et BB gravitatis uniformi-
ter secundum tempora acceleratus, ostendit Galilaeus desoribi
para
rectu
YYs
til
a
ueta
egut
At
1
et,
ur
not
one
Um
ext M
iba
pr
empet
erus
cers.