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# Title: Leibniz-Handschriften zur Mathematik LH 35, 11, 18B
# Folio 115, page id 00068192:0115
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S effectus transferendi unam
Libram per unum pedem voce
tur Actio motus A est ad
actionem motus Rlob veloci
hates CaquaLes, ambas graduum
2) ut effecbus B ad effectum Q
perpropositionem Z hic)
Hactio motus R est ad actio-
nem motus Sob effectus aequa
Les  (ubrobig3 unius Librae
bransLabae petunum pedem) ut
X
velocitates, nempe utreLocitus efficiendisper prop 7 hic.)
C2 ad velocitatem N. 3. (per
prop. 7. hic) Et deniqeactio
motus S est ad actionem mo-
tus L. (obveLocitates. Naequa
Les ambas graduum 3) utge
fectus Q, ad effectum B(per
prop. 3. hic) ergo denigs actio
motus A est ad actionem mo.
rus L in ratione composiba
Bad Q_C ad N e
B. e
quia ratio compositaB adQ
Qad B est aequa Litabis, erit
actio motus a ad actionemmo
bus L. in ratione C ad N. seu in
ratione resocibatum agendi
00
Ldrop. 10
Actiones formanes mo-
duum sunt in ratione compo
siba effectuum formanium
velocitatum uani
agendines; seu in ratione composita
quantitatum materiae Lon
grbudinum perquas sunt
acta ves ocitatum.
Nam si effectus sintaqua
Les, erunt actiones ut velo
AC sic et
citares rqo in ratione com
posita effectuum Siveloci
tatum. Si effectus sintin
10
inaequales, Siteffectus A Velocibas
P. Actio C. Frursus effectus
es
DEF relocitas GdL, Actio N~
Sumabur effectus majoris
dEsi pars De aequasis ipsi effec
Tur A producbaes aadem Actione
N P
adem–
NP
parbeactionis
dem velocibate, ut GH
qua actio integra NG
s
N Put effectus DeF ad essec
tum De ob aequadem velocita
temutrobique GS. (perprop. 
e
sect.