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# Title: Leibniz-Handschriften zur Mathematik LH 35, 9, 3
# Folio 12r, page id 00068127:0023
# Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 13v); this page is its right half.
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n
i
ai
A, 1.
a 3Cg
C+
pE
R2e
B, 1. C, 1. d, 2
E63
β sit f2. 1A2A sit S2 1B3B  1. 2C3C, 1
 id2d. 2
2D3d2
(E _3 2E3E, 3
ipsis B et D aeteritas respectiva 2B3B = 2D3D =  via centri 2k3K = 3K +K
quae erit  iBd AL ergo, 2B2d erit 1. Ergo B2K erit 
2B id pro ninilo e 2B1d 2
3k4 Z est etiam
IKZK e 
2K3K 2
2B3B5 dBaB = 2 -1 = = 3d40 = 2 +  = 3
 pro ( tempore 23 issus B corpus 1. celeritas 1 ipsius D corpus Z celeritas L.
debet panere
34 ipluis B corpus 1 exeritas 3 ipsius D corpus. ebrtas 5
hic eadem manet quantilias motus, quia in eandem plagam eunt ambo ante elpostictum
videamus an verum tempore 23 quantilas motus est + +   1i 1+ 2 m
2 tempore 34 est 1 in  + 2 in 3 =  +5 = 6 L 2)) Ergo res sucedit
Etiam potenbia eadem ante ictum seu por erit (i es im 1 +2Di  =
tempore vero 34 potentia t in  +2 in 2E, = = + 25 = 27 = 3
18
jam videamus de E sit autem
2C3C = 1 2E3E = 2
36
29+ 2C2q =  2C2E  t l
ergo 2C2E =1 +4 = 3 et 2(29 = 5(82-2C3C - 2C24 = 1 - 8 = 
9
324Z = 4 +q4E = E. in 2 = 10 . Ergo 384E vel 3E+E = 3(141 49
= 14 Ejus dimidium Z crit 424C = E n0  294E, vel 3E4E = 34 49+ 4445- 14
15 .
3C4C = 324Q -494C = 4- 8 = - 9.
2C3C, 1 3CaC = G sit AG) CL 1 - ( 2) = 1+ 2 - 5 = + - f +)
2E3E.
3E4E 1 quads dessue 1. 1 = 2. 2 = c - g = 3 post 1. In L 9H E 13
4
quantitas virim
ante 10
= 9 +  = d post - 1.  +8 = 6 = 3
+4. 49 - 198 - 11 196
2. 81
2
1. 1 + 4. 39 = 1 1. 6 + L 4. 49 = 2
198
sint  Sunto tres status quos quatuor momenta temporis aequaliter distantia
primum momentum l, quo A, B, C, D, E, sunt in locis  iA, 1B, 16, 1d, 1E. age fre
Secundum momentum 2, quo sunt inlocis. 2A, 2B, 2C, 2d, 2E
ertrum momentum 3
3A, 3B, 3C, 38 3E
intervallum primi et idi momenti tempus 12, secundi et terti. tempus 23,,
quartum mromentum 4 quo sunt iulocis 4A, 4B, 4C, 4d, +E
tertii et iti tempus 34. Quae interololea ponuntur aequalia
jam  jam coluputemus quantitatem actionis motricis, cujuscunque intervalli
Actio fit ex ductu effectus in velocitatem. Effectus fit ex corpore in spatium velocitas
dividendo spatium per tempus Computemus jum actionem cujusque corporis tempore 12, et
summam actionum suxamus A habe f corpus 1. spatium hansmssum 1A2A = Y2. fil effectus
f2. velocitas est spatium 1A2A seu 12 divisum per tempus 1. Ergo Ex effectu in belocitater; 
fit actio 2 corpora B et C tempore 12 quiescunt nam coincidunt loca 1Bet 2B, et
temloca 1C et 2C sed ms la corpora D et E proventur et Corpus D est Z, ejas spatium ransims
sum id2d est L Ergo effectus 1. velocitas satium id2d divisum per t divisum per tempus 1. Ergo
L actto corpus E est Z. ejus transtatuo spatium transinissum 1E2E
ergo effectuZ: Velolitas est spatiud divisum per +  divisum per l. Ergo actio intrix ipsius E tempore 12 est 
Actio ipsius d tempore 12 est 
na acteo motis tot atestuqoris s AE M 24 5. 4 g- 1eti a . 
t  - 94. 3
taitomamm
(33