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# Title: Leibniz-Handschriften zur Mathematik LH 35, 11, 18A
# Folio 201, page id 00068191:0201
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SPATIVM _MOTV AEQvi
DiSTRIBVTO PERCVRSUM
est quod est in ratione composita
mobilis
li lineae a puncto aq aequidistribute moti
distributo percursae et voluminis seu extensionis)
extensienis) ipsius mobilis
seu quod idem est factum ex
p volumine mobilis in
longitudinem lineae motus aequidistributi
quam (def. 3. cap. de Motius aequi distributi
velocitate) notavimus esse ipsam lineum
puc a puncto descriptam. Exempli
eten
causa spatium ca puncto percursum
est ipsa linea, punctum enim semper
A2AZ A
aequidistribate movetur. Spatium
a linea  aequidistribute percursum
est  aequale rectangulo f
sub linea, at si recta AB itque movea
velut
tur  ut quodlibet ejus punctum ut Avel
rectam describat perpendicularem ut 1A2A
lin
iA
1B
1B
vel cB2B, pe normalem ad  ipsam
mubilem rectam descritentem AB, spatium percursum erit
spatiem describens erit rectangulum 1A2B. Sed etsi recta (AI(B)
idem sed et si recta, D lineas rectas
describat angulum veligectum faciente
ad describentem A2A 1B eB)
nihilorumus
noBIB B
minus spatium percursum rectanguli ex
AB in A2Amagnitudine aestimo, non
ducta facti
1A.....
paralleligrammo descripto  (A) 2(B)
.3
tantum enim inspicitur summa viae totius
mobilis collecta ex viis omnium punctorum simul
sumtis seu ad mobile in puncto applicatis.
ordinatim applicatis, quae via cum in casu motus
aequidistributi sit ubique eadem revera spatium
quod indet vit nihil aliud est quam
ductu factum ducta viae puncti, seu longitudinis
percursae, in mobile. Ese hoc opatim etium
Et es oelucoe ostensua ceste, quo lies epenecta
+(per prop. . . . d. cap.)