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# Title: Leibniz-Handschriften zur Mathematik LH 35, 12, 1
# Folio 340v, page id 00068194:0682
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applicetur haec methodus ad exemplum jam tum sunt solutum
Tubi nimirum quaeritur latis va, ut ipsi descensus 
accessu ad horitoutem sint temporibus propirtionales, ut in
curou picquaesita recessus a certo puncto sunt iis propirtivnale
pero lR
est
veurp
s
le
ten
noportisonale
ipsis AC, sed tempus denito aliquo conetanti, est proprationale ipsis esse, sed  seu AC
gravitatio perpendicullaris tempori Ac pro
ende Eodie opud
additae constrari sunt vroporno
On.
mpiri  itaque pro ACC
est AC + seu ASag+ i Et aequatia quidem hie irventa
plastabit erenissimem rincipis mei qui sris
dx adu = dx  dscry. xyt:a. (D siclliter mutanda
cum
cipil
et posteriomeministi
quata quam aliande ebcerpsium nam 2 ibi nonnihil erratum. 
it elemntam temporis . fi non ponendum est un fecimus AVaX a sa+ itus
pro qualibeantea Vienna hunc Ratisbara est frisium Ministrum
veruu scubendum  a sa. b=a vde faue
alim
X non sit
D ex posteriore aequatio
an A hoc potitian aliquam contraxit net quantumret
carea, si
fet difd sary Sa. X+b, 4, Va raye D maximi facit
aertionibus ejis intellexi
exerl
Quae dula aequationes  sunt jungendor inter se et habebitu solutio problematie
Cumque me quoque ad prandium idem hodie invitaverit
quo TE expectat, ego autem in Te. colendo nemini
facileonedam non dubito,  si permittunt
negotia Tua nos voti compotes fore.
intere a, fave
M
Ampline
Et habebuus daequalum
observantissimo
Tot pido quilieluo Lerbnitio