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# Title: Leibniz-Handschriften zur Mathematik LH 35, 9, 21
# Folio 5v, page id 00068146:0010
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in obliquis ocursibus manisestum
est nulla permutationem obtineri non
posse, ut omnia sint quem admodum
ante concursum
examinare etiam operae pretuum
est quid fiat si corpus unum incurrat
1B2CSseu = ()213C+23AEBDE in alterum Sic ut et alterum moveatur
lineae motus sint obliquae. et tamen
ficissim atterum non incorreret ipsi
incunit enim quod ab alters etiam
orescente impeditur, fiers enim potest
AA incurrat in B, at B tantum raderet
A, si quiesceret videndum est an hoc casu
lite
non tantum ipsius B, sed et ipsius A linea
ductam B1C3C ducatur perpendicularis 3BE, et jungatur
QB3B, id est 2B3B ha beo enim A et B quasi pro punctis
et jungatur 2A3A debet (∞b corpora A et B aqua
1A2A + FB2B, sunt autem 2AZ A et 1B2B aequales
problema igitur sic apte solvetur: fiat hiangurum
rectangulum LMN, eritqe ata ut sit LN sit A aequ. 1A2C
utrinus sit concursa, an vero ab altera parte tantum
rasio, hi et licet corpora deinde substituamus
nmen quia regula servatibu in summa directionis
non multum abludit inamfestiu est etiam corpus quod
radi tantum videtur simul abripi, quia revera complessione
sit ut non
3B, quo dato statim habebitur Bt3A sungendo
Corporu ut puncta considerando, periude sit ac si
t
rem ex genermalibus principiis servatae quantitatis
loca 1C. EC. 3C. Ovaeritur unum ad huc ut
3B3C et producendo in 3C3 A = 3C3B.
eoec perpendicularis 3AF, et
Cum autem hoc modo calculand
et
est e
directionis a priore divergat quaeramus
motus et servati centu gravitatus. Habemus
sumto ergo 3B pro arbitrio, inde in pro
seu sc
lin) B2C 36q nA3A + 2B3B esse aequalia
M
A
33L
213
ad Fig. 6
23C =
en
42C
2C3A=
3Cf=3c
3Af =
BC= F
C- 2cm +W + n
2C3B = C + 2Cm 1m +1
(2C4 (2n A2h
videamus jam au possit cadere
3A in rectam. A2A seu an
gulum 2C3A ad C2c esse
se
tam
en dari rationem
1ad C-M
seu rationem a ad
m apde
alet
d
ie
an poss
1
O
e