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# Title: Leibniz-Handschriften zur Mathematik LH 35, 14, 2
# Folio 38r, page id 00068202:0075
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erit angulus glactus infinite majoz circutani it
inter binos quo libet possuit infacila inseri: (+ uno pt.
(+ potestne curva esse, ubi mulgtetur ubique lex anguli
ylactus +). oncipi debet ullima velvertas
qua cum motus cessat.
sputia quae horpus cjente quacumu velocitate
regulari desuurbit sunt in ipso motus initro n duplicata
rave femrorum ressr cosententur eum tempira per
liveas AD, et adimutae per tempora scerordinatas
et. _db DB, EC spatia his velocitatitu
descirpta eunl ut meae ABd AE hoc est un mox
ostendetur in ipso motus initio in duplica rave temporum
Ad, AE. superest jum ut ostendamus duas
quasque figuras sic esse. de figurs si
demonstratur. sint curvae ABC et A.bc
e
similes et utiaque tangatur a recta Ag in A
patet postlemo areus curvilinens coincidere
cm snt
cum rectiliaeis, et sc esse nduplica
brangula smilia coincidere, esse in duplicata rave samtia latem
tiomblogorumHit p. 36 siquando dixero quantitates
minimas evarescentes vel ullimas, non lcellibo determinatas
sed semper diminuendas sine linate
sig parallela ipsi PS. et ex Z ad pS perpendicularis L
irla Rius non differt comnparabiliter b as, concurreate ins
adeorque nec 3 ab  aut T ab NVd aestimat noster.
vim peritionis centripetam per Re ducta 1: in quadratam
scilicae spatia semper est in rive
vis centri pellae seu cellortatis et tengoris quad rati temporis
Nota
smper
temporis feut: p5e7
sacile calcula generat inveniri ZR : p5. GF senvis centripeti
nempe in srimisestis elementis
in eo losu quo est Aq infinte parva vimiu quaelo debet tangens
et dende hursus o langa differentiodifferentialis