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# Title: Leibniz-Handschriften zur Mathematik LH 35, 12, 1
# Folio 322r, page id 00068194:0645
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NC ad huc dubitatione
corpus  ut BY.
A si quid trahitur vel retinetur
2 simul per duas rectas al, A
seu per chordam QMR videtur
 perinde est ac sitrahatur vel refineatur
per
er per bisccantem Msiangulum QR. Quod
ut ut melius intelligatur, Concipiamus duo, paxillos
2 et R, iisus alligatam chordam Z_R et
gtobum in  angulo chordae in duas rectas
dV, RH, extensae; jam intelligantur ambo
paxilli aequali ictu percuti quasi veniente
ab seu in rectis Q, MR. ajo globum
imptspilam impulsam, iri in recta S.
perinde enim est, sive, H, et RH sint
aequales sive inaequales. jam si aequales essent,
utique ferretur Y in recta  quae sola
utrinque se eodem modo habet, ergo et si sint
inaequales. porro idem est etsi paxillus
alteruter contantum impellatur, ponendue alterum s
 posse quidem antrorsum impelli quod
tamen nunc non fit minime tamen retrorsum.
idem ergo esse videtur etsi vires ictuum
sint inaequales si paxulli  aliis
directionibus impellantur, sta
esdem recttura e amplius consi.
verandund.
idemus autem idem esse, si quis
stylo filum tendat ineta parillis
g et R retineatur ponde  est, perpen
dicularis ad curvae tangentem seu ad
armillat ex qua curva constare intel
ligi potest portionem rectam inta
in Y positam, quae est velut particula tangentis
322