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# Title: Leibniz-Handschriften zur Mathematik LH 35, 14, 2
# Folio 42v, page id 00068202:0084
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cB normaliterut
Lorum agcressuanendo
lonatur est, Ge est ad quavitatem ipsius B
e
ut BH ad BC. RuHaec inquam
potentia in se considerata sed eadem applicata ad
acium hormaliter ad bruchium CB erit ad
poentiam A ad brachium A normaliter applicatam
ul obradriam BC ad bractium BA Ergo acta
potentiae ponderis B. ad brachum circumapudum
est ad actionem quutrariam ponderis f
ad ipsum ejus gravitatem, ut jC ad BA
a
anm est
 pot. in bractium ad grav. B ut BH ad BC
poentia circumageni fit expotentia absoluta in ratione
si
est bratione compe composilu pocentia absolutae
conquosita absolutae, ti
et tradissC ergo poten circurungendi est
potentiam circulungendi in pondere B, est ad potentio
cirpumagendi.
poindee A, in ratione csppositu
Ergo
potentiae absolutae in brachium, et brachi
seu porentia circumagendi in B est adporentia
conrario circumngendi in A, a in ratione
coposita ex BC ad BA et e quod est ad pondus
H ad BC
2 est ad
i
et H ad A sed H est ad B, _ ut 1
ergoodemque polentia circumageuddi in
potentiam circumagendi in A
l in compratione
Composita  Be B ad A, et BH ad AC. Ul
Judum scilbamus
Notandum oru statica problemata posse
deduci non ahibiris pibicificre dorcctionis. eten directionum
compositionibus. Pinterim ex illis sope ducuntur
compendiosues