DelMonte, Guidubaldo, In duos Archimedis aequeponderantium libros Paraphrasis : scholijs illustrata

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1
SCHOLIVM
Grauia enim

AB ſiuè æqua­
lia, ſiue in ęqua
lia æ〈que〉ponde
rent ex diſtan­
tijs AC CB, al­
teri verò gra­
uium, putà B,
adijciatur pon
dus D. perſpicuum eſt pondera BD ſimul magis ponderare,
quàm A. ſi enim B ę〈que〉ponderat ipſi A; erit pondus B in
hoc ſitu æ〈que〉graue, vt A: pondera igitur BD in hoc ſitu non
erunt æ〈que〉grauia, vt pondus A. ſed grauiora exiſtent, quàm
A. quare BD deorſum tendent.
13[Figure 13]
IIII.
Similiter autem, ſi ab altero grauium auferatur
aliquid, non æ〈que〉ponderare; verùm ad graue, à
quo nil ablatum eſt, deorſum tendere.
SCHOLIVM.
Ae〈que〉ponderent grauia BD ſimul, & A di­
ſtantias CB CA; vt in eadem figura, & ab altero eorum, putà
BD, auferatur D, remanebunt grauia BA; eritquè A gra­
uius ipſo B. Nam ſi BD ſimul æ〈que〉ponderant ipſi A, B
tantùm eidem A non æ〈que〉ponderabit, ſed leuius erit.
vnde
ſequitur ex parte A motum fieri deorſum.

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