DelMonte, Guidubaldo
,
Mechanicorvm Liber
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tia in k ad pondus, ut CM ad Ck; & potentia in G ad pondus,
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vt CL ad CG. </
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<
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">eadem igitur potentia in k
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B
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G idem translatum
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pondus ſuſtinebit. </
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<
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">quod demonſtrare oportebat. </
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5
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Huius.
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<
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">Similiter oſtendetur, ſi pondus eſſet intra potentiam, & fulci
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mentum; vel potentia inter fulcimentum, & pondus. </
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">quod idem
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potentiæ mouenti eueniet. </
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<
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">PROPOSITIO XI. </
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<
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">Si vectis diſtantia inter fulcimentum, & poten
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tiam ad diſtantiam fulcimento, punctoq;, vbi
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à centro grauitatis ponderis horizonti ducta
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perpendicularis vectem ſecat, interiectam ma
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iorem habuerit proportionem, quàm pondus
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ad potentiam; pondus vtiq; à potentia moue
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bitur. </
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<
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">Sit véctis AB, ex
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punctoq; A ſuſpenda
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tur pondus C; hoc eſt
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punctum A ſemper ſit
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punctum, vbi perpen
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dicularis à grauitatis
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centro ponderis du
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cta vectem ſecat; ſitq;
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potentia in B, ac fulcimentum ſit D; & DB ad DA maiorem
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habeat proportionem, quàm pondus C ad potentiam in B. </
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<
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id.2.1.115.4.1.1.0.a
">Di
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co pondus Cà potentia in B moueri. </
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<
s
id
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id.2.1.115.4.1.2.0
">fiat vt BD ad DA, ita
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pondus E ad potentiam in B; atq; pondus E quoq; appendatur
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in A: patet potentiam in B æqueponderare ipſi E; hoc eſt pon
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dus
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E ſuſtinere. </
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<
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id
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">& quoniam BD ad DA maiorem habet pro
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portionem, quàm C ad potentiam in B; & vt BD ad DA, ita </
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