DelMonte, Guidubaldo
,
In duos Archimedis aequeponderantium libros Paraphrasis : scholijs illustrata
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verùm & AF (ex proximè demonſtratis) ipſius FD duplex
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exiſtit. </
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<
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<
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">Quoniam autem
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BH eſt ęquidiſtans ipſi AF, æquiangula erunt triagula GBH
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GAF. quare vt BH ad AF, ita BG ad GA, quia verò BH eſt
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ipſi AF æqualis; erit & BG ipſi GA æqualis. </
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<
s
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nea EFG bifariam diuidit AB. quod demonſtrare oporte
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bat. </
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2.
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ſexti.
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ex
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4.
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ſexti
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<
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propoſitionem oſtendamus. </
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<
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<
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">Centrum grauitatis cuiuſlibet trianguli eſt in recta linea
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baſi ducta æquidiſtante, quæ latus ita diuidat, vt pars ad an
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gulum reliquæ ad baſim ſit dupla. </
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<
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">In trianagulo enim ABC ducta
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ſit DE baſi BC æquidiſtans, quæ
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latus AB diuidat in D, ita vt DA
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ipſius DB ſit duplex. </
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<
s
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">Dico in linea
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DE centrum eſſe grauitatis triangu
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li ABC. Ducatur ab angulo A ad
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dimidiam BC linea AF, quæ di
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uidat DE in G. erit AD ad DB,
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vt AG ad GF, ac propterea erit
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AG ipſius GF dupla. </
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>
<
s
id
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N14078
">punctum er
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go G centrum eſt grauitatis trian
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guli ABC. Quare conſtat
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centrũ
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eſſe in linea DE. quod demonſtra
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re oportebat </
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