Baliani, Giovanni Battista
,
De motv natvrali gravivm solidorvm et liqvidorvm
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">Dato gravi moto perpendiculariter per spa
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tium datum diuturnitate data, quod per
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ficiat motum super plano inclinato per
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spatium itidem datum; perquirere in ipso
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diuturnitatem.
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">Moveatur grave A perpendiculariter per
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spatium AB diuturnitate C, & perseve
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ret in motu super spatio BD in plano incli
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nato BD.</
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">Venanda est diuturnitas eius in ipso BD.</
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">Producatur DB donec concurrat cum AE orizon
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taliter ducta ab A in E, & fiat ut AB ad EB,
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ita diuturnitas C ad diuturnitatem G, quae
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idcirco erit diuturnitas ipsius EB
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, & sit H
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quadratum diuturnitatis G, & fiat ut EB
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ad ED, ita quadratum H ad aliud quod sit I a
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cuius latere K, quod est diuturnitas ipsius
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ED, ablata KL aequali G, erit LM reli
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quum diuturnitas BD quaesita.</
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* Est quarta tertij.</
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