Arithmetica Logarithimica . da-bunt pON,OPQ^. i. Aream trianguli datorum latcrum inveniemus per Rami. Sidedimidiocolle&orum laterum latera figillatimfubducantur: latus continuefa&i edimidio&reliquis crit area trianguli. Sunto tria latera peri-meter, (eu latera collc&a 44, femiperimeter 22, numeri reiiqui fubdu&is la-teribuse^emiperimetro continue faftus provenit ex horum autem fa&i Logarithmus equatur Loga-rithmis facientiu per igitur Logarithm! qui numeris reliquis debentur. horum fumma erit L
Arithmetica Logarithimica . da-bunt pON,OPQ^. i. Aream trianguli datorum latcrum inveniemus per Rami. Sidedimidiocolle&orum laterum latera figillatimfubducantur: latus continuefa&i edimidio&reliquis crit area trianguli. Sunto tria latera peri-meter, (eu latera collc&a 44, femiperimeter 22, numeri reiiqui fubdu&is la-teribuse^emiperimetro continue faftus provenit ex horum autem fa&i Logarithmus equatur Loga-rithmis facientiu per igitur Logarithm! qui numeris reliquis debentur. horum fumma erit Logarithmus continue fa&i .•& fcmiflis fumma; crit Logarithmus lateris feu areas quefita?,vt Logarithm].zop femiperimeter 22 1,34242,2681 11 >latera trianguli. C 2 0,30102,9995 i?\ numerireliqui^ IX , lj04i39,2685 44perimccer. C 9 0,99424,2509 Fatti 3,63908,7870 Arc* 66 1,81954,3935 Eric 48 Arithmetic* Erit igitur area dati trianguli 66. Eandem area; quantltatem inveniemus &alcitudinem trianguli ^4
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Keywords: ., bookcentury1600, bookdecade1620, bookidarithmetical, bookyear1624
