Clavius, Christoph, Geometria practica

Table of contents

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[171.] DE AREA RECTANGVLORVM Capvt I.
[172.] DE AREA TRIANGVLORVM Capvt II.
[173.] DE AREA QVADRILATERORVM non rectangulorum. Capvt III.
[174.] DE AREA MVLTIL ATERARVM figurarum irregularium. Capvt IV.
[175.] DE AREA MVLTILATERA-rum figurarum regularium. Capvt V.
[176.] De dimenſione circuli ex Archimede. Capvt VI.
[177.] PROPOSITIO I.
[178.] SCHOLIVM.
[179.] PROPOSITIO II.
[180.] COROLLARIVM.
[181.] PROPOSITIO III.
[182.] DE AREA CIRCVLI, INVENTIONE-que circumferentiæ ex diametro, & diametri ex circumfetentia. Capvt VII.
[184.] II.
[185.] III.
[186.] IIII.
[187.] PROPOSITIO I.
[188.] PROPOSITIO II.
[189.] PROPOSITIO III.
[190.] I. EX diametro aream circuli vera maiorem inueſtigare.
[191.] II. EX diametro aream circuli vera minorem inueſtigare.
[192.] III. EX circumferentia aream circuli vera maiorem colligere.
[193.] IV. EX circumferentia aream circuli vera minorem concludere.
[194.] DE AREA SEGMENTORVM CIRCVLI. Capvt VIII.
[196.] II.
[197.] III.
[198.] IV.
[200.] VI.
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285255LIBER SEXTVS. uiſo enim quo cunque latere, nimirum B C, in I, ſecundum datam proportio-
nem
D, ad E, iunctaque recta AI, erit triangulum ABI, ad triangulum AIC, 111. ſexti. BI, ad IC, id eſt, vt D, ad E.
Siigitur ſuper B C, inter rectas BA, CA, 222. hui{us}. tur trapezium BL, per parallelam LM, æquale triangulo ABI, quod eſt antece-
dens
:
erit reliquum triangulum ALM, reliquo triangulo AIC, æquale. 337. quinti. re erit trapezium BL, ad triangulum A L M, vt triangulum ABI, ad triangulum
AIC
, hoc eſt, vt BI, ad IC, vel vt D, ad E.

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