Clavius, Christoph, Geometria practica

Table of contents

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[321.] I. QVADRA TRICEM lineam deſcribere.
[322.] COROLLARIVM.
[323.] II.
[324.] COROLLARIVM I.
[325.] COROLLARIVM II.
[326.] COROLLARIVM III.
[327.] III.
[328.] IV.
[329.] COROLLARIVM.
[331.] FINIS LIBRI SEPTIMI.
[332.] GEOMETRIÆ PRACTICÆ LIBER OCTAVVS.
[333.] Varia Theoremata, ac problemata Geometrica demonſtrans.
[334.] THEOR. 1. PROPOS. 1.
[335.] SCHOLIVM.
[336.] LEMMA I.
[337.] LEMMA II.
[338.] EEMMA III.
[339.] THEOR. 2. PROPOS. 2.
[340.] SCHOLIVM.
[341.] THEOR. 3. PROPOS. 3.
[342.] COROLLARIVM.
[343.] PROBL. 1. PROPOS. 4.
[344.] PROBL. 2. PROPOS. 5.
[345.] ALITER.
[346.] PROBL. 3. PROPOS. 6.
[347.] THEOR. 4. PROPOS. 7.
[348.] SCHOLIVM.
[349.] PROBL. 4. PROPOS. 8.
[350.] PROBL. 5. PROPOS. 9.
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325295LIBER SEPTIMVS. puncta D, G, recta D G. Quoniam igitur circulus A B C, æqualis eſt 111. de Dimẽs.
circuli
Ar-
chim
.
DBG:
Eſt autem triangulum DBG, rectangulo D B E F, æquale; quod 216[Figure 216]22ſchol. 41.
primi
.
trianguli dupla ſit baſis rectanguli;
(Id quod etiam ex demonſtratione antece-
dentis
propoſ.
liquet, vbi oſtendimus, triangulum DEF, æquale eſſe rectangu-
lo
DEHI:)
erit quoque circulus ABC, rectangulo DBEF, æqualis. Area ergo
cuiuslibet
circuli æqualis eſt rectangulo, &
c. quod oſtendendum erat.
THEOR. 5. PROPOS. 5.
33Propriet{as}
quædam
tri-
anguli
rectan-
guli
.

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