Clavius, Christoph, Geometria practica

Table of contents

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[381.] SCHOLIVM.
[382.] PROBL. 20. PROPOS. 34.
[383.] PROBL. 21. PROPOS. 35.
[384.] PROBL. 22. PROPOS. 36.
[385.] COROLLARIVM I.
[386.] COROLLARIVM II.
[387.] PROBL. 23. PROPOS. 37.
[388.] PROBL. 24. PROPOS. 38.
[389.] COROLLARIVM.
[390.] PROBL. 25. PROPOS. 39.
[391.] COR OLLARIVM.
[392.] PROBL. 26. PROPOS. 40.
[393.] COROLLARIVM I.
[394.] COROLLARIVM II.
[395.] PROBL. 27. PROPOS. 41.
[396.] SCHOLIVM.
[397.] PROBL. 28. PROPOS. 42.
[398.] PROBL. 29. PROPOS. 43.
[399.] SCHOLIVM.
[400.] PROBL. 30. PROPOS. 44.
[401.] PROBL. 31. PROPOS. 45.
[402.] PROBL. 32. PROPOS. 46.
[403.] SCHOLIVM.
[404.] PROBL. 33. PROPOS. 47.
[405.] SCHOLIVM.
[406.] SEQVITVR TABVLA QVADRATO-rum, & Cuborum, quorum radices maio-res non ſunt, quam 1000.
[407.] Tabula Quadratorum, & Cuborum.
[408.] Tabula Quadratorum, & Cuborum.
[409.] Tabula Quadratorum, & Cuborum.
[410.] Tabula Quadratorum, & Cuborum.
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page |< < (369) of 450 > >|
397369LIBER OCTAVVS.
PROBL. 24. PROPOS. 38.
DATO parallelepipedo rectangulo cubum æqualem deſcribere.
Si parallelepipedum non habet baſem quadratam, fiat eius baſi 5514. ſecundi.289[Figure 289] tum æquale BCD, ſupra quod erigatur parallelepi-
pedum
rectangulum eiuſdem altitudinis A B, cum
parallelepipedo
dato, quod æquale erit dato 662. coroll. 7.
duodec
.
rallelepipedo.
Huic ergo cubum æqualem con-
ſtruemus
hacarte.
Inter BC, latus quadrati BD, &
A
B, altitudinem parallelepipedi, inueniantur duæ
med@æ
prop@rtionales EF, H:
ita vt ſit BC, ad EF,
quemadmodum
EF, ad H, &
H, ad A B. Et ſuper
EF
, propinquiorem lateri B C, conſtruatur cubus EFG.
qui 77Lemma 18.
ſexti
hui{us}.
ABCD, æqualis erit.

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