Theodosius <Bithynius>; Clavius, Christoph, Theodosii Tripolitae Sphaericorum libri tres

Table of contents

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[481.] VI.
[482.] VII.
[483.] VIII.
[484.] IX.
[485.] PROBLEMA I. PROPOSITIO I.
[486.] THEOR. 1. PROPOS. 2.
[487.] THEOR. 2. PROPOS. 3. IN omni triangulo ſphærico, duo latera reli-quo ſunt maiora, quomodocunque aſſumpta.
[488.] THEOR. 3. PROPOS. 4.
[489.] THEOR. 4. PROPOS. 5.
[490.] COROLLARIVM.
[491.] THEOR. 5. PROPOS. 6.
[492.] THEOR. 6. PROPOS. 7.
[493.] THEOR. 7. PROPOS. 8.
[494.] COROLLARIVM.
[495.] THEOR. 8. PROPOS. 9.
[496.] COROLLARIVM.
[497.] PROBL. 2. PROPOS. 10.
[498.] THEOR. 9. PROPOS. 11.
[499.] THEOR. 10. PROPOS. 12.
[500.] THEOR. 11. PROPOS. 13.
[501.] THEOR 12. PROPOS. 14.
[502.] THEOR. 13. PROPOS. 15.
[503.] THEOR. 14. PROP. 16.
[504.] THEOR. 15. PROP. 17.
[505.] THEOR. 16. PROP. 18.
[506.] THEOR. 17. PROPOS. 19.
[507.] THEOR. 18. PROPOS. 20.
[508.] THEOR. 19. PROPOS. 21.
[509.] SCHOLIVM
[510.] THEOR. 20. PROPOS. 22.
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page |< < (473) of 532 > >|
PER ſolos autem ſinus ita propoſitum exequemur. Per praxim pro-
1111Praxis per
ſolos
ſinus,
quãdo
dati
duo
anguli
inæquales

ſunt
, & arcꝰ
datus
illis
adiacẽs

eſt
quadrãs.
blematis 2.
ſcholij propoſ. 41. in triangulo ABD, rectangulo inueſtiga-
bimus
arcum AD:
Et per praxim problematis ſcholij 1. propoſ. 43. ar-
cum
BD.
Deinde per praxim problematis 1. ſcholij 1. propoſ. 41. angu-
lum
BAD:
quem, ſi minor est dato angulo BAC, auferemus ex angulo
BAC
, dato;
vel, ſimaior eſt, ab eo datum angulum BAC, detrahemus,
vt
notus fiat angulus CAD.
HINC per praxim problematis 2. ſcholij propoſ. 42. eliciemus

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