Musschenbroek, Petrus van, Physicae experimentales, et geometricae de magnete, tuborum capillarium vitreorumque speculorum attractione, magnitudine terrae, cohaerentia corporum firmorum dissertationes: ut et ephemerides meteorologicae ultraiectinae

Table of contents

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[311.] Problema. XIX. Triangulum E S F, Leida, Gouda, Rotterodamum.
[312.] Problema XX. Triangulum E S V. Leida, Vltrajectum, Gouda.
[313.] Problema XXI. Triangulum E R V, connectens Trajectum, Leidam, Dordracum.
[314.] Problema. XXII. Triangulum E M V. Leida, Oudewatera, Vltrajectum.
[315.] Problema XXIII. Triangulum E M S. Leidam, Oudewateram & Gou-dam connectens.
[316.] Problema XXIV. In Triangulo A E I Haga, Leida, Harlemum.
[317.] Problema XXV. Tab. XV. fig. 15. Diſtantia inter Harlemum & Leidam alio modo quæſita in Triangulo I A E.
[318.] Problema XXVI. Tab. XVI. Triangulum O E V, Amſtelodamum, Leida, Vltrajectum.
[319.] Problema XXVII. Triangulum E I V, Leida, Harlemum, Vltra-jectum.
[320.] Problema XXVIII. Triangulum E I O, Leida, Harlemum, Amſtelo-damum.
[321.] Problema XXIX. Triangulum I O ?, Harlemum, Amſtelodamum Alcmaria.
[322.] Problema XXX. Triangulum E O ? Leida, Amſtelodamum, Alcmaria.
[323.] Problema XXXI. Triangulum M V L, Oude-Watera, Vltrajectum, Bommelia.
[324.] Problema XXXII. Trangulum R V L, Dordracum, Trajectum, Bommelia.
[325.] Problema XXXIII. Triangulum E V L. Leida, Trajectum, Bommelia.
[326.] Problema XXXIV. Triangulum ? E L, Alcmaria, Leida, Bommelia.
[327.] Problema XXXV. Triangulum R L V. Dordracum, Bommelia, Breda.
[328.] Problema XXXVI. Triangulum R S F. Dordracum, Gouda, Rotterodamum.
[329.] Problema XXXVII. Triangulum R T F, Dordracum, Willemſtadium, Rotterodamum.
[330.] Problema XXXVIII. Triangulum R T V. Dordracum, Willemſtadium, Breda.
[331.] Problema XXXIX. Triangulum T V Q Willemſtadium, Breda, Bergaad Somum.
[332.] Problema XL. Triangulum R V Q Dordracum, Breda, Berga ad Somum.
[333.] Problema XLI. Triangulum V L Q Breda, Bommelia, Berga ad Somum.
[334.] Problema XLII. Triangulum E I ?, Leida, Harlemum, Alcmaria.
[335.] Problema XLIII. Triangulum E V ?. Leida, Trajectum, Alcmaria.
[336.] Problema XLIV. Triangulum V L ?. Trajectum, Bommelia, Alcmaria.
[337.] Problema XLV. Triangulum Q L ?. Berga ad Somum, Bommelia, Alcmaria.
[338.] Problema XLVI.
[339.] FINIS.
[340.] INTRODUCTIO AD COHÆ RENTIAM CORPORUM FIRMORUM.
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415401DE MAGNITUDINE TERRÆ.
Problema VI.
Tab. XIV. fig. 2. Triangulum, imu, conjungens Leidam,
Soeterwoudam & Voorſchoten.
11
Obſervatus eſt angulus m i u # 45 gr. 21`.
Tum obſervatus eſt angulus i m u # 57 gr. 28`, 30``.
Adeoque eſt angulus i u m # 77 gr. 10`, 30``.
Datur ex Problemate III latus i m # 1097, 1, 0.
Adeoque invenitur m u diſtantia inter Soeterwou- \\ dam & Voorſchooten # 925, 6, 0.
Problema VII.
Diſtantia inter Soeterwoudam & Voor ſchooten alio modo quæſita.
Fuit hæc diſtantia quæſita Anno 1622. tertio Februarii, quando
aſperrimâ hyeme, &
aquarum ſupra agrorum & paſcuorum plani-
tiem inundatione per conglaciatum æquor accuratiſſima eſſet cate-
næ Geodæticæ explicatio, &
Quadrante ac Semicirculo adhibito
aſſumta fuit nova baſis, ut exploraretur, an diſtantia in Problema-
te VI eruta, foret vera.
22
Tab. XIV. fig. 5. Aſſumta fuit baſis, e o, Delphum verſus in- \\ ter Soeterwoudam & Voorſchooten, erat accurate menſurata Perti- \\ carum. # 250, 0, 0.
Obſervatus eſt angulus a e o # 78 gr. 38`.
Tum a o e angulus # 70 gr. 34.
Unde cognoſcitur latus a o # 478, 6, 6.
Eſt angulus i e o obſervatus # 40 gr. 2`, 35``.
Et angulus i o e obſervatus # 119 gr. 44`.
Unde cognoſcitur latus i o # 461, 6, 6.
Datis his binis lateribus a o, i o, & angulo inter- \\ cepto a o i, 159 gr. 42`. ope regularum Trigonometri- \\ carum eruitur latus a i diſtantia inter Voorſchooten & \\ Soeterwoudam # 925, 6, 0.
Et angulus o a i # 9 gr. 57`, 53``.
Et angulus o i a # 10 gr. 20`, 7``.

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