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# Title: Phoronomia, Sive De Viribus Et Motibus Corporum Solidorum Et Fluidorum Libri Duo (shelfmark Leibn. Marg. 182)
# Folio 305, page id 1066518432:0333
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DE VLRTBUS ET MOTFBUS COREORUM. L. 1B. II. 305
semissis complementi praememorati ansuli, applicato ad los arithmicae sub-
tansentem.
Cirare M descendere incipiat a quiete in recta verticali MX, cui FiB. 126.
alia AO ad angulos rectos aptata (ic; in hac AO capiatur M A, GuX
Graritatem unitormem exponat, ac descriptis centro M interrallo
MA quadrante circuli II. A et hyperbola sequilatera IRK, necnON
105. mica NIL9, cujus Cubtansens requet radium quadrantis relsemi-
latus transrerlum MPhyperbolxe; per hyperbole et quadrantis pun-
ctum lasatur tansens communis LV, quae equidistans erit ip(iM A.
Tum etiam per quodris quadrantis punctum L. ducatur L. NV Pa-
rallela AO 105. micx occurrens in puncto N, de recta ALP radio
ML producto occurrens in P, per quod punctum ducatur inluper
PO aequidistans MA et l08. micx occurrens in puncto Q, litque ad-
huc NO ordinata l08.micae per punctum H ducta. Dein Aat POr-
ro in recta indefniTa MX lEGIENEUm ME =MO, et SC ubique
respectire; eritque ductis per puncta  ec I. rectis LCF, LS Ea-
diis MA ex MIrespectire parallelis, communis carum interfectio
D in scala celeritatum acquisitarum ND X, adeo quidem, ut mobi-
de postquam spatium MF. perlaplum fuerit, in termino F hujus
Spatii acquisirerit celeritatem ED vet MS. F’actaque ubique RF
tertia proportionali post rectas FC et FD, punctum F erit in sca-
la resistentiarum aeris MFX, quae scala etiam erit scala solicitationum
acceleratricium mobilis cadentis in recta M X, Scd quatenus ca re-
tertur ad axem AX, verlus quem curra MFX conrexa est; nam,
quia FF, (CU FD: FC, exponit resictentiam medii in puncto F. _
EC =MA graritatem uniformem, exponet FCs omnino Colicitatio.
nem acceleratricem in puncto eodem E, ut alibi (5. 48F.) jam di-
ctum est. Psitur ductis es parallela FC et ab ea elemento spatii Fe
distante; alr parallela DI productae in a, ex Turtum in R, per
punctum quadrantis, secta Ap, et per p linea pas xequidistante
PO; ac denique ordinata no distantia 00 = Fe distante ab altera
NO, in qua NVO SE VO certia proportionalis ad IM ee NO; e
his politis juxta alibi (5. 4.84.) octensa, tantum probandum super-
ek, F6. De, seu rec lum LC momentum solicitationis acceleratri-
eis FC aquari rec. IO F, D. a d, leu momento celeritatis F. D casu mobilis
ex altitudine MF. acquisitae. Ouo probato reliqua (ponte lua obtine-
buntur, scilicet exprestio temporis descensus in spatio ME, et na-
TUITA CUEYATUM NDZ, MVX, eCC.
Demonstr. I. EA (secundum hypochelin) EG: L F (= EG: F D.