Philosophiae naturalis principia mathematica . -t- ,^+ ^, + .-^.+ ji^, + &c. Ubi coefficientes de-nominatorum prodeunt multiplicando terminos hujus Arithmeticaeprogreflionis, i, ij 3 » 4» 5» &c- in fe continuo. Et hinc ex Lo-garithmo dato potefl numerus ei competens invenire. 8. Ello VDE^Wr-iZ^r/.v, cujus vertexefl: V, exiiknte A centro& AE iemi-diametro Circuli ad quemaptatur, &anguloVAEreflo:Demiflbque ad AE perpendiculo quovis DB, & adla QuadratricisTangente DT occurrente axi ejus AV in T:Dic AV = ^, & AB zi ^;Eritque DB iz ^ — f^ _j:l_^_&c. Et VT=:: + &C. Et Area AVDBr:^A?—^-i- —&c. EtArcu
Philosophiae naturalis principia mathematica . -t- ,^+ ^, + .-^.+ ji^, + &c. Ubi coefficientes de-nominatorum prodeunt multiplicando terminos hujus Arithmeticaeprogreflionis, i, ij 3 » 4» 5» &c- in fe continuo. Et hinc ex Lo-garithmo dato potefl numerus ei competens invenire. 8. Ello VDE^Wr-iZ^r/.v, cujus vertexefl: V, exiiknte A centro& AE iemi-diametro Circuli ad quemaptatur, &anguloVAEreflo:Demiflbque ad AE perpendiculo quovis DB, & adla QuadratricisTangente DT occurrente axi ejus AV in T:Dic AV = ^, & AB zi ^;Eritque DB iz ^ — f^ _j:l_^_&c. Et VT=:: + &C. Et Area AVDBr:^A?—^-i- —&c. EtArcusVD = ^ + ^^.-H,l + &C. Undeviciflim, exdatoBD, velVT, autarea AVDB, arcuve VD, per refolutio- nem afleftarum sequationum erui potefl: x feu AB. 9. Efto denique AEB Spharoides, revolutione Ellipfeos AEB cir-ca axem AB genita, & fedta planis quatuor, AB per axem tranf-eunte, DG parallelo AB, CDEperpendiculariterbifecanteaxem, &FGparaUeloCE:fitquereaaCB=<2, CE=r, CF = r, &FGz=y. Et. FRAGMENTA. z^ Et SphsEroideos fegmentumCDGFdiftis quatuor planis comprehen- &c. 3« 18C4 40C34» CX! X 40c«t ~ 3j:; I60c34t CX7 ? 3 3 Sc1« -&c. JC*9 S76<i8 -&c. — &c.
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