. Commentarii Academiae scientiarum imperialis Petropolitanae . —j^lhaec folutio valet fi modo 2«-f-i elt numerus affir-matiuus. Tertia folutio dat m-\~i -\,, quaequia ;«-f-i, h et k-{-1 debent eife numeri affirma-tiui, k erit inter o et — i interceptum, fit kzzi—K,erit m-{-i~hK^ ^ —^^; ;;—h.—2^^( 2<7r —3 ^) et— «H —Z?(7r—2^)(7r —^), atque ex his duae nafcunturlolutiones, quarum altera eft^—i; tt —aw-j-i; yfe —H-w-i; ^-i; et »?-f-i==^-^=r^-. Altera fo-lutio eft ^3=1; 7Tr=2W-h2, ytrzw-l-i; hz= l et7«-{-i ::=^ — ^-; debct ergo n elfe numerus negatiuusatqiie — «5. §. 25. Locum habeat fe

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. Commentarii Academiae scientiarum imperialis Petropolitanae . —j^lhaec folutio valet fi modo 2«-f-i elt numerus affir-matiuus. Tertia folutio dat m-\~i -\,, quaequia ;«-f-i, h et k-{-1 debent eife numeri affirma-tiui, k erit inter o et — i interceptum, fit kzzi—K,erit m-{-i~hK^ ^ —^^; ;;—h.—2^^( 2<7r —3 ^) et— «H —Z?(7r—2^)(7r —^), atque ex his duae nafcunturlolutiones, quarum altera eft^—i; tt —aw-j-i; yfe —H-w-i; ^-i; et »?-f-i==^-^=r^-. Altera fo-lutio eft ^3=1; 7Tr=2W-h2, ytrzw-l-i; hz= l et7«-{-i ::=^ — ^-; debct ergo n elfe numerus negatiuusatqiie — «5. §. 25. Locum habeat fecunda folutio vt maximegeneraUs, erit j:=y?( i—2;) et R —i-f-Si-^^/^—?*^- z>2SV2_l^ I^Vs p2Vq(l—ZZ) I y,-2Vl(l—ZZ) dsje^^^^ds-- ~ -^ 2 2 • ? Deinde inuenitur H fi in/5;(fs(i — 5;)~i ita integra-to, vt euanefcat pofitox; —o, ponaturs—i. Hoc in- ,i,ento erity— ^7(7^^) ^^ P^« integratienem ponatur 5;m, aequale ipfi f. Exibit^enim -z ex calculo et remanebit tantum ^, cuius loco. romment ^ca^l J?. 71-m. JW. 7^. JZI.^. 3 P. /0 ^- ^-

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