Solutio problematis isoperimetrici latissimo sensu accepti

1+pp abfciffæ abſciſſa æqua æqualis æquatio pro curva æquatione æque applicata arcus axem cafu caſu conſtantes COROLL cujus curva quæfita curvæ curvas eidem determinata dx dx dx² dx³ ejufmodi elaſtica erit eritque eſſe eſt Euleri de Max exiſtente expreffio expreffionis fiet fimul five formulæ fZdx funt fupra habebitur hæc æquatio Hinc hincque hujufmodi hujus I+PP ideoque igitur integrale integralis integrata integrationem Invenire curvam ipfarum ipſa iſta æquatio L]dx lamina logarithmus maximi minimive formula maximum minimumve maximum vel minimum Methodum Multiplicetur nv.dx omnibus omnino curvas particula Ponamus ponatur poſito poteſt præ præbet præter Problema Problemata prodibit propofitæ puncta quæ quæcunque quæftio quæritur quantitas quantitates radius radius ofculi SCHOLION ſcilicet ſeu ſit Solutio ſzdx tang valor differentialis valor formulæ valorem valores differentiales x+pp Z]dx