## The Method of Fluxions and Infinite Series: With Its Application to the Geometry of Curve-lines |

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The Method of Fluxions and Infinite Series: With Its Application to the ... Isaac Newton, Sir No preview available - 2009 |

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Abſciſs AFDB aggregate Series alſo Area ariſe Arithmetical Progreſſion aſcending aſſume becauſe caſe Coefficients common difference conſequently conſtant Conſtruction converge correſponding Curvature Curve decreaſe Demonſtration deſcending deſcribed Dimenſions diſpoſed diſtance Diviſion eaſily eaſy Equa equal expreſs'd extracted finite firſt Term flowing Quantities Fluents Fluxional Equation Fraćtion given Equation greateſt Hyperbola illuſtrate impoſſible increaſe infinite Series inſtance inſtead juſt laſt Laſtly leaſt leſs likewiſe Method of Fluxions moſt motion multiply'd muſt neceſſary Numbers obſerved Ordinate Parabola Parallelograms perpendicular pleaſe preſent Prob propoſed ratio Redućtion Relation repreſent Reſolution reſolved reſpectively reſt reſulting right Line Root Ruler ſame ſecond Term ſee ſet ſeveral ſhall ſhew ſhould ſimple ſmall ſome ſquaring ſtand ſtill ſubſtitute ſuch ſufficient ſuppos'd ſuppoſe taking the Fluxions Tangent thence Theorem theſe third Term thoſe tion uſe vaniſhing Velocity whence whoſe