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Area of a parabolaArea under parabola & Area enclosed by parabola Archimedes, sometimes described as the inventor of integral calculus, is credited with determining a theorem & formula to find the area enclosed by a chord of a parabola.
This page: Area enclosed by a parabola | Parabola--graph, equation and formula |Axis of Symmetry |Standard and Vertex Forms of Equation| real world applications | Converting between Standard and Vertex Forms | Interactive Parabola(click and drag) | area of parabola Area enclosed by chord of parabolaFormula for thea area enclosed by the chord of a parabola Area = 2/3 area of circumscribed parallelogram formed by the chord of the parabola and a tangent of the parabola. See the picture below 
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