Find the area of the largest rectangle with sides parallel to the coordinate axes which can be inscribed in the figure bounded by the parabolas $2 x=y^{2}-10$ and $4 x=16-2 y^{2}$.

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The Answer of Find the area of the largest rectangle with sides parallel to the coordinate axes which can be inscribed in the figure bounded by the parabolas $2 x=y^{2}-10$ and $4 x=16-2 y^{2}$.

Find the Area of the Largest Rectangle with Sides Parallel 2x=y2−102 x=y^{2}-102x=y2−10

Find the Area of the Largest Rectangle with Sides Parallel $2 x=y^{2}-10$