Volume of the solid obtained by revolving the shaded region about the x-axis is
solved problems on finding volume of solid of revolution using integration
volume of the solid obtained by revolving the ellipse ( x² / a²) + ( y² / b²) = 1 about the x axis
volume of the solid obtained by revolving the cardioid r = a(1 + cosθ ) about the initial line
volume of the spindle shaped solid obtained by revolving the
hypocycloid x^(2/3) + y^(2/3) =a^(2/3) about the x axis.
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