Integral Calculus

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11. Find the volume generated by revolving one arch of the cycloid x = a (e/> — sin ), y = a (1 — cos ) about the a>axis. 12. Find the volume generated by revolving the curve x = a cos 3 , y = a sin 3 about the y-axis. 13. Find the volume generated by revolving the cardioid r = a (1 + cos 6) about the initial line. 14. Find the volume generated by revolving the cardioid r = a (1 + cos 6) about the line x = — -y 15. Find the volume generated by revolving the ellipse x 2 + xy + y 2 = 3 about the... z-axis. 16. Find the volume generated by revolving about the line y = x the part of the parabola x 2 + y 3 = a 3 cut off by the line x + y = a. 29. Volume of a Solid with Given Area of Section. — Divide the solid into slices by parallel planes. Let X be the area of section at distance x from a fixed point. The plate PQRS with lateral surface perpendicular to PQR has the volume PQR • ^x = X Ax. Art. 29 Volume of a Solid with Given Area of Section 57 If a and b are the limiting values of x, the sum of such plates is V b XAx.

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