Mathematics, 01.07.2019 14:30, kainagoicoowntpi
Find the volume of the solid obtained by rotating the region bounded by y=27x^3, y=0, x=1 about x=2
Answers: 1
![V=\int_{0}^{27}\pi(2-x)^2dy\\\\ =\pi*\int_0^1(2-x)^2*81x^2dx\ since\ dy=27*3*x^2*dx\\\\ =\pi* \left[ \dfrac{4x^3}{3}- \dfrac{x^4}{2}+ \dfrac{x^5}{5} \right]_0^1\\\\ = \dfrac{31\pi}{30}](/tpl/images/0038/9994/d1164.png)
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Find the volume of the solid obtained by rotating the region bounded by y=27x^3, y=0, x=1 about x=2...
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