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revolve the region in first quadrant bounded by y = x^2 , y = x , about line x = 2, using washer method
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\[\pi \int\limits_{0}^{4}(2-x)^{2}-(2-x ^{2})^{2}\]
thats wrong
noooooooooo
srry its been a long time.
the region is from (0,0) to (1,1)
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oh sorry sorry forgot about the bounds. assumed that x22 was also a bound
also youre using dy , not x
ok nvm i rambl.ed
now you will die
ure supposed to use dx?
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dy
i was using DY
since its horizontal integration
just the wrong values
no its wrong in other ways!!!
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ok lets do it again: \[\pi \int\limits_{0}^{1} (2-x)^{2}-(2-x ^{2})^{2}\]
this HASSSSS TO BE RIGHT
eh eh?
no
its pi* integral ( y - 2)^2 - (sqrt y - 2)^2
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