Find the exact volume
Greetings
The answer to your question is, "Yes."
R is bounded above by y=x^2+1 and below by the x axis and by the lines x=1 and 4 Region R is revolved around the y axis
Alright, washer method I take it?
The answer wld be yes
\[2\pi\int_{1}^{4}(x^2+1)xdx\]I think...
Turing's got it.
why is it 2 times @turing?
shell method
Because 2piR is the circumference hence the length of the rectangular slice
each shell is area 2pirh=2xf(x)
oh is it called "shell" method? my bad
gotta digest this one
it'll help to try to draw a picture, but it's hard on this site...
Yeah, I wish I had an electronic writing pad or something. Maybe that'll be my next computer.
ummm R u sure u use the shell method? Dont we use the washer method?
The washer method would be ugly. We could do it though, I think, if we inverted the equation.
|dw:1329883586242:dw|here's our function f if we try to use washer we would have to change it in terms of y and do 'washer method' from .,... yeah what badref said
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