A region bounded by f(x) = sqrt(x + 4) , y = 1, and x = 0 is shown below. Find the volume of the solid formed by revolving the region about the x-axis.
\[V=\pi\int_{-3}^0\left[\left(\sqrt{x+4}\right)^2-(1)^2\right]~dx\]
okay so i integrate that?
i get 34.87 what do i do next?
@Luigi0210
Luigi0210 is not here.. please leave a message after the beep.. *beep* Ha I'm just messing.. but I think that's set up correctly. @Loser66
lol okay i solved and i got that so what do i do next?
i got 6pi for the final answer ? :/
@dan815 I might not be good at volume but I'm great at calling for help ^_^'
hahaha okay
@Jhannybean
@ajprincess
I am really sorry @onegirl and @Luigi0210. i too havnt any idea
D: well thanks for coming and trying ^_^'
and I kind of tried the problem and I got (9/2)pi.. which is probably a 99.99% wrong
hmmm 9/2pi is in one of my multiple choices soo
you probably shouldn't take my word for it.. I have a tendency of getting volume problems wrong :/
okay
what are your other possible choices?
show me your work, @Luigi0210
I think SithsAng....gave out the right equation
=20pi
there is 6pi, 5pi and 4pi
\[\Pi \int\limits_{-3}^{0}[(x-4)-(1)]dx\] \[\Pi [\frac{ x^2 }{ 2 }+4x-(x)]\] \[\Pi [0-(\frac{ 9 }{ 2 }-12+3)]\] \[\Pi[0-(\frac{ 9 }{ 2 }-9)]\] \[\Pi[0-(\frac{ 9 }{ 2 })\] \[\frac{ 9 }{ 2 } \Pi\]
but 20pi isn't in my choices..
there's suppose to be a negative on the 9/2.. second last :/
okay
sorry if it's wrong :/
its okay
why (x+4 ) not x -4 and then (x+4) -1 =x+3 and then take integral
|dw:1370280130430:dw|
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