Let r be the region bounded by the graphs of y= sqrt(x) and y=x/2.? a)Find the area of R b)the region R is the base of a solid. for this solid, the criss sections perpendicular to the x-axis are squares. find the volume of this solid. c)write, but do not evaluate, an integral expression for the volume for this solid generated when R is rotated about the horizontal line y=2.
are you supposed to be graphing and counting blocks or finding the exact area under the curve using shell/disk method?
shell/disk method
well y=sqr(x) is a parabola and y=x/2 is a line that runs through it right? so which do you use, shell or disk
I think it is a disc.
in this particular situation, you could use either, its really whatever you feel like but in some senarios you have to split it up into two sections depending on the method so you just pick the easiest way.
hmm...okay
do you know how to find your limits?
I think I got it now. Thanks for the help.
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