- #1
Saladsamurai
- 3,020
- 7
So I know it is the "washer" method...but because the book says it is.
The region enclosed by [tex]x=y^2[/tex] and [tex]x=y+1[/tex] revolved around the y-axis.
Now I think I see it , but is it a "hollow" washer because my bounds y=-1 and y=2 (where the curves intersect) are not ON the axis, thus my coss sections are not disks...
that is to say "the region between the points of intersection and the y-axis does not get "swept out" during the revolution"...
I know this is tricky without a diagram,
thanks,
Casey
The region enclosed by [tex]x=y^2[/tex] and [tex]x=y+1[/tex] revolved around the y-axis.
Now I think I see it , but is it a "hollow" washer because my bounds y=-1 and y=2 (where the curves intersect) are not ON the axis, thus my coss sections are not disks...
that is to say "the region between the points of intersection and the y-axis does not get "swept out" during the revolution"...
I know this is tricky without a diagram,
thanks,
Casey