x = 1 + 2y^2
for the equation (2pi)integral(?*sqrt(1+(derivative)) ? = y or ? = x when rotating about the x-axis?
at first I did \[\sqrt{\frac{ x-1 }{ 2 }} = y\] because I thought that would be the "?" Am I wrong, is that actually for rotating about the y-axis?
What are you supposed to do?
find the surface area by rotating the curve about the x-axis
\[ x=1+2y^2 \]Is only one of the boundaries. What are the other boundaries?
I assume \(y=0\) is a boundary as well.
I know how to solve, I am just asking what I put in for "?"
you do not need the bounds for MY question
I am not asking for you to solve anything
If there is no upper boundary for x, then the answer is infinity.
You just want an anti derivative?
like I said, there is bounds but it is irrelevant to my question no! wio I don't think you know what I'm asking or how to set up this problem
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