Is this solution of mine, correct with all necessary steps in between or do I need to add more steps
Yes your solution is correct, I am able to follow all the steps you have taken so I don't think you need to add any more steps.
thanks Zed a medal for you and give me a medal for my solution :P
Just for the first one, you should either change u back into y and sub in the values or find out the right values to sub into u. So u=1+sqrt(y) For 4, u=3 and for 1, u=2
I think you need to complete the second solution because you are asked for "solids" rotating around X axis and rotating around Y axis
For 4, u=3 and for 1, u=2. These will be your new values to sub into the integral u
George then do i need to add second solution to that as well
by changing expresion and boundaries \[\pi\int\limits_{0}^{8}f(y)^2dy=\pi\int\limits_{0}^{8}(\sqrt[3]{y})^2 dy\]
ok got it
thanks guys love you
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