Recent content by Fusi

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    Reversing order of integration

    Yea, I have a bad habit of writing something that I know can't work when I get nervous.
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    Reversing order of integration

    Yea I made a mistake on my last post. I actually did write my second bound as {0}\leq{y}\leq{2-x} We've never seen a problem like that before so I got so nervous I just crossed the entire answer out. The answer I decided to write down in the last couple seconds was actually...
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    Reversing order of integration

    So x=2-y and x=y^{2} so y=2-x y=\sqrt{x} intersect at: 2-x=\sqrt{x} x=1 y=1 y at 0 is (0,2) I got confused because at y=1,x=1 each side can be explained differently so my first attempt at a solutions was: \int_{0}^{1}\int_{0}^{\sqrt{x}} f(x,y) \ dy\ dx +...
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    Reversing order of integration

    Homework Statement Reverse the order of integration: \int_{0}^{1}\int_{y^2}^{2-y} f(x,y) \ dx\ dy This was on a test I took today. I was having trouble with it and was wondering how I should have gone about it?
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