- #1
stunner5000pt
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More fun yaaay
evaluate [tex] \int \int \int_{G} x^2 yz dx dy dz [/tex]
where G is bounded by plane z=0, z=x, y=1, y=x
certrainly zi s bounded below by 0 and above by x. and y is boundedbelow by 1 and above by x. having a hard time picturing this...
i don't think this would pictured how the double integrals were, is there a way to visualize this?? Let x come out of the apge, y go right and z upwards
then z=0 is the x y plane, y =1 come out the page y=x come out of the and goes right and finally z=x come out the page and goes upward
but i don't think this helped determining the bounds did it??
Plase help
evaluate [tex] \int \int \int_{G} x^2 yz dx dy dz [/tex]
where G is bounded by plane z=0, z=x, y=1, y=x
certrainly zi s bounded below by 0 and above by x. and y is boundedbelow by 1 and above by x. having a hard time picturing this...
i don't think this would pictured how the double integrals were, is there a way to visualize this?? Let x come out of the apge, y go right and z upwards
then z=0 is the x y plane, y =1 come out the page y=x come out of the and goes right and finally z=x come out the page and goes upward
but i don't think this helped determining the bounds did it??
Plase help