(See) Integrate ∫_R∫xydA where R is the region bounded by the graphs of y=√x, y=1/2x, x=2, and
Question: Integrate \[\int_{R}{\int{xydA}}\] where \[R\] is the region bounded by the graphs of \[y=\sqrt{x},\text{ }y=\frac{1}{2}x,\text{ }x=2,\] and \[x=4\] .
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![[Solution] Use a change of variables to](/images/solutions/MC-solution-library-50551.jpg "[Solution] Use a change of variables to find the volume of the")
[Solution] Use a change of variables to find the volume of the
![[See Solution] Evaluate ∫_0^1∫_√y^1 sin (π x^3)dxdy](/images/solutions/MC-solution-library-50552.jpg "[See Solution] Evaluate ∫_0^1∫_√y^1 sin (π x^3)dxdy")
[See Solution] Evaluate ∫_0^1∫_√y^1 sin (π x^3)dxdy
(Solved) Find the volume inside the paraboloid z=x^2+y^2 below
![[All Steps] Sketch the region R and](/images/solutions/MC-solution-library-50554.jpg "[All Steps] Sketch the region R and evaluate the double integral:")
[All Steps] Sketch the region R and evaluate the double integral:
(All Steps) Evaluate ∫_0^1∫_0^√1-x^2e^-(x^2+y^2)dydx
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