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Vx = π∫<0, π/2>(sinx)^2dx = (π/2)∫<0, π/2>(1-cos2x)dx
= (π/2)[x-(1/2)sin2x]<0, π/2> = π^2/4;
Vy = ∫<0, π/2>2πxsinxdx = -2π∫<0, π/2>xdcosx
= -2π[xcosx]<0, π/2> + 2π∫<0, π/2>cosxdx
= 0 + 2π[sinx]<0, π/2> = 2π
= (π/2)[x-(1/2)sin2x]<0, π/2> = π^2/4;
Vy = ∫<0, π/2>2πxsinxdx = -2π∫<0, π/2>xdcosx
= -2π[xcosx]<0, π/2> + 2π∫<0, π/2>cosxdx
= 0 + 2π[sinx]<0, π/2> = 2π
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