3) Verify the divergence theorem by working out a) V= 281 -82 + 483, in the rectangular prism 0sxS 1; 0sys 3; 0sz52 b) V = 82 + x'z8a, in the cube 0
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- Verify the divergence theorem for A = 2xyi -yz 2 j + xzk taken over the regionbounded by x = 0, y =0, z = 0 , x = 2, y = 1 and z = 3.Compute the divergence of the function v (provided in the attatched image). Check the divergence theorem for this function, using as your volume the inverted hemispherical bowl of radius R, resting on the xy plane and centered at the origin (See attached image of Fig. 1.40).Use the divergence theorem to solve following a) F=xi-yj bounded by the planes z=0 and z=1 and the cylinder x^2+y^2=a^2 b) F=xi+yj+(z^2 +1) with the same bounds as part a.
- Use the divergence theorem to evaluate ∬S F⋅N dS for F=xyzj, where S is the cylinder x^2+y^2=9, 0≤ z ≤5 with the two disk ends included.Evaluate a 3d divergence of 1/r^2 in the radial directionGive a parametrization, including the appropriate u- and v-bounds, for the portion a cylinder of radius 6 between the xy-plane and z =5
- Use the Divergence Theorem to evaluateuse divergence theorem to find the outward flux of f =2xzi-3xyj-z^2k across the boundary of the region cut from the first octant by the plane y+z=4 and the elliptical cylinder 4x^2+y^2=16Let S be the portion of the cylinder y = 1 − x2 with x≥0; y≥0, bounded by the planes z = 2, and z = 10 . If I=(image 1) then it can be stated that: