Mathematics

Mathematics, 30.07.2019 13:50, libby143

Evaluate the integral i = z s yz ds when s is the part of the plane 2x + y + 2z = 0 shown in enclosed by the cylinder x 2 + y 2 = 4 .

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Mathematics, 17.07.2019 17:30, beccamae9526

Let f(x, y, z) = (x,0, z). (a) (6 points) set up, but do not evaluate, a double iterated integral, including bounds, in the variables x and y for the flux of f through the paraboloid z =16-2- above the ry-plane, oriented upward. la for the flux of f through the part of the cylinder 2 +y2 = 100 cuom the z-axis. (b) (6 points) set up, but do not evaluate, a double iterated integral, including bo oriented upward. (b) (6 points) set up, but do not evaluate, a double iterated integral, including bounds, in the variables z and 0 for the flux of f through the part of the cylinder r^2 +y2 = 100,-1zs1 with x 0 and y > 0, oriented away from the z-axis. but do not evaluate, a double iterated integral, including bou through the part of the sphere x2+y2 +2 4 points) set up, but do not evaluate, a double iterated integral, including bounds, in the variables z and 0 for the flux of f through the part of the cylinder 2+y 100,-1 s1 with x 0, oriented away from the z-axis. (1,2. f) sho g (c) (6 points) set up, but do not evaluate, a double iterated integral, including bounds, in the for the flux of f through the part of the sphere 2+y +z2 = 4 with z

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Mathematics, 20.07.2019 22:10, soreese02

Evaluate the surface integral. ∫∫s y2 ds s is the part of the sphere x2 + y2 + z2 = 16 that lies inside the cylinder x2 + y2 = 4 and above the xy-plane

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Mathematics, 30.07.2019 19:30, deborahsitting

Asolid elies within the cylinder x^2 + y^2 below the plane z = 4 and above the paraboloid z = 1-x^2 -y^2. the density oxy.z) at any point is proportional to its dista e z-axis. set up triple integral in cylindrical to coordinates to find the mass(do not evaluate the integral) (hint: mass-ill p(x,y,z)d1). 27 04.(5%) set up (do not evaluate ) a triple integral in rectangular coordinates to find the volume of the solid that is bounded above by the paraboloid z 4-9x -y and below by the plane z - 3.

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Mathematics, 01.10.2019 22:30, asianaenaeh

Evaluate the surface integral. ∫∫s y2 ds s is the part of the sphere x2 + y2 + z2 = 100 that lies inside the cylinder x2 + y2 = 25 and above the xy-plane

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Evaluate the integral i = z s yz ds when s is the part of the plane 2x + y + 2z = 0 shown in enclose...

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