The figure below open cylindrical can, S, standing on the xy-plane. (S has a bottom and sides, but The side of S is given by x² + y2 = 9, and its height is 3. (a) Give a parametric equation, F(t) for the rim, C. F(t) = with SIS (For this problem, enter your vector equation with angle-bracket notation: < f(t), g(t), h(t) >.) (b) If S is oriented outward and downward, find / curl (-3yi + 3xj + 5zk). dÃ.

Advanced Engineering Mathematics
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Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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The figure below open cylindrical can, S, standing on the xy-plane. (S has a bottom and sides, but no top.)
The side of S is given by x² + y² = 9, and its height is 3.
(a) Give a parametric equation, 7(1) for the rim, C.
F(t) =
with
<<
(For this problem, enter your vector equation with angle-bracket notation: < f(t), g(t), h(t) >.)
(b) If S is oriented outward and downward, find / curl (-3yi + 3xj + 5zk). dÃ.
s curl (-3yi + 3xj + 5zk).dà =
Transcribed Image Text:The figure below open cylindrical can, S, standing on the xy-plane. (S has a bottom and sides, but no top.) The side of S is given by x² + y² = 9, and its height is 3. (a) Give a parametric equation, 7(1) for the rim, C. F(t) = with << (For this problem, enter your vector equation with angle-bracket notation: < f(t), g(t), h(t) >.) (b) If S is oriented outward and downward, find / curl (-3yi + 3xj + 5zk). dÃ. s curl (-3yi + 3xj + 5zk).dà =
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