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Consider the torus r(u, v) = (2+cosu) cos vi+(2+cosu) sin vj + sinu k 0 Su≤2π & 0
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Consider the torus r(u, v) = (2+cosu) cos vi+(2+cosu) sin vj + sinu k 0 Su≤2π & 0
Consider the torus r(u, v) = (2+cosu) cos vi+(2+cosu) sin vj + sinu k 0 Su≤2π & 0<v≤2π Note: r, xr, = -(2+ cosu) [cos v cosui+sin v cosuj + sinu k] Apply an integral and the vector function above to help determine how much chocolate glaze it would take to coat this donut to a thickness of .1 inches? (The coordinate system is calibrated in inches.)
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