Find the surface area of that part of the plane 3x+2y+z=9 that lies inside the elliptic cylinder x236+y2100=1
For the surface with parametric equations r(s,t)=⟨st,s+t,s−t⟩, find the equation of the tangent plane at (2,3,1).
Find the surface area of the helicoid (i.e., spiral ramp) given by the vector parametric equation
Find a vector parametric equation for the part of the saddle z=xy inside the cylinder x2+y2=81.
r⃗ (u,v)=⟨ucosv,usinv,v⟩, 0≤u≤1, 0≤v≤8π.
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