Let be the surface obtained by rotating the curve
y=e^(-z0x^3)
about the -axis.
(a) Find the parameterization of that uses and as parameters.
r(x0)= for x0 E [0,3] and θ E [0,2π] (type "thin place of θ").
Answer:
Answer:
(d) Find a normal vector to at (1, 2 , y^2).
Answer:
e Find a parameterization for each of the boundary curves.
r1(t) = r2(t) = for t E [0, 2Ï€].