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- Find a vector function that parameterizes the curve of intersection between the surfaces y^2-z^2=x-2 and y^2+z=9. Use t as the parameter.Evaluate along the curve y=x2 from (-1,1) to (2,4). First find the vector valued function r(t) defining the curve.How is the linearization of f(x, y) centered at (a, b) defined?
- Sketch the space curve represented by the intersection of the surfaces x2 + y2 + z2 = 16, xy = 4. Then represent the curve by a vectorvalued function using the parameter x = t (first octant) .Find the directional derivative of P(x, y, z) = x ^ 3 - x * y ^ 2 - z at B(1,1,0) in the direction of vector A = 2i - 3j + 6k