a) Parameterize the curve of intersection of the surfaces so that the direction is counterclockwise when viewed from above: z = xy x² + y² = 1 b) Compute the surface area of the portion of the surface z = cylinder x² + y² = 1. xy that lies inside the

Q: 1= {cx,y,?): + = 1, 2= 0} %3D А) b?(а — х)? 3D а? (у? + 2?) в) ь? (а + х)? %3 а?(у? — z') С) 6? (а?…

A:

Q: Explain briefly how Vø relates to surfaces of constant o(x, y, x). Hence, use Vø to find points in…

A: For the surface of constants ϕx,y,z=k, the gradient vector ∇ϕx0,y0,z0 is orthogonal to the level…

Q: the surface z = &x + 4y th=

A:

Q: Find the surface area of the portion of the plane z=6-3x-3y which lies in the 1st octant I)2sqrt18…

A:

Q: Find the "Area" of the "Surface" The part of the paraboloid (x y² + z²) that lies within the…

A:

Q: b) Find the angle between the surfaces x² + y² + ² = 19 and 2 = 2 x² + y²-7 at the point (3, 1, 3):

A:

Q: Closest point is (If there is more than one point, enter a comma-separated list.)

A: