3. Find the equation of the tangent plane to the surface 3 at the point (-2,1,-3)....
(1 point) Find the points on the surface 3x2 + 4y2 3z2 -1 at which the tangent plane is parallel to the plane ) and We were unable to transcribe this imageWe were unable to transcribe this image(1 point) Consider the surface xuz48 A. Find the unit normal vector to the surface at the point (3, 4,4) with positive first coordinate. B. Find the equation of the tangent plane to the surface at the given point. Express your answer in...
Find an equation of the tangent plane to the following parametric surface, r(u, v) = (u2 + 9) i + (v3 + 6u) j + (u + 2v) k , at the point (10, 5, −1). Write the equation in the form ax + by + cz + d = 0, where a, b, c, and d have no common factors. Then enter the values of a, b, c, and d (in that order) into the answer box below, separated...
A) Evaluate the surface integral Where , , B) Find the equation of the plane tangent to the surface at the point on the surface. Express the plane in standard form We were unable to transcribe this imageSir(u, v) = 5cosui + 5sinuj + uk VI VI Ο Κυ r(u, v) = ui + 3vj + u’uk (2.9.12) (ar + by + cz = d)
5) Find the equation for the tangent plane passing through the point (3, 1,0) for the function: z = ln(x – 2y) Please put your final answer in the form z = ax +by+ c, where a, b, and c are real valued constants.
Find the equation for a plane containing 3 points: A(2, 2,1) in the form: ax+by+cz+d = 0 C(0, -2,1). Put the plane equation B(3,1, 0) х — 3 z+2 = y+5 = 2 L: Find the intersection point between 2 lines whose symmetric equations are: 4 х-2 L, : у-2 = z-3 -3 Find the parametric equation for a line that is going through point A(2,4,6) and perpendicular to the plane 5х-3у+2z-4%3D0. Name: x-3y4z 10 Find the distance between 2...
Find the equation of the tangent line to the graph of the given function at the point where x=3. write your final answer in form Ax+By=C, where A,B, and C are integers. *** = (2)
55) Find the equation for the tangent plane passing through the point (3,1,0) for the function: 2 = = In(x - 2y) Please put your final answer in the form 2 = ax + by+c, where a, b, and c are real valued constants.
Find an equation of the plane tangent to the following surface at the given point. xy +6yz +xz- 32-0, (2.2,2) The equation of the tangent plane at (2.2.2) is-0
Find an equation of the plane tangent to the following surface at the given point 4xy + 3yz + xz - 32 = 0: (2,2,2) The equation of the tangent plane at (22.2) is = 0
Find an equation of the plane tangent to the following surface at the given point. 4xy + yz + 3x2 - 32 = 0; (2,2,2) The equation of the tangent plane at (2,2,2) is = 0.