The equation of the tangent plane to the surface z = x² + 3xy + cos(x) at the point where x = 0 and y = 2 is: O z = 4x + 3y - 1 O z = 6x +1 Oz=3y + 5 O z = 4x
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- Find the equation of the tangent plane to the surface z = z = cos(9x) cos(9y) at the point (3π/2, -2π/2,0).Find the equation of the tangent plane to the surface z = cos(6x) cos(3y) at the point (-2π/2, -2π/2, -1). 2=An equation for the tangent plane to the surface z + 3 = xy° cos(2) at the point (3, 1, 0) is:
- Determine the equation of a plane tangent to a given surface at a point. Find the tangent plane to the equation z = 4y cos(2x - 5y) at the point (5, 2, 8).Find parametric equations for the line tangent to the curve of the intersection of the surfaces x³ + 3x³y² + y² + 11xy-2² = 0 and x² + y² +2²=18 at the point P(1.1.4).Find an equation of the tangent plane to the given surface z = x sin(x + y) at the point (-1,1, 0).
- Find an equation for the tangent plane to the surface z + 5 = xy° cos(z) at the point (5, 1, 0).Find an equation for the tangent plane to the surface z + 5 = xy² cos(z) at the point (5, 1,0).Let C be the curve of intersection of the two surfaces x³ + 2xy + yz = 7 and 3x²-yz = 1. Find parametric equations of the tangent line to C at (1,2,1).