(1 point) Math 215 Homework homework11, Problem 3 For the parametrically defined surface S given ...
331 Assignment 9: Problem 3 Previous Problem Problem List Next Problem (1 point) Evaluate the surface integral y ds where S JJS is the surface defined parametrically by: r(u, v) = 2u cos(v)i + 2uj + 2u sin(v)k and 0 <u<1,0 <0 < 27. | | 24ds = Preview My Answers Submit Answers You have attempted this problem 2 times. Your overall recorded score is 0%. You have 1 attempt remaining.
(1 point) Math 215 Homework homework9, Problem 2 Find the gradient vector field of the function f(x, y) = -75x2 + y2. F(x,y) =
Hw32-16.7-Surface-Integrals: Problem 1 Problem Value: 1 point(s). Problem Score: 67%. Attempts Remaining: 22 attempts. Help Entering Answers (1 point) Evaluate the surface integral 4xyz ds. Where S is the cone with parametric equations x = u cos(u), y = u sin(u), z = u and 0 <u< 4,0 4xyz ds = [” [“ aunscos()+sin(Sqrt2un2cos^2 I du du Jui Jui where 4 мммм = 3pi/2 Evaluate 4xyz ds = JJ s If you don't get this in 3 tries, you can...
(1 point) Math 215 Homework homework7, Problem 2 Evaluate the integral Se *v5x? + 5y da JJR where the region R is given by the figure with a = 5 and c = 4. (Assume the curved boundary of the figure is circular with center at the origin.) SUR À V5x2 + 5y2 dA =
(1 point) Let S be the surface defined by ř(u, u)-< ucosu, u sinu, u > for (u,t) in D-((mu) : 0 < u < 3,0 < u < π} Evaluate the surface integral of F-<,z,y>upward across S. F-dS =
(1 point) Let S be the surface defined by ř(u, u)- for (u,t) in D-((mu) : 0
Homework 4: Problem 3 Previous Problem Problem List Next Problem (6 points) Consider the function f(x, y) - (e - x) sin(y). Suppose S is the surface z- f(x, y) (a) Find a vector which is perpendicular to the level curve of f through the point (5,5) in the direction irn which f decreases most rapidly. vector (b) Suppose u = 31 + 3/4 ak is a vector in 3-space which is tangent to the surface S at the point...
Question 1 1 pts Let F= (2,0, y) and let S be the oriented surface parameterized by G(u, v) = (u? – v, u, v2) for 0 <u < 12, -1 <u< 4. Calculate | [F. ds. (enter an integer) Question 2 1 pts Calculate (F.ds for the oriented surface F=(y,z,«), plane 6x – 7y+z=1,0 < x <1,0 Sysi, with an upward pointing normal. (enter an integer) Question 3 1 pts Calc F. ds for the oriented surface F =...
3) 7 points - Find the surface area of the surface given parametrically by 7(u, v) = 2 sin u cos vi + 2 sin u sinvj+2cos uk , 0 u π,0 vS2π
3) 7 points - Find the surface area of the surface given parametrically by 7(u, v) = 2 sin u cos vi + 2 sin u sinvj+2cos uk , 0 u π,0 vS2π
Problem 1: Let F(, y,) be a function given by F(, y, z) (r2+y)e. Let S be the surface in R given by the equation Fr, y, 2) 2. (a) Find an equation of the tangent plane to the surface S at the point p(-1,1,0) (b)Find the directional derivative -1,1,0) of F(,y,2) in the direction of the unit vector u = (ui, t», t's) at the point p(-1,1,0) - In what direction is this derivative maximal? In what direction is...
please solve Q1 and Q2
3 ths Homework - Rate My Maths Homework - X Differentiating parametrics k/differentiating parametric functions 10 Q2 - Tangents and normals A curve is defined parametrically as 12 Q2 + x= 1, y = 13 Find dy dx at the point 1 = 3. dy dx 10 Computer and Mathematical Sciences Find the gradient of the tangent to the curve 1 Find the equation of the tangent to the graph at t = 3. at...