Find the work done by the force field F on a particle moving along the given...
13. Find the work done by the force field F on an object moving along the specified path. The specified path: Counterclockwise along the semicircle y=V4-n- from (2,0) (-2,0) to 13. Find the work done by the force field F on an object moving along the specified path. The specified path: Counterclockwise along the semicircle y=V4-n- from (2,0) (-2,0) to
Find the work done by the force field F on a particle that moves along the curve C. F(x,y)=xy i+x^2 j C: x=y2 from (0,0) to (4,2) Enter the exact answer as an improper fraction, if necessary. W=
Find the work done by the force field F on a particle that moves along the curve rve C. F(x,y) = 2xy i+ 3x j C: x=y from (0,0) to (1,1) Enter the exact answer as an improper fraction, if necessary. 1 W= Edit 2
Find the work done by the force field F= (y2/2, Z, x) in moving a particle along the curve C, where C is the intersection curve of the plane x +z = 1 and the ellipsoid x2 + 2y2 + x2 = 1 oriented counterclockwise when viewed from positive z— axis.
(b) Find the work done in moving a particle along the path x-cos y, z 0 from y-0 to y 2m, in the field F(x, y, z)-c" cosy i-xe® sínyi + 2xe2: cos y k. (10 Marks) EvaluatelFdA for surface S: x-z2,0 F(x, y, z)--Зугі + zer cosyj + 3xz2k. (c) y 2,-1 251and (7 Marks) (b) Find the work done in moving a particle along the path x-cos y, z 0 from y-0 to y 2m, in the field...
force field: find the work done by F in moving object from (0,1) to (1,2) along the path from x=0 to x=1 We were unable to transcribe this imagey = 1 + sin(π·r/2)
Find the work done by the force field F(x, y, z) = (x – y, x + z, y + z) in moving a particle along the line segment from (0,0,1) to (2, 1, 0).
HELP Calculate the work done by the force field F on an object moving along a curve from P(-5, 1) to Q(7,2). F(x, y) =
8. Find the work done by the force field F(x, y) = 3i + (2y)j on a particle moving along the line segment that runs from (1,3) to (3,9).
A force acting on a particle moving in the xy-plane is given by F = (2x3y4i+x2y3j), where F is in newtons and x and y are in meters. The particle moves from the origin to a final position having coordinates x=5.00 m and y = 5.00 m as shown in the figure. Calculate the work W = F(r) dr done by F on the particle as it moves along a) The purple path b) The red path