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Calculus
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13 Nov 2019
Find the work done by the force field F(x, y, z) = 4x1+ 43j + 7k on a particle that moves along the helix r(t) = 7 cos(t)1+ 7 sin(t)j + 4tk. 0 ã t ã 2Ï.
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Collen Von
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15 May 2019
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Related questions
1328
(1 point) Find the work done by the force field F(z, y,2) = 2z 1 + 2yJ + 5 k on a particle that moves along the helix r(t) = 2 cos(t) i + 2 sin(t) j + 7t k, 0
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Find the work done by the force field F(x, y, z) r(t) = 3 cos()i + 3 sin(nj + 5tk, 0 t 2n. 2x1 + 2yj +3k on a particle that moves along the helix
4. A particle moves upward along a circular helix given by r)t)-(cost)I +(sint)j + tk for 0 t 2Ï under the force given by F(x,y,z)-(-zy)I + (zx)) +(xy)k. Find the work done on the particle by this force.
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