Find the work done by the force F= < (y+z), -(x+z), (x+y) > given: The curve starting from the origin and going successively along the x axis to (1,0,0), parallel to the z axis to (1,0,1), parallel to the x =0 plane to (1,1,1) and back to the origin along x=y=z
Find the work done by the force F= < (y+z), -(x+z), (x+y) > given: The curve starting from the origin and going successively along the x axis to (1,0,0), parallel to the z axis to (1,0,1), parallel to the x =0 plane to (1,1,1) and back to the origin along x=y=z
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Find the work done by the force F= < (y+z), -(x+z), (x+y) > given:
The curve starting from the origin and going successively along the x axis to (1,0,0), parallel to the z axis to (1,0,1), parallel to the x =0 plane to (1,1,1) and back to the origin along x=y=z
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For part 3, you did the integral with respect to y since it was on the y axis, but you came up with the integral of (y+y)dy. How did you get zero from that statement?
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